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Chapter 1

Physical Chemistry

MBBS and BDS entrance past exam questions

Past questions and answers

138 questions set from this chapter. Most repeated first.

  • 2016 · NEET-UG (India) · 4 marks

The rate of a first-order reaction is 0.04 mol L−1 s−10.04\ \mathrm{mol\ L^{-1}\ s^{-1}} at 10 seconds and 0.03 mol L−1 s−10.03\ \mathrm{mol\ L^{-1}\ s^{-1}} at 20 seconds after initiation of the reaction. The half-life period of the reaction is: (a) 24.1 s (b) 34.1 s (c) 44.1 s (d) 54.1 s

Answer

(a) 24.1 s

For a first-order reaction rate ∝\propto concentration, so r1r2=0.040.03=ek(20−10)\dfrac{r_1}{r_2}=\dfrac{0.04}{0.03}=e^{k(20-10)}. k=2.30310log⁡43=0.0288 s−1k=\dfrac{2.303}{10}\log\dfrac{4}{3}=0.0288\ \mathrm{s^{-1}}, so t1/2=0.6930.0288≈24.1t_{1/2}=\dfrac{0.693}{0.0288}\approx 24.1 s.

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  • 2016 · NEET-UG (India) · 4 marks

MY\mathrm{MY} and NY3\mathrm{NY_3}, two nearly insoluble salts, have the same KspK_{sp} values of 6.2×10−136.2\times10^{-13} at room temperature. Which statement would be true in regard to MY\mathrm{MY} and NY3\mathrm{NY_3}? (a) The molar solubilities of MY and NY3\mathrm{NY_3} in water are identical. (b) The molar solubility of MY in water is less than that of NY3\mathrm{NY_3}. (c) The salts MY and NY3\mathrm{NY_3} are more soluble in 0.5 M KY than in pure water. (d) The addition of the salt of KY to solution of MY and NY3\mathrm{NY_3} will have no effect on their solubilities.

Answer

(b) The molar solubility of MY in water is less than that of NY3\mathrm{NY_3}.

For MY, Ksp=s2K_{sp}=s^2, so s=6.2×10−13≈7.9×10−7s=\sqrt{6.2\times10^{-13}}\approx7.9\times10^{-7} M. For NY3\mathrm{NY_3}, Ksp=27s4K_{sp}=27s^4, so s=(6.2×10−13/27)1/4≈3.9×10−4s=(6.2\times10^{-13}/27)^{1/4}\approx3.9\times10^{-4} M. Thus MY is less soluble. Adding KY (common ion Y−^-) lowers the solubility of both, so (c) and (d) are wrong.

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  • 2016 · NEET-UG (India) · 4 marks

The correct thermodynamic conditions for the spontaneous reaction at all temperatures is: (a) ΔH<0\Delta H<0 and ΔS=0\Delta S=0 (b) ΔH>0\Delta H>0 and ΔS<0\Delta S<0 (c) ΔH<0\Delta H<0 and ΔS>0\Delta S>0 (d) ΔH<0\Delta H<0 and ΔS<0\Delta S<0

Answer

(c) ΔH<0\Delta H<0 and ΔS>0\Delta S>0

Spontaneity requires ΔG=ΔH−TΔS<0\Delta G=\Delta H-T\Delta S<0. If ΔH\Delta H is negative and ΔS\Delta S positive, then −TΔS-T\Delta S is also negative at every temperature, so ΔG<0\Delta G<0 always. The other combinations either have ΔG\Delta G depending on temperature or are non-spontaneous.

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  • 2016 · NEET-UG (India) · 4 marks

Equal moles of hydrogen and oxygen gases are placed in a container with a pin-hole through which both can escape. What fraction of the oxygen escapes in the time required for one-half of the hydrogen to escape? (a) 1/8 (b) 1/4 (c) 3/8 (d) 1/2

Answer

(a) 1/8

By Graham's law, rH2rO2=322=4\dfrac{r_{H_2}}{r_{O_2}}=\sqrt{\dfrac{32}{2}}=4. In the same time, if half the hydrogen (0.5 of its moles) escapes, the oxygen escaping is 0.5/4=1/80.5/4=1/8 of its moles. Since the two gases start with equal moles, the fraction of oxygen escaped is 1/81/8.

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  • 2016 · NEET-UG (India) · 4 marks

Consider the following liquid-vapour equilibrium: Liquid ⇌\rightleftharpoons Vapour. Which of the following relations is correct? (a) dln⁡GdT2=ΔHvRT2\dfrac{d\ln G}{dT^2}=\dfrac{\Delta H_v}{RT^2} (b) dln⁡PdT=−ΔHvRT\dfrac{d\ln P}{dT}=\dfrac{-\Delta H_v}{RT} (c) dln⁡PdT2=−ΔHvT2\dfrac{d\ln P}{dT^2}=\dfrac{-\Delta H_v}{T^2} (d) dln⁡PdT=ΔHvRT2\dfrac{d\ln P}{dT}=\dfrac{\Delta H_v}{RT^2}

Answer

(d) dln⁡PdT=ΔHvRT2\dfrac{d\ln P}{dT}=\dfrac{\Delta H_v}{RT^2}

This is the Clausius–Clapeyron equation for the liquid–vapour equilibrium, taking the vapour as ideal and neglecting liquid volume. It shows vapour pressure increases with temperature, so dln⁡P/dTd\ln P/dT must be positive; options (b) and (c) carry a wrong negative sign, and (a) uses GG instead of PP.

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  • 2016 · NEET-UG (India) · 4 marks

The pressure of H2\mathrm{H_2} required to make the potential of H2\mathrm{H_2}-electrode zero in pure water at 298 K is (a) 10−1410^{-14} atm (b) 10−1210^{-12} atm (c) 10−1010^{-10} atm (d) 10−410^{-4} atm

Answer

(a) 10−1410^{-14} atm

The half-reaction is 2H++2e−→H2\mathrm{2H^++2e^-\rightarrow H_2}, so E=−0.0592log⁡PH2[H+]2E=-\dfrac{0.059}{2}\log\dfrac{P_{H_2}}{[H^+]^2}. For E=0E=0, PH2=[H+]2P_{H_2}=[H^+]^2. In pure water [H+]=10−7[H^+]=10^{-7} M, so PH2=10−14P_{H_2}=10^{-14} atm.

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  • 2016 · NEET-UG (India) · 4 marks

The addition of a catalyst during a chemical reaction alters which of the following quantities? (a) Entropy (b) Internal energy (c) Enthalpy (d) Activation energy

Answer

(d) Activation energy

A catalyst provides an alternative pathway with lower activation energy, which speeds up the reaction. It does not change state functions such as entropy, internal energy or enthalpy, since initial and final states are the same.

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  • 2016 · NEET-UG (India) · 4 marks

Which of the following statements about the composition of the vapour over an ideal 1 : 1 molar mixture of benzene and toluene is correct? Assume that the temperature is constant at 25 °C. (Given, vapour pressure data at 25 °C: benzene = 12.8 kPa, toluene = 3.85 kPa) (a) The vapour will contain a higher percentage of benzene. (b) The vapour will contain a higher percentage of toluene. (c) The vapour will contain equal amounts of benzene and toluene. (d) Not enough information is given to make a prediction.

Answer

(a) The vapour will contain a higher percentage of benzene.

In an ideal 1:1 mixture each mole fraction is 0.5, so partial pressures are pB=0.5×12.8=6.4p_B=0.5\times12.8=6.4 kPa and pT=0.5×3.85=1.925p_T=0.5\times3.85=1.925 kPa. Vapour mole fractions are proportional to partial pressures, so benzene (the more volatile component) is about 77% of the vapour. The data given is enough to decide.

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  • 2016 · NEET-UG (India) · 4 marks

At 100 °C the vapour pressure of a solution of 6.5 g of a solute in 100 g water is 732 mm. If Kb=0.52K_b=0.52, the boiling point of this solution will be (a) 101 °C (b) 100 °C (c) 102 °C (d) 103 °C

Answer

(a) 101 °C

Relative lowering of vapour pressure: 760−732760=nn+N\dfrac{760-732}{760}=\dfrac{n}{n+N} with N=100/18=5.56N=100/18=5.56 mol, giving n≈0.21n\approx0.21 mol and molality ≈2.1\approx2.1 m. ΔTb=Kbm=0.52×2.1≈1.1\Delta T_b=K_bm=0.52\times2.1\approx1.1 K, so the boiling point is about 101 °C.

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  • 2016 · NEET-UG (India) · 4 marks

The molar conductivity of a 0.5 mol/dm30.5\ \mathrm{mol/dm^3} solution of AgNO3\mathrm{AgNO_3} with electrolytic conductivity of 5.76×10−3 S cm−15.76\times10^{-3}\ \mathrm{S\ cm^{-1}} at 298 K is (a) 2.88 S cm2/mol2.88\ \mathrm{S\ cm^2/mol} (b) 11.52 S cm2/mol11.52\ \mathrm{S\ cm^2/mol} (c) 0.086 S cm2/mol0.086\ \mathrm{S\ cm^2/mol} (d) 28.8 S cm2/mol28.8\ \mathrm{S\ cm^2/mol}

Answer

(b) 11.52 S cm2/mol11.52\ \mathrm{S\ cm^2/mol}

Λm=κ×1000M\Lambda_m=\dfrac{\kappa\times1000}{M} with MM in mol/L. Here 0.5 mol/dm3=0.50.5\ \mathrm{mol/dm^3}=0.5 M. Λm=5.76×10−3×10000.5=11.52 S cm2 mol−1\Lambda_m=\dfrac{5.76\times10^{-3}\times1000}{0.5}=11.52\ \mathrm{S\ cm^2\ mol^{-1}}.

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  • 2016 · NEET-UG (India) · 4 marks

During the electrolysis of molten sodium chloride, the time required to produce 0.10 mol of chlorine gas using a current of 3 amperes is (a) 55 minutes (b) 110 minutes (c) 220 minutes (d) 330 minutes

Answer

(b) 110 minutes

At the anode 2Cl−→Cl2+2e−\mathrm{2Cl^-\rightarrow Cl_2+2e^-}, so 0.10 mol of Cl2\mathrm{Cl_2} needs 0.20 mol of electrons: Q=0.20×96500=19300Q=0.20\times96500=19300 C. t=Q/I=19300/3≈6433t=Q/I=19300/3\approx6433 s ≈107\approx107 min, closest to 110 minutes.

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  • 2016 · NEET-UG (India) · 4 marks

For a sample of perfect gas when its pressure is changed isothermally from pip_i to pfp_f, the entropy change is given by (a) ΔS=nRln⁡(pfpi)\Delta S=nR\ln\left(\dfrac{p_f}{p_i}\right) (b) ΔS=nRln⁡(pipf)\Delta S=nR\ln\left(\dfrac{p_i}{p_f}\right) (c) ΔS=nRTln⁡(pfpi)\Delta S=nRT\ln\left(\dfrac{p_f}{p_i}\right) (d) ΔS=RTln⁡(pipf)\Delta S=RT\ln\left(\dfrac{p_i}{p_f}\right)

Answer

(b) ΔS=nRln⁡(pipf)\Delta S=nR\ln\left(\dfrac{p_i}{p_f}\right)

For an isothermal change of a perfect gas, ΔS=nRln⁡(Vf/Vi)\Delta S=nR\ln(V_f/V_i) and V∝1/pV\propto1/p, so ΔS=nRln⁡(pi/pf)\Delta S=nR\ln(p_i/p_f). Entropy falls when pressure rises. Options with extra TT factors have the wrong units, and (a) has the sign inverted.

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  • 2016 · NEET-UG (India) · 4 marks

The van't Hoff factor (ii) for a dilute aqueous solution of the strong electrolyte barium hydroxide is (a) 0 (b) 1 (c) 2 (d) 3

Answer

(d) 3

Ba(OH)2\mathrm{Ba(OH)_2} is a strong electrolyte that dissociates completely into three ions: Ba(OH)2→Ba2++2OH−\mathrm{Ba(OH)_2\rightarrow Ba^{2+}+2OH^-}. In dilute solution the van't Hoff factor is therefore i=3i=3.

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  • 2016 · NEET-UG (India) · 4 marks

The percentage of pyridine (C5H5N\mathrm{C_5H_5N}) that forms pyridinium ion (C5H5N+H\mathrm{C_5H_5N^+H}) in a 0.10 M0.10\ M aqueous pyridine solution (KbK_b for C5H5N=1.7×10−9\mathrm{C_5H_5N}=1.7\times10^{-9}) is (a) 0.0060% (b) 0.013% (c) 0.77% (d) 1.6%

Answer

(b) 0.013%

Pyridine is a weak base, so α=Kb/C=1.7×10−9/0.10=1.7×10−8≈1.3×10−4\alpha=\sqrt{K_b/C}=\sqrt{1.7\times10^{-9}/0.10}=\sqrt{1.7\times10^{-8}}\approx1.3\times10^{-4}. As a percentage this is 1.3×10−2%=0.013%1.3\times10^{-2}\%=0.013\%. Option (c) 0.77% would need a much larger KbK_b (about 10−510^{-5}).

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  • 2016 · NEET-UG (India) · 4 marks

If the Ecell∘E^\circ_{cell} for a given reaction has a negative value, which of the following gives the correct relationships for the values of ΔG∘\Delta G^\circ and KeqK_{eq}? (a) ΔG∘>0; Keq<1\Delta G^\circ>0;\ K_{eq}<1 (b) ΔG∘>0; Keq>1\Delta G^\circ>0;\ K_{eq}>1 (c) ΔG∘<0; Keq>1\Delta G^\circ<0;\ K_{eq}>1 (d) ΔG∘<0; Keq<1\Delta G^\circ<0;\ K_{eq}<1

Answer

(a) ΔG∘>0; Keq<1\Delta G^\circ>0;\ K_{eq}<1

ΔG∘=−nFEcell∘\Delta G^\circ=-nFE^\circ_{cell}, so a negative Ecell∘E^\circ_{cell} gives ΔG∘>0\Delta G^\circ>0. Since ΔG∘=−RTln⁡Keq\Delta G^\circ=-RT\ln K_{eq}, a positive ΔG∘\Delta G^\circ means ln⁡Keq<0\ln K_{eq}<0, i.e. Keq<1K_{eq}<1: the reaction is non-spontaneous as written and favours reactants.

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  • 2016 · NEET-UG (India) · 4 marks

Which one of the following is incorrect for an ideal solution? (a) ΔHmix=0\Delta H_{mix}=0 (b) ΔUmix=0\Delta U_{mix}=0 (c) ΔP=Pobs−Pcalculated by Raoult′s law=0\Delta P=P_{obs}-P_{calculated\ by\ Raoult's\ law}=0 (d) ΔGmix=0\Delta G_{mix}=0

Answer

(d) ΔGmix=0\Delta G_{mix}=0

For an ideal solution ΔHmix=0\Delta H_{mix}=0, ΔVmix=0\Delta V_{mix}=0 (so ΔUmix=0\Delta U_{mix}=0) and the vapour pressure obeys Raoult's law exactly, so ΔP=0\Delta P=0. Mixing is spontaneous because entropy increases, so ΔGmix=−TΔSmix<0\Delta G_{mix}=-T\Delta S_{mix}<0, not zero.

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  • 2016 · NEET-UG (India) · 4 marks

The solubility of AgCl(s) with solubility product 1.6×10−101.6\times10^{-10} in 0.1 M0.1\ M NaCl solution would be (a) 1.26×10−5 M1.26\times10^{-5}\ M (b) 1.6×10−9 M1.6\times10^{-9}\ M (c) 1.6×10−11 M1.6\times10^{-11}\ M (d) zero

Answer

(b) 1.6×10−9 M1.6\times10^{-9}\ M

In 0.1 M NaCl, [Cl−]≈0.1[\mathrm{Cl^-}]\approx0.1 M from the common ion, so s=Ksp/[Cl−]=1.6×10−10/0.1=1.6×10−9s=K_{sp}/[\mathrm{Cl^-}]=1.6\times10^{-10}/0.1=1.6\times10^{-9} M. Option (a), 1.26×10−51.26\times10^{-5} M (Ksp\sqrt{K_{sp}}), is the solubility in pure water; the common ion suppresses it.

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  • 2016 · NEET-UG (India) · 4 marks

The number of electrons delivered at the cathode during electrolysis by 1 ampere in 60 seconds is (charge on electron =1.60×10−19 C=1.60\times10^{-19}\ \mathrm{C}) (a) 6×10236\times10^{23} (b) 6×10206\times10^{20} (c) 3.75×10203.75\times10^{20} (d) 7.48×10237.48\times10^{23}

Answer

(c) 3.75×10203.75\times10^{20}

Charge passed Q=It=1×60=60Q=It=1\times60=60 C. Number of electrons =Q/e=60/(1.60×10−19)=3.75×1020=Q/e=60/(1.60\times10^{-19})=3.75\times10^{20}.

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  • 2016 · NEET-UG (India) · 4 marks

Zinc can be coated on iron to produce galvanized iron but the reverse is not possible. It is because (a) zinc is lighter than iron (b) zinc has lower melting point than iron (c) zinc has lower negative electrode potential than iron (d) zinc has higher negative electrode potential than iron

Answer

(d) zinc has higher negative electrode potential than iron

Zn (E∘=−0.76E^\circ=-0.76 V) is more electropositive than Fe (−0.44-0.44 V), so zinc is oxidised in preference and protects the iron sacrificially. Iron cannot protect zinc coating in reverse because it is the less reactive metal. Melting point or weight is irrelevant.

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  • 2015 · NEET-UG (India) · 4 marks

A gas such as carbon monoxide would be most likely to obey the ideal gas law at: (a) low temperatures and low pressures. (b) high temperatures and low pressures. (c) low temperatures and high pressures. (d) high temperatures and high pressures.

Answer

(b) high temperatures and low pressures.

Real gases approach ideal behaviour when intermolecular attractions and molecular volume are negligible: high temperature (large kinetic energy) and low pressure (large volume, molecules far apart).

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  • 2015 · NEET-UG (India) · 4 marks

What is the pH of the resulting solution when equal volumes of 0.1 M NaOH and 0.01 M HCl are mixed? (a) 1.04 (b) 12.65 (c) 2.0 (d) 7.0

Answer

(b) 12.65

Equal volumes: excess OH−\mathrm{OH^-} moles ∝0.1−0.01=0.09\propto 0.1-0.01=0.09 in twice the volume, so [OH−]=0.045[\mathrm{OH^-}]=0.045 M. pOH=−log⁡0.045=1.35\mathrm{pOH}=-\log0.045=1.35, so pH=14−1.35=12.65\mathrm{pH}=14-1.35=12.65.

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  • 2015 · NEET-UG (India) · 4 marks

Which one of the following pairs of solution is not an acidic buffer? (a) H3PO4\mathrm{H_3PO_4} and Na3PO4\mathrm{Na_3PO_4} (b) HClO4\mathrm{HClO_4} and NaClO4\mathrm{NaClO_4} (c) CH3COOH\mathrm{CH_3COOH} and CH3COONa\mathrm{CH_3COONa} (d) H2CO3\mathrm{H_2CO_3} and Na2CO3\mathrm{Na_2CO_3}

Answer

(b) HClO4\mathrm{HClO_4} and NaClO4\mathrm{NaClO_4}

An acidic buffer needs a weak acid and its salt with a strong base. HClO4\mathrm{HClO_4} is a strong acid, so with NaClO4\mathrm{NaClO_4} it has no buffering action. CH3COOH/CH3COONa\mathrm{CH_3COOH/CH_3COONa}, H2CO3/Na2CO3\mathrm{H_2CO_3/Na_2CO_3} and H3PO4/Na3PO4\mathrm{H_3PO_4/Na_3PO_4} are weak acid with a salt of that acid, so they are accepted as acidic buffers.

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  • 2015 · NEET-UG (India) · 4 marks

Assuming complete ionization, same moles of which of the following compounds will require the least amount of acidified KMnO4\mathrm{KMnO_4} for complete oxidation? (a) Fe(NO2)2\mathrm{Fe(NO_2)_2} (b) FeSO4\mathrm{FeSO_4} (c) FeSO3\mathrm{FeSO_3} (d) FeC2O4\mathrm{FeC_2O_4}

Answer

(b) FeSO4\mathrm{FeSO_4}

Count electrons lost per mole: Fe(NO2)2\mathrm{Fe(NO_2)_2}: Fe2+→Fe3+\mathrm{Fe^{2+}}\rightarrow\mathrm{Fe^{3+}} (1) plus 2 NO2−→2 NO3−2\,\mathrm{NO_2^-}\rightarrow2\,\mathrm{NO_3^-} (2) =3=3. FeSO3\mathrm{FeSO_3}: 1+21+2 (SO32−→SO42−\mathrm{SO_3^{2-}}\rightarrow\mathrm{SO_4^{2-}}) =3=3; FeC2O4\mathrm{FeC_2O_4}: 1+21+2 (C2O42−→2CO2\mathrm{C_2O_4^{2-}}\rightarrow2\mathrm{CO_2}) =3=3. FeSO4\mathrm{FeSO_4} loses only 1 electron (sulphate is not oxidised), so it needs the least KMnO4\mathrm{KMnO_4}.

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  • 2015 · NEET-UG (India) · 4 marks

The heat of combustion of carbon to CO2\mathrm{CO_2} is −393.5-393.5 kJ/mol. The heat released upon formation of 35.2 g of CO2\mathrm{CO_2} from carbon and oxygen gas is: (a) −3.15-3.15 kJ (b) −315-315 kJ (c) +315+315 kJ (d) −630-630 kJ

Answer

(b) −315-315 kJ

Formation of CO2\mathrm{CO_2} from C and O2\mathrm{O_2} is the combustion of carbon, ΔH=−393.5\Delta H=-393.5 kJ/mol. Moles of CO2=35.2/44=0.8\mathrm{CO_2}=35.2/44=0.8 mol. Heat released =0.8×(−393.5)=−314.8≈−315=0.8\times(-393.5)=-314.8\approx-315 kJ. The sign is negative because heat is released, so (c) is wrong.

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  • 2015 · NEET-UG (India) · 4 marks

The rate constant of the reaction A→B\mathrm{A\rightarrow B} is 0.6×10−30.6\times10^{-3} mole per second. If the concentration of A is 5 M, then concentration of B after 20 minutes is: (a) 0.72 M (b) 1.08 M (c) 3.60 M (d) 0.36 M

Answer

(a) 0.72 M

The unit of kk (mol per second) shows a zero-order reaction, for which [B]=kt[B]=kt. t=20×60=1200t=20\times60=1200 s, so [B]=0.6×10−3×1200=0.72[B]=0.6\times10^{-3}\times1200=0.72 M, which is less than the 5 M available, so the reaction has not finished.

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  • 2015 · NEET-UG (India) · 4 marks

If the equilibrium constant for N2(g)+O2(g)⇌2NO(g)\mathrm{N_2(g)+O_2(g)\rightleftharpoons 2NO(g)} is KK, the equilibrium constant for 12N2(g)+12O2(g)⇌NO(g)\tfrac12\mathrm{N_2(g)}+\tfrac12\mathrm{O_2(g)}\rightleftharpoons \mathrm{NO(g)} will be: (a) K2K^2 (b) K1/2K^{1/2} (c) 12K\tfrac12 K (d) KK

Answer

(b) K1/2K^{1/2}

For the reverse or scaled reaction the constant is raised to the same factor. Halving every coefficient of the reaction gives K′=K1/2K'=K^{1/2}. Check: K=[NO]2[N2][O2]K=\dfrac{[\mathrm{NO}]^2}{[\mathrm{N_2}][\mathrm{O_2}]} and K′=[NO][N2]1/2[O2]1/2=KK'=\dfrac{[\mathrm{NO}]}{[\mathrm{N_2}]^{1/2}[\mathrm{O_2}]^{1/2}}=\sqrt K.

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  • 2015 · NEET-UG (India) · 4 marks

Aqueous solution of which of the following compounds is the best conductor of electric current? (a) Fructose, C6H12O6\mathrm{C_6H_{12}O_6} (b) Acetic acid, C2H4O2\mathrm{C_2H_4O_2} (c) Hydrochloric acid, HCl (d) Ammonia, NH3\mathrm{NH_3}

Answer

(c) Hydrochloric acid, HCl

HCl is a strong electrolyte that ionises completely in water, giving the highest concentration of ions and so the best conductivity. Acetic acid and ammonia are weak electrolytes (partial ionisation), and fructose is a non-electrolyte.

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  • 2015 · NEET-UG (India) · 4 marks

What is the mole fraction of the solute in a 1.00 m aqueous solution? (a) 0.0177 (b) 0.177 (c) 1.770 (d) 0.0354

Answer

(a) 0.0177

1.00 m means 1 mol solute in 1000 g water, i.e. 1000/18=55.51000/18=55.5 mol water. x=11+55.5=156.5=0.0177x=\dfrac{1}{1+55.5}=\dfrac{1}{56.5}=0.0177.

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  • 2014 · NEET-UG (India) · 4 marks

Which of the following salts will give highest pH in water? (a) NaCl (b) Na2CO3\mathrm{Na_2CO_3} (c) CuSO4\mathrm{CuSO_4} (d) KCl

Answer

(b) Na2CO3\mathrm{Na_2CO_3}

Na2CO3\mathrm{Na_2CO_3} is the salt of a strong base and weak acid; CO32−\mathrm{CO_3^{2-}} hydrolyses to give OH−\mathrm{OH^-}, so the solution is basic with the highest pH. NaCl and KCl are neutral (pH about 7) and CuSO4\mathrm{CuSO_4} is acidic.

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  • 2014 · NEET-UG (India) · 4 marks

For the reaction: X2O4(l)→2XO2(g)\mathrm{X_2O_4(l)\rightarrow 2XO_2(g)}, ΔU=2.1\Delta U=2.1 kcal, ΔS=20 cal K−1\Delta S=20\ \mathrm{cal\ K^{-1}} at 300 K. Hence ΔG\Delta G is: (a) −2.7-2.7 kcal (b) 9.3 kcal (c) −9.3-9.3 kcal (d) 2.7 kcal

Answer

(a) −2.7-2.7 kcal

Δng=2\Delta n_g=2, so ΔH=ΔU+ΔngRT=2.1+2×(2×10−3)×300=3.3\Delta H=\Delta U+\Delta n_gRT=2.1+2\times(2\times10^{-3})\times300=3.3 kcal. ΔG=ΔH−TΔS=3.3−300×0.020=3.3−6.0=−2.7\Delta G=\Delta H-T\Delta S=3.3-300\times0.020=3.3-6.0=-2.7 kcal.

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  • 2014 · NEET-UG (India) · 4 marks

Using the Gibbs energy change, ΔG∘=+63.3\Delta G^\circ=+63.3 kJ, for the following reaction, Ag2CO3(s)⇌2Ag+(aq)+CO32−(aq)\mathrm{Ag_2CO_3(s)\rightleftharpoons 2Ag^+(aq)+CO_3^{2-}(aq)}, the KspK_{sp} of Ag2CO3(s)\mathrm{Ag_2CO_3(s)} in water at 25 °C is: (R=8.314 J K−1 mol−1R=8.314\ \mathrm{J\ K^{-1}\ mol^{-1}}) (a) 8.0×10−128.0\times10^{-12} (b) 2.9×10−32.9\times10^{-3} (c) 7.9×10−27.9\times10^{-2} (d) 3.2×10−263.2\times10^{-26}

Answer

(a) 8.0×10−128.0\times10^{-12}

ΔG∘=−RTln⁡Ksp\Delta G^\circ=-RT\ln K_{sp}, so ln⁡Ksp=−633008.314×298=−25.55\ln K_{sp}=-\dfrac{63300}{8.314\times298}=-25.55. Ksp=e−25.55≈8.0×10−12K_{sp}=e^{-25.55}\approx8.0\times10^{-12}. A positive ΔG∘\Delta G^\circ means K<1K<1, which rules out (b) and (c).

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  • 2014 · NEET-UG (India) · 4 marks

For a given exothermic reaction, KpK_p and Kp′K_p' are the equilibrium constants at temperatures T1T_1 and T2T_2, respectively. Assuming that heat of reaction is constant in temperature range between T1T_1 and T2T_2, it is readily observed that: (a) Kp<Kp′K_p<K_p' (b) Kp=Kp′K_p=K_p' (c) Kp=1Kp′K_p=\dfrac{1}{K_p'} (d) Kp>Kp′K_p>K_p'

Answer

(d) Kp>Kp′K_p>K_p'

For an exothermic reaction the van't Hoff equation gives ln⁡Kp′Kp=ΔHR(1T1−1T2)\ln\dfrac{K_p'}{K_p}=\dfrac{\Delta H}{R}\left(\dfrac1{T_1}-\dfrac1{T_2}\right), which is negative for T2>T1T_2>T_1 (the usual reading). So the constant falls on heating: Kp>Kp′K_p>K_p'. This follows Le Chatelier's principle, since a higher temperature shifts an exothermic equilibrium backwards.

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  • 2014 · NEET-UG (India) · 4 marks

The weight of silver (at. wt. = 108) displaced by a quantity of electricity which displaces 5600 mL of O2\mathrm{O_2} at STP will be: (a) 10.8 g (b) 54.0 g (c) 108.0 g (d) 5.4 g

Answer

(c) 108.0 g

5600 mL O2\mathrm{O_2} at STP =0.25=0.25 mol, and O2\mathrm{O_2} needs 4 e−e^- per mole, so charge =1=1 mol of electrons (1 F). By Faraday's law, 1 mol e−e^- deposits 1 mol of Ag (Ag++e−→Ag\mathrm{Ag^++e^-\rightarrow Ag}) =108=108 g.

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  • 2014 · NEET-UG (India) · 4 marks

For the reversible reaction: N2(g)+3H2(g)⇌2NH3(g)+heat\mathrm{N_2(g)+3H_2(g)\rightleftharpoons 2NH_3(g)+heat}. The equilibrium shifts in forward direction: (a) by decreasing the pressure (b) by decreasing the concentrations of N2(g)\mathrm{N_2(g)} and H2(g)\mathrm{H_2(g)} (c) by increasing pressure and decreasing temperature (d) by increasing the concentration of NH3(g)\mathrm{NH_3(g)}

Answer

(c) by increasing pressure and decreasing temperature

The forward reaction reduces gas moles (4 to 2) and is exothermic. By Le Chatelier's principle, higher pressure and lower temperature both favour the forward reaction. Lowering the pressure or the concentration of reactants, or raising NH3\mathrm{NH_3}, shifts it backwards.

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  • 2014 · NEET-UG (India) · 4 marks

Equal masses of H2\mathrm{H_2}, O2\mathrm{O_2} and methane have been taken in a container of volume V at temperature 27 °C in identical conditions. The ratio of the volumes of gases H2:O2:\mathrm{H_2:O_2:}methane would be: (a) 16 : 8 : 1 (b) 16 : 1 : 2 (c) 8 : 1 : 2 (d) 8 : 16 : 1

Answer

(b) 16 : 1 : 2

For equal mass ww, moles and volume (at the same T and P) are proportional to 1/M1/M. V∝12:132:116=16:1:2V \propto \frac12 : \frac1{32} : \frac1{16} = 16:1:2 for H2:O2:CH4\mathrm{H_2:O_2:CH_4}.

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  • 2014 · NEET-UG (India) · 4 marks

When 0.1 mol MnO42−\mathrm{MnO_4^{2-}} is oxidised the quantity of electricity required to completely oxidise MnO42−\mathrm{MnO_4^{2-}} to MnO4−\mathrm{MnO_4^-} is: (a) 2×965002\times96500 C (b) 9650 C (c) 96.50 C (d) 96500 C

Answer

(b) 9650 C

The change is MnO42−→MnO4−+e−\mathrm{MnO_4^{2-}\rightarrow MnO_4^-}+e^-, so one electron per ion. Q=nF=0.1×96500=9650Q = nF = 0.1\times96500 = 9650 C.

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  • 2014 · NEET-UG (India) · 4 marks

Of the following 0.10 m aqueous solutions, which one will exhibit the largest freezing point depression? (a) C6H12O6\mathrm{C_6H_{12}O_6} (b) Al2(SO4)3\mathrm{Al_2(SO_4)_3} (c) K2SO4\mathrm{K_2SO_4} (d) KCl

Answer

(b) Al2(SO4)3\mathrm{Al_2(SO_4)_3}

ΔTf=iKfm\Delta T_f = i K_f m is a colligative property, so it depends on the van't Hoff factor ii at equal molality. Al2(SO4)3\mathrm{Al_2(SO_4)_3} gives 2Al3++3SO42−2\mathrm{Al^{3+}}+3\mathrm{SO_4^{2-}}, so i=5i=5, against 3 for K2SO4\mathrm{K_2SO_4}, 2 for KCl and 1 for glucose.

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  • 2013 · NEET-UG (India) · 4 marks

What is the activation energy for a reaction if its rate doubles when the temperature is raised from 20 °C to 35 °C? (R=8.314 J mol−1 K−1R=8.314\ \mathrm{J\ mol^{-1}\ K^{-1}}) (a) 342 kJ mol−1342\ \mathrm{kJ\ mol^{-1}} (b) 269 kJ mol−1269\ \mathrm{kJ\ mol^{-1}} (c) 34.7 kJ mol−134.7\ \mathrm{kJ\ mol^{-1}} (d) 15.1 kJ mol−115.1\ \mathrm{kJ\ mol^{-1}}

Answer

(c) 34.7 kJ mol−134.7\ \mathrm{kJ\ mol^{-1}}

Rate doubles, so k2/k1=2k_2/k_1=2, with T1=293T_1=293 K and T2=308T_2=308 K. Ea=2.303R T1T2T2−T1log⁡k2k1=8.314×0.693×293×30815≈3.47×104E_a=\dfrac{2.303R\,T_1T_2}{T_2-T_1}\log\dfrac{k_2}{k_1}=\dfrac{8.314\times0.693\times293\times308}{15}\approx3.47\times10^4 J =34.7=34.7 kJ/mol.

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  • 2013 · NEET-UG (India) · 4 marks

A hydrogen gas electrode is made by dipping platinum wire in a solution of HCl of pH = 10 and by passing hydrogen gas around the platinum wire at one atm pressure. The oxidation potential of electrode would be (a) 0.059 V (b) 0.59 V (c) 0.118 V (d) 1.18 V

Answer

(b) 0.59 V

For H2→2H++2e−\mathrm{H_2\rightarrow2H^++2e^-} at 1 atm, Eox=−0.059log⁡[H+]E_{ox}=-0.059\log[\mathrm{H^+}] (since E∘=0E^\circ=0 and n=2n=2 gives 0.0591×220.0591\times\frac{2}{2}). Eox=0.059×pH=0.059×10=0.59E_{ox}=0.059\times\mathrm{pH}=0.059\times10=0.59 V.

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  • 2013 · NEET-UG (India) · 4 marks

A reaction having equal energies of activation for forward and reverse reactions has (a) ΔS=0\Delta S=0 (b) ΔG=0\Delta G=0 (c) ΔH=0\Delta H=0 (d) ΔH=ΔG=ΔS=0\Delta H=\Delta G=\Delta S=0

Answer

(c) ΔH=0\Delta H=0

ΔH=Ea(f)−Ea(r)\Delta H = E_{a(f)}-E_{a(r)}. If the two activation energies are equal then ΔH=0\Delta H=0. This says nothing about ΔS\Delta S or ΔG\Delta G, which depend on other factors.

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  • 2013 · NEET-UG (India) · 4 marks

At 25 °C molar conductance of 0.1 molar aqueous solution of ammonium hydroxide is 9.54 ohm−1 cm2 mol−19.54\ \mathrm{ohm^{-1}\ cm^2\ mol^{-1}} and at infinite dilution its molar conductance is 238 ohm−1 cm2 mol−1238\ \mathrm{ohm^{-1}\ cm^2\ mol^{-1}}. The degree of ionisation of ammonium hydroxide at the same concentration and temperature is (a) 2.080% (b) 20.800% (c) 4.008% (d) 40.800%

Answer

(c) 4.008%

α=Λm/Λm∘=9.54238=0.04008\alpha=\Lambda_m/\Lambda_m^\circ=\dfrac{9.54}{238}=0.04008. So the degree of ionisation is 4.008%.

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  • 2013 · NEET-UG (India) · 4 marks

A button cell used in watches functions as following: Zn(s)+Ag2O(s)+H2O(l)⇌2Ag(s)+Zn2+(aq)+2OH−(aq)\mathrm{Zn(s)+Ag_2O(s)+H_2O(l)\rightleftharpoons 2Ag(s)+Zn^{2+}(aq)+2OH^-(aq)} If half cell potentials are Zn2+(aq)+2e−→Zn(s)\mathrm{Zn^{2+}(aq)+2e^-\rightarrow Zn(s)}; E∘=−0.76E^\circ=-0.76 V Ag2O(s)+H2O(l)+2e−→2Ag(s)+2OH−(aq)\mathrm{Ag_2O(s)+H_2O(l)+2e^-\rightarrow 2Ag(s)+2OH^-(aq)}; E∘=0.34E^\circ=0.34 V The cell potential will be (a) 1.10 V (b) 0.42 V (c) 0.84 V (d) 1.34 V

Answer

(a) 1.10 V

Ecell∘=Ecathode∘−Eanode∘E^\circ_{cell}=E^\circ_{cathode}-E^\circ_{anode}. Ag2_2O is reduced (cathode, 0.34 V) and Zn is oxidised (anode, −0.76-0.76 V). Ecell∘=0.34−(−0.76)=1.10E^\circ_{cell}=0.34-(-0.76)=1.10 V.

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  • 2013 · NEET-UG (India) · 4 marks

How many grams of concentrated nitric acid solution should be used to prepare 250 mL of 2.0 M HNO3\mathrm{HNO_3}? The concentrated acid is 70% HNO3\mathrm{HNO_3}. (a) 45.0 g conc. HNO3\mathrm{HNO_3} (b) 90.0 g conc. HNO3\mathrm{HNO_3} (c) 70.0 g conc. HNO3\mathrm{HNO_3} (d) 54.0 g conc. HNO3\mathrm{HNO_3}

Answer

(a) 45.0 g conc. HNO3\mathrm{HNO_3}

Moles needed =2.0×0.250=0.5=2.0\times0.250=0.5 mol; mass of pure HNO3=0.5×63=31.5\mathrm{HNO_3}=0.5\times63=31.5 g. The acid is 70% pure, so mass of solution =31.5/0.70=45.0=31.5/0.70=45.0 g.

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  • 2013 · NEET-UG (India) · 4 marks

Maximum deviation from ideal gas is expected from (a) H2(g)\mathrm{H_2(g)} (b) N2(g)\mathrm{N_2(g)} (c) CH4(g)\mathrm{CH_4(g)} (d) NH3(g)\mathrm{NH_3(g)}

Answer

(d) NH3(g)\mathrm{NH_3(g)}

Deviation from ideality is largest for the gas with the strongest intermolecular forces and easiest liquefaction. NH3\mathrm{NH_3} is polar and hydrogen bonded, with the highest critical temperature and van der Waals constant aa of these gases. H2\mathrm{H_2} and N2\mathrm{N_2} are nearly ideal.

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  • 2013 · NEET-UG (India) · 4 marks

Dipole-induced dipole interactions are present in which of the following pairs? (a) H2O\mathrm{H_2O} and alcohol (b) Cl2\mathrm{Cl_2} and CCl4\mathrm{CCl_4} (c) HCl and He atoms (d) SiF4\mathrm{SiF_4} and He atoms

Answer

(c) HCl and He atoms

A dipole-induced dipole interaction needs one polar molecule and one non-polar species that can be polarised. HCl is polar and He is a non-polar atom. In (a) both are polar, in (b) both are non-polar, and in (d) SiF4\mathrm{SiF_4} is non-polar too (it gives only dispersion forces with He).

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  • 2013 · NEET-UG (India) · 4 marks

6.02×10206.02\times10^{20} molecules of urea are present in 100 mL of its solution. The concentration of solution is (a) 0.02 M (b) 0.01 M (c) 0.001 M (d) 0.1 M

Answer

(b) 0.01 M

Moles of urea =6.02×10206.02×1023=10−3=\dfrac{6.02\times10^{20}}{6.02\times10^{23}}=10^{-3} mol. Molarity =10−3 mol0.1 L=0.01 M=\dfrac{10^{-3}\ \text{mol}}{0.1\ \text{L}}=0.01\ \text{M}. The common slip is forgetting to convert 100 mL to 0.1 L, which gives 0.001 M (c).

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  • 2017 · NEET-UG (India) · 4 marks

Concentration of the Ag+\mathrm{Ag^+} ions in a saturated solution of Ag2C2O4\mathrm{Ag_2C_2O_4} is 2.2×10−4 mol L−12.2\times10^{-4}\ \mathrm{mol\,L^{-1}}. Solubility product of Ag2C2O4\mathrm{Ag_2C_2O_4} is
(a) 2.42×10−82.42\times10^{-8} (b) 2.66×10−122.66\times10^{-12} (c) 4.5×10−114.5\times10^{-11} (d) 5.3×10−125.3\times10^{-12}

Answer

(d) 5.3×10−125.3\times10^{-12}

Ag2C2O4⇌2Ag++C2O42−\mathrm{Ag_2C_2O_4 \rightleftharpoons 2Ag^+ + C_2O_4^{2-}}. Given [Ag+]=2.2×10−4[\mathrm{Ag^+}] = 2.2\times10^{-4} M, so [C2O42−]=1.1×10−4[\mathrm{C_2O_4^{2-}}] = 1.1\times10^{-4} M.

Ksp=[Ag+]2[C2O42−]=(2.2×10−4)2(1.1×10−4)=5.3×10−12K_{sp} = [\mathrm{Ag^+}]^2[\mathrm{C_2O_4^{2-}}] = (2.2\times10^{-4})^2(1.1\times10^{-4}) = 5.3\times10^{-12}.

Using [Ag+][\mathrm{Ag^+}] for the oxalate concentration, or not squaring [Ag+][\mathrm{Ag^+}], gives the wrong options.

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  • 2017 · NEET-UG (India) · 4 marks

If molality of the dilute solution is doubled, the value of molal depression constant (KfK_f) will be
(a) Doubled (b) Halved (c) Tripled (d) Unchanged

Answer

(d) Unchanged

The molal depression constant Kf=RTf2M11000 ΔHfusK_f = \dfrac{RT_f^2 M_1}{1000\,\Delta H_{fus}} depends only on the solvent (its freezing point, molar mass and enthalpy of fusion). It does not depend on the concentration of the solute, so doubling the molality doubles ΔTf\Delta T_f but leaves KfK_f unchanged.

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  • 2017 · NEET-UG (India) · 4 marks

A gas is allowed to expand in a well insulated container against a constant external pressure of 2.5 atm from an initial volume of 2.50 L to a final volume of 4.50 L. The change in internal energy ΔU\Delta U of the gas in joules will be
(a) 1136.25 J (b) −500-500 J (c) −505-505 J (d) +505+505 J

Answer

(c) −505-505 J

The container is insulated, so q=0q = 0 and ΔU=w=−PextΔV\Delta U = w = -P_{ext}\Delta V.

ΔV=4.50−2.50=2.00\Delta V = 4.50 - 2.50 = 2.00 L, so w=−2.5×2.00=−5.0w = -2.5 \times 2.00 = -5.0 L atm.

Using 1 L atm = 101.3 J, ΔU≈−506.5\Delta U \approx -506.5 J, which is closest to −505-505 J. The sign is negative because the gas does work on the surroundings and loses internal energy, so the positive options are wrong.

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  • 2017 · NEET-UG (India) · 4 marks

In the electrochemical cell: Zn∣ZnSO4(0.01 M)∣∣CuSO4(1.0 M)∣Cu\mathrm{Zn|ZnSO_4(0.01\ M)||CuSO_4(1.0\ M)|Cu}, the emf of this Daniel cell is E1E_1. When the concentration of ZnSO4\mathrm{ZnSO_4} is changed to 1.0 M and that of CuSO4\mathrm{CuSO_4} changed to 0.01 M, the emf changes to E2E_2. From the following, which one is the relationship between E1E_1 and E2E_2? (Given, RTF=0.059\dfrac{RT}{F} = 0.059)
(a) E1=E2E_1 = E_2 (b) E1<E2E_1 < E_2 (c) E1>E2E_1 > E_2 (d) E2=0≠E1E_2 = 0 \neq E_1

Answer

(c) E1>E2E_1 > E_2

For Zn+Cu2+→Zn2++Cu\mathrm{Zn + Cu^{2+} \rightarrow Zn^{2+} + Cu}, n=2n=2 and E=E∘−0.0592log⁡[Zn2+][Cu2+]E = E^\circ - \dfrac{0.059}{2}\log\dfrac{[\mathrm{Zn^{2+}}]}{[\mathrm{Cu^{2+}}]}.

E1=E∘−0.0295log⁡(0.01/1)=E∘+0.059E_1 = E^\circ - 0.0295\log(0.01/1) = E^\circ + 0.059.

E2=E∘−0.0295log⁡(1/0.01)=E∘−0.059E_2 = E^\circ - 0.0295\log(1/0.01) = E^\circ - 0.059.

So E1>E2E_1 > E_2.

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  • 2017 · NEET-UG (India) · 4 marks

A 20 litre container at 400 K contains CO2(g)\mathrm{CO_2(g)} at pressure 0.4 atm and an excess of SrO (neglect the volume of solid SrO). The volume of the container is now decreased by moving the movable piston fitted in the container. The maximum volume of the container, when pressure of CO2\mathrm{CO_2} attains its maximum value, will be (Given that: SrCO3(s)⇌SrO(s)+CO2(g)\mathrm{SrCO_3(s)} \rightleftharpoons \mathrm{SrO(s)} + \mathrm{CO_2(g)}, Kp=1.6K_p = 1.6 atm)
(a) 5 litre (b) 10 litre (c) 4 litre (d) 2 litre

Answer

(a) 5 litre

The equilibrium SrCO3⇌SrO+CO2\mathrm{SrCO_3 \rightleftharpoons SrO + CO_2} has Kp=pCO2=1.6K_p = p_{\mathrm{CO_2}} = 1.6 atm, which is the maximum pressure of CO2\mathrm{CO_2}. Until this is reached no reaction occurs, so Boyle's law applies: 0.4×20=1.6×V0.4 \times 20 = 1.6 \times V, giving V=5V = 5 L. Compressing beyond this makes CO2\mathrm{CO_2} recombine with SrO rather than raising the pressure.

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  • 2017 · NEET-UG (India) · 4 marks

Which of the following is dependent on temperature?
(a) Molality (b) Molarity (c) Mole fraction (d) Weight percentage

Answer

(b) Molarity

Molarity is moles per litre of solution, and the solution volume changes with temperature, so molarity does too. Molality, mole fraction and weight percentage involve only masses or moles, which do not change with temperature.

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  • 2017 · NEET-UG (India) · 4 marks

For a given reaction, ΔH=35.5 kJ mol−1\Delta H = 35.5\ \mathrm{kJ\,mol^{-1}} and ΔS=83.6 J K−1mol−1\Delta S = 83.6\ \mathrm{J\,K^{-1}mol^{-1}}. The reaction is spontaneous at: (Assume that ΔH\Delta H and ΔS\Delta S do not vary with temperature)
(a) T<425T < 425 K (b) T>425T > 425 K (c) All temperatures (d) T>298T > 298 K

Answer

(b) T>425T > 425 K

A reaction is spontaneous when ΔG=ΔH−TΔS<0\Delta G = \Delta H - T\Delta S < 0. With ΔH\Delta H and ΔS\Delta S both positive, this needs T>ΔH/ΔST > \Delta H/\Delta S.

T>35.5×10383.6=424.6≈425T > \dfrac{35.5\times10^3}{83.6} = 424.6 \approx 425 K.

At lower temperatures the unfavourable enthalpy term dominates, so (a) is wrong.

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  • 2017 · NEET-UG (India) · 4 marks

A first order reaction has a specific reaction rate of 10−2 s−110^{-2}\ \mathrm{s^{-1}}. How much time will it take for 20 g of the reactant to reduce to 5 g?
(a) 238.6 second (b) 138.6 second (c) 346.5 second (d) 693.0 second

Answer

(b) 138.6 second

For first order, t=2.303klog⁡[A]0[A]t = \dfrac{2.303}{k}\log\dfrac{[A]_0}{[A]}.

t=2.30310−2log⁡205=230.3×0.602=138.6t = \dfrac{2.303}{10^{-2}}\log\dfrac{20}{5} = 230.3 \times 0.602 = 138.6 s.

This is two half-lives (20→10→520 \rightarrow 10 \rightarrow 5 g), and t1/2=0.693/k=69.3t_{1/2} = 0.693/k = 69.3 s, so 2×69.3=138.62\times69.3 = 138.6 s.

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  • 2017 · NEET-UG (India) · 4 marks

The equilibrium constants of the following are:
N2+3H2⇌2NH3\mathrm{N_2} + 3\mathrm{H_2} \rightleftharpoons 2\mathrm{NH_3}, K1K_1 N2+O2⇌2NO\mathrm{N_2} + \mathrm{O_2} \rightleftharpoons 2\mathrm{NO}, K2K_2 H2+12O2→H2O\mathrm{H_2} + \tfrac{1}{2}\mathrm{O_2} \rightarrow \mathrm{H_2O}, K3K_3
The equilibrium constant (KK) of the reaction 2NH3+52O2⇌2NO+3H2O2\mathrm{NH_3} + \tfrac{5}{2}\mathrm{O_2} \rightleftharpoons 2\mathrm{NO} + 3\mathrm{H_2O} will be
(a) K1K33/K2K_1K_3^3/K_2 (b) K2K33/K1K_2K_3^3/K_1 (c) K2K3/K1K_2K_3/K_1 (d) K23K3/K1K_2^3K_3/K_1

Answer

(b) K2K33/K1K_2K_3^3/K_1

Build the target reaction 2NH3+52O2⇌2NO+3H2O2\mathrm{NH_3} + \tfrac52\mathrm{O_2} \rightleftharpoons 2\mathrm{NO} + 3\mathrm{H_2O} from the given ones:

  • reverse reaction 1: K=1/K1K = 1/K_1
  • add reaction 2: K2K_2
  • add 3 times reaction 3: K33K_3^3

Multiplying: K=K2K33K1K = \dfrac{K_2K_3^3}{K_1}.

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  • 2017 · NEET-UG (India) · 4 marks

Mechanism of a hypothetical reaction X2+Y2→2XY\mathrm{X_2} + \mathrm{Y_2} \rightarrow 2\mathrm{XY} is given below:
(i) X2→X+X\mathrm{X_2} \rightarrow \mathrm{X} + \mathrm{X} (fast) (ii) X+Y2⇌XY+Y\mathrm{X} + \mathrm{Y_2} \rightleftharpoons \mathrm{XY} + \mathrm{Y} (slow) (iii) X+Y→XY\mathrm{X} + \mathrm{Y} \rightarrow \mathrm{XY} (fast)
The overall order of the reaction will be
(a) 1 (b) 2 (c) 0 (d) 1.5

Answer

(d) 1.5

The slowest step decides the rate: rate = k[X][Y2]k[\mathrm{X}][\mathrm{Y_2}]. X is an intermediate, so use the fast equilibrium in step (i): [X]=K1/2[X2]1/2[\mathrm{X}] = K^{1/2}[\mathrm{X_2}]^{1/2}.

Rate = k′[X2]1/2[Y2]k'[\mathrm{X_2}]^{1/2}[\mathrm{Y_2}], so the overall order is 12+1=1.5\tfrac12 + 1 = 1.5.

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  • 2018 · NEET-UG (India) · 4 marks

Given van der Waals constant aa for NH3\mathrm{NH_3}, H2\mathrm{H_2}, O2\mathrm{O_2} and CO2\mathrm{CO_2} are respectively 4.17, 0.244, 1.36 and 3.59, which one of the following gases is most easily liquefied?
(a) NH3\mathrm{NH_3} (b) O2\mathrm{O_2} (c) H2\mathrm{H_2} (d) CO2\mathrm{CO_2}

Answer

(a) NH3\mathrm{NH_3}

The van der Waals constant aa measures the strength of intermolecular attractions. A larger aa means stronger attraction, so the gas is liquefied more easily. NH3\mathrm{NH_3} has the largest aa (4.17), so it is most easily liquefied. H2\mathrm{H_2} (0.244) is the hardest.

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  • 2018 · NEET-UG (India) · 4 marks

Following solutions were prepared by mixing different volumes of NaOH and HCl of different concentrations:
a. 60 mL M10\dfrac{M}{10} HCl + 40 mL M10\dfrac{M}{10} NaOH b. 55 mL M10\dfrac{M}{10} HCl + 45 mL M10\dfrac{M}{10} NaOH c. 75 mL M5\dfrac{M}{5} HCl + 25 mL M5\dfrac{M}{5} NaOH d. 100 mL M10\dfrac{M}{10} HCl + 100 mL M10\dfrac{M}{10} NaOH
pH of which one of them will be equal to 1?
(a) b (b) d (c) a (d) c

Answer

(d) c

pH = 1 needs [H+]=0.1[\mathrm{H^+}] = 0.1 M after mixing (excess acid).

  • a: 6−4=26 - 4 = 2 mmol in 100 mL = 0.02 M, so pH is about 1.7
  • b: 5.5−4.5=15.5 - 4.5 = 1 mmol in 100 mL = 0.01 M, so pH = 2
  • c: 75×0.2−25×0.2=1075\times0.2 - 25\times0.2 = 10 mmol in 100 mL = 0.1 M, so pH = 1
  • d: equal amounts, neutral, pH = 7

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  • 2018 · NEET-UG (India) · 4 marks

The solubility of BaSO4\mathrm{BaSO_4} in water is 2.42×10−3 g L−12.42\times10^{-3}\ \mathrm{g\,L^{-1}} at 298 K. The value of its solubility product (KspK_{sp}) will be (Given molar mass of BaSO4\mathrm{BaSO_4} = 233 g mol−1\mathrm{mol^{-1}})
(a) 1.08×10−10 mol2L−21.08\times10^{-10}\ \mathrm{mol^2L^{-2}} (b) 1.08×10−14 mol2L−21.08\times10^{-14}\ \mathrm{mol^2L^{-2}} (c) 1.08×10−12 mol2L−21.08\times10^{-12}\ \mathrm{mol^2L^{-2}} (d) 1.08×10−8 mol2L−21.08\times10^{-8}\ \mathrm{mol^2L^{-2}}

Answer

(a) 1.08×10−10 mol2L−21.08\times10^{-10}\ \mathrm{mol^2L^{-2}}

Solubility s=2.42×10−3233=1.04×10−5s = \dfrac{2.42\times10^{-3}}{233} = 1.04\times10^{-5} mol/L.

BaSO4⇌Ba2++SO42−\mathrm{BaSO_4 \rightleftharpoons Ba^{2+} + SO_4^{2-}}, so Ksp=s2=(1.04×10−5)2=1.08×10−10K_{sp} = s^2 = (1.04\times10^{-5})^2 = 1.08\times10^{-10}.

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  • 2018 · NEET-UG (India) · 4 marks

The correct difference between first and second order reactions is that
(a) The rate of a first-order reaction does not depend on reactant concentrations; the rate of a second-order reaction does depend on reactant concentrations (b) A first-order reaction can be catalyzed; a second-order reaction cannot be catalyzed (c) The half-life of a first-order reaction does not depend on [A]0[A]_0; the half-life of a second-order reaction does depend on [A]0[A]_0 (d) The rate of a first-order reaction does depend on reactant concentrations; the rate of a second-order reaction does not depend on reactant concentrations

Answer

(c) The half-life of a first-order reaction does not depend on [A]0[A]_0; the half-life of a second-order reaction does depend on [A]0[A]_0

For first order, t1/2=0.693/kt_{1/2}=0.693/k, independent of initial concentration. For second order, t1/2=1/(k[A]0)t_{1/2}=1/(k[A]_0), which depends on [A]0[A]_0. Options (a) and (d) are wrong because both orders depend on concentration, and (b) is wrong because catalysis is possible for either.

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  • 2018 · NEET-UG (India) · 4 marks

The bond dissociation energies of X2\mathrm{X_2}, Y2\mathrm{Y_2} and XY are in the ratio of 1 : 0.5 : 1. ΔH\Delta H for the formation of XY is −200 kJ mol−1-200\ \mathrm{kJ\,mol^{-1}}. The bond dissociation energy of X2\mathrm{X_2} will be
(a) 200 kJ mol−1200\ \mathrm{kJ\,mol^{-1}} (b) 800 kJ mol−1800\ \mathrm{kJ\,mol^{-1}} (c) 100 kJ mol−1100\ \mathrm{kJ\,mol^{-1}} (d) 400 kJ mol−1400\ \mathrm{kJ\,mol^{-1}}

Answer

(b) 800 kJ mol−1800\ \mathrm{kJ\,mol^{-1}}

Let the bond energies of X2\mathrm{X_2}, Y2\mathrm{Y_2} and XY be aa, 0.5a0.5a and aa. For 12X2+12Y2→XY\tfrac12\mathrm{X_2}+\tfrac12\mathrm{Y_2}\rightarrow \mathrm{XY}: ΔH=12a+12(0.5a)−a=−0.25a\Delta H=\tfrac12 a+\tfrac12(0.5a)-a=-0.25a. Setting −0.25a=−200-0.25a=-200 gives a=800 kJ mol−1a=800\ \mathrm{kJ\,mol^{-1}}.

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  • 2018 · NEET-UG (India) · 4 marks

When initial concentration of the reactant is doubled, the half-life period of a zero order reaction
(a) Is halved (b) Is tripled (c) Is doubled (d) Remains unchanged

Answer

(c) Is doubled

For a zero order reaction, t1/2=[A]02kt_{1/2}=\dfrac{[A]_0}{2k}, so the half-life is directly proportional to the initial concentration. Doubling [A]0[A]_0 doubles t1/2t_{1/2}. Only first order reactions have a half-life that is unchanged.

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  • 2018 · NEET-UG (India) · 4 marks

For the redox reaction MnO4−+C2O42−+H+→Mn2++CO2+H2O\mathrm{MnO_4^-} + \mathrm{C_2O_4^{2-}} + \mathrm{H^+} \rightarrow \mathrm{Mn^{2+}} + \mathrm{CO_2} + \mathrm{H_2O}, the correct coefficients of the reactants for the balanced equation are, in the order MnO4−\mathrm{MnO_4^-}, C2O42−\mathrm{C_2O_4^{2-}}, H+\mathrm{H^+}:
(a) 16, 5, 2 (b) 2, 16, 5 (c) 2, 5, 16 (d) 5, 16, 2

Answer

(c) 2, 5, 16

Half reactions: MnO4−+8H++5e−→Mn2++4H2O\mathrm{MnO_4^-+8H^++5e^-\rightarrow Mn^{2+}+4H_2O} and C2O42−→2CO2+2e−\mathrm{C_2O_4^{2-}\rightarrow 2CO_2+2e^-}. Multiply the first by 2 and the second by 5 to equalise 10 electrons. This gives 2MnO4−+5C2O42−+16H+→2Mn2++10CO2+8H2O2\mathrm{MnO_4^-}+5\mathrm{C_2O_4^{2-}}+16\mathrm{H^+}\rightarrow 2\mathrm{Mn^{2+}}+10\mathrm{CO_2}+8\mathrm{H_2O}.

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  • 2018 · NEET-UG (India) · 4 marks

Which one of the following conditions will favour maximum formation of the product in the reaction A2(g)+B2(g)⇌X2(g)\mathrm{A_2(g)} + \mathrm{B_2(g)} \rightleftharpoons \mathrm{X_2(g)}, ΔrH=−X kJ\Delta_r H = -X\ \mathrm{kJ}?
(a) Low temperature and high pressure (b) High temperature and high pressure (c) Low temperature and low pressure (d) High temperature and low pressure

Answer

(a) Low temperature and high pressure

The forward reaction is exothermic (ΔrH<0\Delta_rH<0), so by Le Chatelier's principle low temperature favours the product. It also reduces the number of gas moles (2 mol to 1 mol), so high pressure shifts the equilibrium to the product side. High temperature would favour the reverse reaction.

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  • 2018 · NEET-UG (India) · 4 marks

The correction factor 'a' to the ideal gas equation corresponds to
(a) Density of the gas molecules (b) Electric field present between the gas molecules (c) Volume of the gas molecules (d) Forces of attraction between the gas molecules

Answer

(d) Forces of attraction between the gas molecules

In the van der Waals equation (P+an2V2)(V−nb)=nRT\left(P+\dfrac{an^2}{V^2}\right)(V-nb)=nRT, the term aa corrects the pressure for intermolecular attractive forces. The constant bb, not aa, corrects for the finite volume of molecules, which is why (c) is wrong.

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  • 2019 · NEET-UG (India) · 4 marks

For a cell involving one electron Ecell∘=0.59 VE^\circ_{cell} = 0.59\ \mathrm{V} at 298 K, the equilibrium constant for the cell reaction is: [Given that 2.303RTF=0.059 V\dfrac{2.303RT}{F} = 0.059\ \mathrm{V} at T=298 KT = 298\ \mathrm{K}]
(a) 1.0×1051.0\times10^{5} (b) 1.0×10101.0\times10^{10} (c) 1.0×10301.0\times10^{30} (d) 1.0×1021.0\times10^{2}

Answer

(b) 1.0×10101.0\times10^{10}

At 298 K, Ecell∘=0.059nlog⁡KE^\circ_{cell}=\dfrac{0.059}{n}\log K. With n=1n=1: log⁡K=0.590.059=10\log K=\dfrac{0.59}{0.059}=10, so K=1010K=10^{10}.

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  • 2019 · NEET-UG (India) · 4 marks

A gas at 350 K and 15 bar has molar volume 20 percent smaller than that for an ideal gas under the same conditions. The correct option about the gas and its compressibility factor (ZZ) is:
(a) Z>1Z>1 and repulsive forces are dominant (b) Z<1Z<1 and attractive forces are dominant (c) Z<1Z<1 and repulsive forces are dominant (d) Z>1Z>1 and attractive forces are dominant

Answer

(b) Z<1Z<1 and attractive forces are dominant

Z=VrealVideal=0.8Z=\dfrac{V_{real}}{V_{ideal}}=0.8 since the molar volume is 20 percent smaller. Z<1Z<1 means the gas is more compressible than ideal, which happens when intermolecular attractions dominate. Z>1Z>1 would indicate dominant repulsion.

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  • 2019 · NEET-UG (India) · 4 marks

Which of the following reactions are disproportionation reaction?
(a) 2Cu+→Cu2++Cu02\mathrm{Cu^+} \rightarrow \mathrm{Cu^{2+}} + \mathrm{Cu^0} (b) 3MnO42−+4H+→2MnO4−+MnO2+2H2O3\mathrm{MnO_4^{2-}} + 4\mathrm{H^+} \rightarrow 2\mathrm{MnO_4^-} + \mathrm{MnO_2} + 2\mathrm{H_2O} (c) 2KMnO4→K2MnO4+MnO2+O22\mathrm{KMnO_4} \rightarrow \mathrm{K_2MnO_4} + \mathrm{MnO_2} + \mathrm{O_2} (d) 2MnO4−+3Mn2++2H2O→5MnO2+4H+2\mathrm{MnO_4^-} + 3\mathrm{Mn^{2+}} + 2\mathrm{H_2O} \rightarrow 5\mathrm{MnO_2} + 4\mathrm{H^+}
Select the correct option from the following
(a) (a), (b) and (c) (b) (a), (c) and (d) (c) (a) and (d) only (d) (a) and (b) only

Answer

(d) (a) and (b) only

A disproportionation reaction has the same species oxidised and reduced. In (a), Cu+\mathrm{Cu^+} goes to Cu2+\mathrm{Cu^{2+}} and Cu0\mathrm{Cu^0}. In (b), Mn(VI)\mathrm{Mn(VI)} goes to Mn(VII)\mathrm{Mn(VII)} and Mn(IV)\mathrm{Mn(IV)}. Reaction (c) is a decomposition with separate species changing, and (d) is comproportionation, where Mn(VII)\mathrm{Mn(VII)} and Mn(II)\mathrm{Mn(II)} both form Mn(IV)\mathrm{Mn(IV)}.

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  • 2019 · NEET-UG (India) · 4 marks

Which will make basic buffer?
(a) 100 mL of 0.1 M CH3COOH\mathrm{CH_3COOH} + 100 mL of 0.1 M NaOH (b) 100 mL of 0.1 M HCl + 200 mL of 0.1 M NH4OH\mathrm{NH_4OH} (c) 100 mL of 0.1 M HCl + 100 mL of 0.1 M NaOH (d) 50 mL of 0.1 M NaOH + 25 mL of 0.1 M CH3COOH\mathrm{CH_3COOH}

Answer

(b) 100 mL of 0.1 M HCl + 200 mL of 0.1 M NH4OH\mathrm{NH_4OH}

A basic buffer is a weak base plus its salt. Here 10 mmol HCl reacts with 20 mmol NH4OH\mathrm{NH_4OH} to give 10 mmol NH4Cl\mathrm{NH_4Cl} with 10 mmol NH4OH\mathrm{NH_4OH} left over, which is a buffer. Options (a) and (c) give a salt only (or strong acid and base neutralised), and (d) leaves excess strong base with the weak acid fully neutralised, not a basic buffer.

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  • 2019 · NEET-UG (India) · 4 marks

Under isothermal condition, a gas at 300 K expands from 0.1 L to 0.25 L against a constant external pressure of 2 bar. The work done by the gas is (Given that 1 L bar = 100 J)
(a) 5 kJ (b) 25 J (c) 30 J (d) −30-30 J

Answer

(d) −30-30 J

For expansion against constant external pressure, w=−pextΔV=−2 bar×(0.25−0.1) L=−0.3 L bar=−30w = -p_{ext}\Delta V = -2\ \text{bar}\times(0.25-0.1)\ \text{L} = -0.3\ \text{L bar} = -30 J. The sign is negative because the gas does work on the surroundings. The temperature value is irrelevant here, since the formula uses only pextp_{ext} and ΔV\Delta V.

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  • 2019 · NEET-UG (India) · 4 marks

The mixture that forms maximum boiling azeotrope is:
(a) Ethanol + Water (b) Acetone + Carbon disulphide (c) Heptane + Octane (d) Water + Nitric acid

Answer

(d) Water + Nitric acid

Mixtures showing large negative deviation from Raoult's law form maximum boiling azeotropes, and H2O\mathrm{H_2O} + HNO3\mathrm{HNO_3} is the standard example (68% HNO3\mathrm{HNO_3}). Ethanol + water, and acetone + CS2\mathrm{CS_2}, show positive deviation and form minimum boiling azeotropes. Heptane + octane is almost ideal.

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  • 2019 · NEET-UG (India) · 4 marks

For an ideal solution, the correct option is:
(a) ΔmixV≠0\Delta_{mix}V \neq 0 at constant T and P (b) ΔmixH=0\Delta_{mix}H = 0 at constant T and P (c) ΔmixG=0\Delta_{mix}G = 0 at constant T and P (d) ΔmixS=0\Delta_{mix}S = 0 at constant T and P

Answer

(b) ΔmixH=0\Delta_{mix}H = 0 at constant T and P

In an ideal solution the A-B interactions equal the A-A and B-B interactions. So there is no heat change (ΔmixH=0\Delta_{mix}H=0) and no volume change (ΔmixV=0\Delta_{mix}V=0). Mixing is spontaneous with ΔmixS>0\Delta_{mix}S>0, so ΔmixG<0\Delta_{mix}G<0, not zero.

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  • 2019 · NEET-UG (India) · 4 marks

If the rate constant for a first order reaction is kk, the time (tt) required for the completion of 99% of the reaction is given by:
(a) t=6.909/kt = 6.909/k (b) t=4.606/kt = 4.606/k (c) t=2.303/kt = 2.303/k (d) t=0.693/kt = 0.693/k

Answer

(b) t=4.606/kt = 4.606/k

For a first order reaction, t=2.303klog⁡aa−xt=\dfrac{2.303}{k}\log\dfrac{a}{a-x}. For 99% completion, a−x=0.01aa-x=0.01a, so t=2.303klog⁡100=2.303×2k=4.606kt=\dfrac{2.303}{k}\log 100=\dfrac{2.303\times2}{k}=\dfrac{4.606}{k}.

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  • 2019 · NEET-UG (India) · 4 marks

Conjugate base for Brønsted acids H2O\mathrm{H_2O} and HF are:
(a) H3O+\mathrm{H_3O^+} and F−\mathrm{F^-}, respectively (b) OH−\mathrm{OH^-} and F−\mathrm{F^-}, respectively (c) H3O+\mathrm{H_3O^+} and H2F+\mathrm{H_2F^+}, respectively (d) OH−\mathrm{OH^-} and H2F+\mathrm{H_2F^+}, respectively

Answer

(b) OH−\mathrm{OH^-} and F−\mathrm{F^-}, respectively

A conjugate base is the species left after the acid loses one H+\mathrm{H^+}. H2O−H+=OH−\mathrm{H_2O}-\mathrm{H^+}=\mathrm{OH^-} and HF−H+=F−\mathrm{HF}-\mathrm{H^+}=\mathrm{F^-}. Options with H3O+\mathrm{H_3O^+} or H2F+\mathrm{H_2F^+} describe conjugate acids, which have gained a proton.

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  • 2019 · NEET-UG (India) · 4 marks

For the chemical reaction N2(g)+3H2(g)⇌2NH3(g)\mathrm{N_2(g)} + 3\mathrm{H_2(g)} \rightleftharpoons 2\mathrm{NH_3(g)}, the correct option is:
(a) −d[N2]dt=2d[NH3]dt-\dfrac{d[\mathrm{N_2}]}{dt} = 2\dfrac{d[\mathrm{NH_3}]}{dt} (b) −d[N2]dt=12d[NH3]dt-\dfrac{d[\mathrm{N_2}]}{dt} = \dfrac{1}{2}\dfrac{d[\mathrm{NH_3}]}{dt} (c) −3d[H2]dt=2d[NH3]dt-3\dfrac{d[\mathrm{H_2}]}{dt} = 2\dfrac{d[\mathrm{NH_3}]}{dt} (d) −13d[H2]dt=−12d[NH3]dt-\dfrac{1}{3}\dfrac{d[\mathrm{H_2}]}{dt} = -\dfrac{1}{2}\dfrac{d[\mathrm{NH_3}]}{dt}

Answer

(b) −d[N2]dt=12d[NH3]dt-\dfrac{d[\mathrm{N_2}]}{dt}=\dfrac{1}{2}\dfrac{d[\mathrm{NH_3}]}{dt}

The rate of reaction is r=−d[N2]dt=−13d[H2]dt=+12d[NH3]dtr=-\dfrac{d[\mathrm{N_2}]}{dt}=-\dfrac13\dfrac{d[\mathrm{H_2}]}{dt}=+\dfrac12\dfrac{d[\mathrm{NH_3}]}{dt}. Reactants fall (negative sign), products rise, and each rate is divided by its stoichiometric coefficient. Option (d) is wrong because it gives NH3\mathrm{NH_3} a negative sign.

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  • 2019 · NEET-UG (India) · 4 marks

In which case change in entropy is negative?
(a) Expansion of a gas at constant temperature (b) Sublimation of solid to gas (c) 2H(g)→H2(g)2\mathrm{H(g)} \rightarrow \mathrm{H_2(g)} (d) Evaporation of water

Answer

(c) 2H(g)→H2(g)2\mathrm{H(g)}\rightarrow\mathrm{H_2(g)}

Two moles of gas become one mole, so disorder decreases and ΔS<0\Delta S<0. Gas expansion, sublimation and evaporation all increase disorder, so ΔS>0\Delta S>0 for each.

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  • 2019 · NEET-UG (India) · 4 marks

For the cell reaction 2Fe3+(aq)+2I−(aq)→2Fe2+(aq)+I2(aq)2\mathrm{Fe^{3+}(aq)} + 2\mathrm{I^-(aq)} \rightarrow 2\mathrm{Fe^{2+}(aq)} + \mathrm{I_2(aq)}, Ecell⊖=0.24 VE^\ominus_{cell} = 0.24\ \mathrm{V} at 298 K. The standard Gibbs energy (ΔrG⊖\Delta_r G^\ominus) of the cell reaction is: [Given that Faraday constant F=96500 C mol−1F = 96500\ \mathrm{C\,mol^{-1}}]
(a) −23.16 kJ mol−1-23.16\ \mathrm{kJ\,mol^{-1}} (b) 46.32 kJ mol−146.32\ \mathrm{kJ\,mol^{-1}} (c) 23.16 kJ mol−123.16\ \mathrm{kJ\,mol^{-1}} (d) −46.32 kJ mol−1-46.32\ \mathrm{kJ\,mol^{-1}}

Answer

(d) −46.32 kJ mol−1-46.32\ \mathrm{kJ\,mol^{-1}}

ΔrG⊖=−nFEcell⊖\Delta_rG^\ominus=-nFE^\ominus_{cell}. The reaction as written transfers n=2n=2 electrons, so ΔrG⊖=−2×96500×0.24=−46320 J=−46.32\Delta_rG^\ominus=-2\times96500\times0.24=-46320\ \mathrm{J}=-46.32 kJ/mol. Option (a) comes from wrongly using n=1n=1.

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  • 2019 · NEET-UG (India) · 4 marks

pH of a saturated solution of Ca(OH)2\mathrm{Ca(OH)_2} is 9. The solubility product (KspK_{sp}) of Ca(OH)2\mathrm{Ca(OH)_2} is:
(a) 0.25×10−100.25\times10^{-10} (b) 0.125×10−150.125\times10^{-15} (c) 0.5×10−100.5\times10^{-10} (d) 0.5×10−150.5\times10^{-15}

Answer

(d) 0.5×10−150.5\times10^{-15}

pH = 9 gives pOH = 5, so [OH−]=10−5[\mathrm{OH^-}]=10^{-5} M and [Ca2+]=12×10−5=5×10−6[\mathrm{Ca^{2+}}]=\tfrac12\times10^{-5}=5\times10^{-6} M. Ksp=[Ca2+][OH−]2=5×10−6×10−10=5×10−16=0.5×10−15K_{sp}=[\mathrm{Ca^{2+}}][\mathrm{OH^-}]^2=5\times10^{-6}\times10^{-10}=5\times10^{-16}=0.5\times10^{-15}.

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  • 2020 · NEET-UG (India) · 4 marks

The correct option for free expansion of an ideal gas under adiabatic condition is:
(a) q<0q < 0, ΔT=0\Delta T = 0 and w=0w = 0 (b) q>0q > 0, ΔT>0\Delta T > 0 and w>0w > 0 (c) q=0q = 0, ΔT=0\Delta T = 0 and w=0w = 0 (d) q=0q = 0, ΔT<0\Delta T < 0 and w>0w > 0

Answer

(c) q=0q=0, ΔT=0\Delta T=0 and w=0w=0

Free expansion goes against zero external pressure, so w=0w=0. Adiabatic means q=0q=0. Then ΔU=q+w=0\Delta U=q+w=0, and for an ideal gas UU depends only on TT, so ΔT=0\Delta T=0.

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  • 2020 · NEET-UG (India) · 4 marks

A mixture of N2\mathrm{N_2} and Ar gases in a cylinder contains 7 g of N2\mathrm{N_2} and 8 g of Ar. If the total pressure of the mixture of the gases in the cylinder is 27 bar, the partial pressure of N2\mathrm{N_2} is:
(a) 15 bar (b) 18 bar (c) 9 bar (d) 12 bar

Answer

(a) 15 bar

n(N2)=7/28=0.25n(\mathrm{N_2})=7/28=0.25 mol and n(Ar)=8/40=0.2n(\mathrm{Ar})=8/40=0.2 mol. The mole fraction of N2\mathrm{N_2} is 0.25/0.45=5/90.25/0.45=5/9. So pN2=59×27=15p_{\mathrm{N_2}}=\tfrac59\times27=15 bar (Dalton's law).

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  • 2020 · NEET-UG (India) · 4 marks

The rate constant for a first order reaction is 4.606×10−3 s−14.606\times10^{-3}\ \mathrm{s^{-1}}. The time required to reduce 2.0 g of the reactant to 0.2 g is:
(a) 500 s (b) 1000 s (c) 100 s (d) 200 s

Answer

(a) 500 s

For a first order reaction, t=2.303klog⁡[A]0[A]=2.3034.606×10−3log⁡2.00.2=2.3034.606×10−3×1=500t=\dfrac{2.303}{k}\log\dfrac{[A]_0}{[A]}=\dfrac{2.303}{4.606\times10^{-3}}\log\dfrac{2.0}{0.2}=\dfrac{2.303}{4.606\times10^{-3}}\times1=500 s.

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  • 2020 · NEET-UG (India) · 4 marks

Hydrolysis of sucrose is given by the following reaction: Sucrose + H2O\mathrm{H_2O} ⇌\rightleftharpoons Glucose + Fructose. If the equilibrium constant (KcK_c) is 2×10132\times10^{13} at 300 K, the value of ΔrG⊖\Delta_r G^\ominus at the same temperature will be:
(a) 8.314 J mol−1K−1×300 K×ln⁡(3×1013)8.314\ \mathrm{J\,mol^{-1}K^{-1}}\times300\ \mathrm{K}\times\ln(3\times10^{13}) (b) −8.314 J mol−1K−1×300 K×ln⁡(4×1013)-8.314\ \mathrm{J\,mol^{-1}K^{-1}}\times300\ \mathrm{K}\times\ln(4\times10^{13}) (c) −8.314 J mol−1K−1×300 K×ln⁡(2×1013)-8.314\ \mathrm{J\,mol^{-1}K^{-1}}\times300\ \mathrm{K}\times\ln(2\times10^{13}) (d) 8.314 J mol−1K−1×300 K×ln⁡(2×1013)8.314\ \mathrm{J\,mol^{-1}K^{-1}}\times300\ \mathrm{K}\times\ln(2\times10^{13})

Answer

(c) −8.314 J mol−1K−1×300 K×ln⁡(2×1013)-8.314\ \mathrm{J\,mol^{-1}K^{-1}}\times300\ \mathrm{K}\times\ln(2\times10^{13})

ΔrG⊖=−RTln⁡Kc\Delta_rG^\ominus=-RT\ln K_c. A very large KcK_c means a large negative ΔrG⊖\Delta_rG^\ominus (strongly spontaneous). Options with a positive sign or with a different number inside the logarithm do not match.

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  • 2020 · NEET-UG (India) · 4 marks

For the reaction 2Cl(g)→Cl2(g)2\mathrm{Cl(g)} \rightarrow \mathrm{Cl_2(g)}, the correct option is:
(a) ΔrH<0\Delta_r H < 0 and ΔrS>0\Delta_r S > 0 (b) ΔrH<0\Delta_r H < 0 and ΔrS<0\Delta_r S < 0 (c) ΔrH>0\Delta_r H > 0 and ΔrS>0\Delta_r S > 0 (d) ΔrH>0\Delta_r H > 0 and ΔrS<0\Delta_r S < 0

Answer

(b) ΔrH<0\Delta_rH<0 and ΔrS<0\Delta_rS<0

Forming a Cl-Cl bond from atoms releases energy, so ΔrH<0\Delta_rH<0. Two moles of gas become one, so disorder falls and ΔrS<0\Delta_rS<0.

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  • 2020 · NEET-UG (India) · 4 marks

Find out the solubility of Ni(OH)2\mathrm{Ni(OH)_2} in 0.1 M NaOH. Given that the solubility product of Ni(OH)2\mathrm{Ni(OH)_2} is 2×10−152\times10^{-15}.
(a) 1×10−13 M1\times10^{-13}\ \mathrm{M} (b) 1×108 M1\times10^{8}\ \mathrm{M} (c) 2×10−13 M2\times10^{-13}\ \mathrm{M} (d) 2×10−8 M2\times10^{-8}\ \mathrm{M}

Answer

(c) 2×10−132\times10^{-13} M

NaOH gives [OH−]=0.1[\mathrm{OH^-}]=0.1 M, which suppresses the dissolution of Ni(OH)2\mathrm{Ni(OH)_2} (common ion effect). With solubility ss, Ksp=s(0.1)2K_{sp}=s(0.1)^2, so s=2×10−1510−2=2×10−13s=\dfrac{2\times10^{-15}}{10^{-2}}=2\times10^{-13} M. The OH−\mathrm{OH^-} from the salt itself is negligible.

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  • 2020 · NEET-UG (India) · 4 marks

On electrolysis of dil. sulphuric acid using platinum (Pt) electrode, the product obtained at anode will be:
(a) H2S\mathrm{H_2S} gas (b) SO2\mathrm{SO_2} gas (c) Hydrogen gas (d) Oxygen gas

Answer

(d) Oxygen gas

With inert Pt electrodes in dilute H2SO4\mathrm{H_2SO_4}, water is oxidised at the anode: 2H2O→O2+4H++4e−2\mathrm{H_2O}\rightarrow\mathrm{O_2}+4\mathrm{H^+}+4e^-. Sulphate is not oxidised in dilute solution. Hydrogen is released at the cathode, not the anode.

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  • 2020 · NEET-UG (India) · 4 marks

The number of Faradays (F) required to produce 20 g of calcium from molten CaCl2\mathrm{CaCl_2} (Atomic mass of Ca = 40 g mol−1\mathrm{mol^{-1}}) is:
(a) 3 (b) 4 (c) 1 (d) 2

Answer

(c) 1

Ca2++2e−→Ca\mathrm{Ca^{2+}} + 2e^- \rightarrow \mathrm{Ca}, so 1 mol (40 g) of Ca needs 2 F. 20 g of Ca is 20/40=0.520/40 = 0.5 mol, so charge =0.5×2=1= 0.5 \times 2 = 1 F.

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  • 2020 · NEET-UG (India) · 4 marks

What is the change in oxidation number of carbon in the following reaction? CH4(g)+4Cl2(g)→CCl4(l)+4HCl(g)\mathrm{CH_4(g)} + 4\mathrm{Cl_2(g)} \rightarrow \mathrm{CCl_4(l)} + 4\mathrm{HCl(g)}
(a) −4-4 to +4+4 (b) 0 to −4-4 (c) +4+4 to +4+4 (d) 0 to +4+4

Answer

(a) −4-4 to +4+4

In CH4\mathrm{CH_4}, carbon is bonded to four H (less electronegative), so x+4(+1)=0x + 4(+1) = 0 gives x=−4x = -4. In CCl4\mathrm{CCl_4}, Cl is more electronegative, so x+4(−1)=0x + 4(-1) = 0 gives x=+4x = +4.

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  • 2020 · NEET-UG (India) · 4 marks

An increase in the concentration of the reactants of a reaction leads to change in:
(a) Threshold energy (b) Collision frequency (c) Activation energy (d) Heat of reaction

Answer

(b) Collision frequency

Higher concentration puts more molecules per unit volume, so collisions per second increase and the rate rises. Threshold energy, activation energy and heat of reaction depend on the nature of reactants and the reaction path (and temperature or catalyst), not on concentration.

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  • 2020 · NEET-UG (India) · 4 marks

The mixture which shows positive deviation from Raoult's law is:
(a) Acetone + Chloroform (b) Chloroethane + Bromoethane (c) Ethanol + Acetone (d) Benzene + Toluene

Answer

(c) Ethanol + Acetone

Ethanol is strongly hydrogen-bonded; adding acetone breaks some of these bonds, so the A-B interactions are weaker than A-A and B-B. Vapour pressure is higher than Raoult predicts (positive deviation). Acetone + chloroform forms H-bonds and shows negative deviation; chloroethane + bromoethane and benzene + toluene are nearly ideal.

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  • 2020 · NEET-UG (India) · 4 marks

The freezing point depression constant (KfK_f) of benzene is 5.12 K kg mol−1\mathrm{mol^{-1}}. The freezing point depression for the solution of molality 0.078 m containing a non-electrolyte solute in benzene is (rounded off upto two decimal places):
(a) 0.40 K (b) 0.60 K (c) 0.20 K (d) 0.80 K

Answer

(a) 0.40 K

ΔTf=Kf×m=5.12×0.078=0.399≈0.40\Delta T_f = K_f \times m = 5.12 \times 0.078 = 0.399 \approx 0.40 K. The solute is a non-electrolyte, so the van't Hoff factor i=1i = 1 and no correction is needed.

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  • 2021 · NEET-UG (India) · 4 marks

Which of the following reactions is the metal displacement reaction? Choose the right option.
(a) Fe+2HCl⟶FeCl2+H2↑\mathrm{Fe + 2HCl \longrightarrow FeCl_2 + H_2\uparrow} (b) 2Pb(NO3)2→Δ2PbO+4NO2+O2↑\mathrm{2Pb(NO_3)_2 \xrightarrow{\Delta} 2PbO + 4NO_2 + O_2\uparrow} (c) 2KClO3→Δ2KCl+3O2\mathrm{2KClO_3 \xrightarrow{\Delta} 2KCl + 3O_2} (d) Cr2O3+2Al→ΔAl2O3+2Cr\mathrm{Cr_2O_3 + 2Al \xrightarrow{\Delta} Al_2O_3 + 2Cr}

Answer

(d) Cr2O3+2Al→ΔAl2O3+2Cr\mathrm{Cr_2O_3 + 2Al \xrightarrow{\Delta} Al_2O_3 + 2Cr}

In a metal displacement reaction a more reactive metal displaces a less reactive metal from its compound. Here Al displaces Cr from Cr2O3\mathrm{Cr_2O_3}. Option (a) is a metal displacing hydrogen (not a metal), and (b) and (c) are thermal decompositions.

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  • 2021 · NEET-UG (India) · 4 marks

The pKbpK_b of dimethylamine and pKapK_a of acetic acid are 3.27 and 4.77 respectively at T (K). The correct option for the pH of dimethyl ammonium acetate solution is:
(a) 7.75 (b) 6.25 (c) 8.50 (d) 5.50

Answer

(a) 7.75

For a salt of a weak acid and a weak base, pH=7+12(pKa−pKb)\mathrm{pH}=7+\tfrac12(pK_a-pK_b). pH=7+12(4.77−3.27)=7+0.75=7.75\mathrm{pH}=7+\tfrac12(4.77-3.27)=7+0.75=7.75. The solution is slightly basic because the base is a little stronger than the acid.

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  • 2021 · NEET-UG (India) · 4 marks

The molar conductance of NaCl, HCl and CH3COONa\mathrm{CH_3COONa} at infinite dilution are 126.45, 426.16 and 91.0 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}} respectively. The molar conductance of CH3COOH\mathrm{CH_3COOH} at infinite dilution is. Choose the right option for your answer.
(a) 698.28 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}} (b) 540.48 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}} (c) 201.28 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}} (d) 390.71 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}}

Answer

(d) 390.71 S cm2 mol−1390.71\ \mathrm{S\,cm^2\,mol^{-1}}

By Kohlrausch law, Λ∘(CH3COOH)=Λ∘(HCl)+Λ∘(CH3COONa)−Λ∘(NaCl)\Lambda^\circ(\mathrm{CH_3COOH})=\Lambda^\circ(\mathrm{HCl})+\Lambda^\circ(\mathrm{CH_3COONa})-\Lambda^\circ(\mathrm{NaCl}). =426.16+91.0−126.45=390.71 S cm2 mol−1=426.16+91.0-126.45=390.71\ \mathrm{S\,cm^2\,mol^{-1}}. The Na+\mathrm{Na^+} and Cl−\mathrm{Cl^-} contributions cancel.

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  • 2021 · NEET-UG (India) · 4 marks

Which one among the following is the correct option for right relationship between CPC_P and CVC_V for one mole of ideal gas?
(a) CP=RCVC_P = RC_V (b) CV=RCPC_V = RC_P (c) CP+CV=RC_P + C_V = R (d) CP−CV=RC_P - C_V = R

Answer

(d) CP−CV=RC_P - C_V = R

For one mole of an ideal gas, H=U+RTH=U+RT, so dHdT=dUdT+R\dfrac{dH}{dT}=\dfrac{dU}{dT}+R, which gives CP−CV=RC_P-C_V=R. CPC_P is larger because at constant pressure some heat also goes into expansion work.

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  • 2021 · NEET-UG (India) · 4 marks

The following solutions were prepared by dissolving 10 g glucose (C6H12O6\mathrm{C_6H_{12}O_6}) in 250 mL of water (P1), 10 g of urea (CH4N2O\mathrm{CH_4N_2O}) in 250 mL of water (P2) and 10 g of sucrose (C12H22O11\mathrm{C_{12}H_{22}O_{11}}) in 250 mL of water (P3). The right option for the decreasing order of osmotic pressure of these solutions is.
(a) P2 > P3 > P1 (b) P3 > P1 > P2 (c) P2 > P1 > P3 (d) P1 > P2 > P3

Answer

(c) P2 > P1 > P3

For solutions of the same volume and temperature, π=CRT∝\pi=CRT\propto moles of solute (all are non-electrolytes). Glucose =10/180=0.056=10/180=0.056 mol, urea =10/60=0.167=10/60=0.167 mol, sucrose =10/342=0.029=10/342=0.029 mol, so urea > glucose > sucrose.

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  • 2021 · NEET-UG (India) · 4 marks

Choose the correct option for the total pressure (in atm.) in a mixture of 4 g O2\mathrm{O_2} and 2 g H2\mathrm{H_2} confined in a total volume of one litre at 0∘C0^\circ\mathrm{C} is:
(a) 25.18 (b) 26.02 (c) 2.518 (d) 2.602

Answer

(a) 25.18

n(O2)=4/32=0.125n(\mathrm{O_2})=4/32=0.125 mol and n(H2)=2/2=1n(\mathrm{H_2})=2/2=1 mol, so ntotal=1.125n_{total}=1.125 mol. P=nRTV=1.125×0.082×2731≈25.18P=\dfrac{nRT}{V}=\dfrac{1.125\times0.082\times273}{1}\approx25.18 atm. The value 2.518 is off by a factor of ten.

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  • 2021 · NEET-UG (India) · 4 marks

The correct option for the value of vapour pressure of a solution at 45∘C45^\circ\mathrm{C} with benzene to octane in molar ratio 3 : 2 is: [At 45∘C45^\circ\mathrm{C} vapour pressure of benzene is 280 mm Hg and that of octane is 420 mm Hg. Assume ideal gas]
(a) 336 mm of Hg (b) 350 mm of Hg (c) 160 mm of Hg (d) 168 mm of Hg

Answer

(a) 336 mm of Hg

By Raoult law, P=xBPB∘+xOPO∘P=x_B P_B^\circ+x_O P_O^\circ. The molar ratio 3:2 gives xB=0.6x_B=0.6 and xO=0.4x_O=0.4. P=0.6×280+0.4×420=168+168=336P=0.6\times280+0.4\times420=168+168=336 mm Hg.

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  • 2021 · NEET-UG (India) · 4 marks

For irreversible expansion of an ideal gas under isothermal condition, the correct option is:
(a) ΔU=0, ΔStotal≠0\Delta U = 0,\ \Delta S_{total} \neq 0 (b) ΔU≠0, ΔStotal=0\Delta U \neq 0,\ \Delta S_{total} = 0 (c) ΔU=0, ΔStotal=0\Delta U = 0,\ \Delta S_{total} = 0 (d) ΔU≠0, ΔStotal≠0\Delta U \neq 0,\ \Delta S_{total} \neq 0

Answer

(a) ΔU=0, ΔStotal≠0\Delta U = 0,\ \Delta S_{total} \neq 0

For an ideal gas at constant temperature, internal energy depends only on TT, so ΔU=0\Delta U=0. An irreversible process is spontaneous, so the entropy of the universe increases and ΔStotal>0\Delta S_{total}>0. Only a reversible process has ΔStotal=0\Delta S_{total}=0.

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  • 2021 · NEET-UG (India) · 4 marks

The molar conductivity of 0.007 M acetic acid is 20 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}}. What is the dissociation constant of acetic acid? Choose the correct option. λH+∘=350 S cm2 mol−1\lambda^\circ_{\mathrm{H^+}} = 350\ \mathrm{S\,cm^2\,mol^{-1}}, λCH3COO−∘=50 S cm2 mol−1\lambda^\circ_{\mathrm{CH_3COO^-}} = 50\ \mathrm{S\,cm^2\,mol^{-1}}
(a) 1.75×10−5 mol L−11.75\times10^{-5}\ \mathrm{mol\,L^{-1}} (b) 2.50×10−5 mol L−12.50\times10^{-5}\ \mathrm{mol\,L^{-1}} (c) 1.75×10−4 mol L−11.75\times10^{-4}\ \mathrm{mol\,L^{-1}} (d) 2.50×10−4 mol L−12.50\times10^{-4}\ \mathrm{mol\,L^{-1}}

Answer

(a) 1.75×10−5 mol L−11.75\times10^{-5}\ \mathrm{mol\,L^{-1}}

Λ∘=350+50=400\Lambda^\circ=350+50=400, so α=Λ/Λ∘=20/400=0.05\alpha=\Lambda/\Lambda^\circ=20/400=0.05. Ka=Cα21−α≈Cα2=0.007×(0.05)2=1.75×10−5K_a=\dfrac{C\alpha^2}{1-\alpha}\approx C\alpha^2=0.007\times(0.05)^2=1.75\times10^{-5} mol/L.

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  • 2021 · NEET-UG (India) · 4 marks

The slope of Arrhenius Plot (ln⁡k\ln k vs 1/T1/T) of first order reaction is −5×103-5\times10^{3} K. The value of EaE_a of the reaction is. Choose the correct option for your answer. [Given R=8.314 J K−1 mol−1R = 8.314\ \mathrm{J\,K^{-1}\,mol^{-1}}]
(a) 166 kJ mol−1\mathrm{mol^{-1}} (b) -83 kJ mol−1\mathrm{mol^{-1}} (c) 41.5 kJ mol−1\mathrm{mol^{-1}} (d) 83.0 kJ mol−1\mathrm{mol^{-1}}

Answer

(c) 41.5 kJ mol−1\mathrm{mol^{-1}}

From ln⁡k=ln⁡A−EaRT\ln k=\ln A-\dfrac{E_a}{RT}, the slope of ln⁡k\ln k vs 1/T1/T is −Ea/R-E_a/R. Ea=5×103×8.314=41570E_a=5\times10^3\times8.314=41570 J/mol ≈41.5\approx41.5 kJ/mol. A negative EaE_a is not possible here.

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  • 2022 · NEET-UG (India) · 4 marks

Which one is not correct mathematical equation for Dalton's Law of partial pressure? Here pp = total pressure of gaseous mixture
(a) p=p1+p2+p3p = p_1 + p_2 + p_3 (b) p=n1RTV+n2RTV+n3RTVp = n_1\frac{RT}{V} + n_2\frac{RT}{V} + n_3\frac{RT}{V} (c) pi=χi pp_i = \chi_i\, p, where pip_i = partial pressure of iith gas; χi\chi_i = mole fraction of iith gas in gaseous mixture (d) pi=χi pi∘p_i = \chi_i\, p_i^{\circ}, where χi\chi_i = mole fraction of iith gas in gaseous mixture, pi∘p_i^{\circ} = pressure of iith gas in pure state

Answer

(d) pi=χi pi∘p_i = \chi_i\, p_i^{\circ}

Dalton law gives p=p1+p2+p3p=p_1+p_2+p_3, and since pi=niRT/Vp_i=n_iRT/V this is also (b). Using pi=χipp_i=\chi_i p is also correct. The relation pi=χipi∘p_i=\chi_i p_i^\circ is Raoult law for a solution, not Dalton law.

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  • 2022 · NEET-UG (India) · 4 marks

The pH of the solution containing 50 mL each of 0.10 M sodium acetate and 0.01 M acetic acid is [Given pKapK_a of CH3COOH=4.57\mathrm{CH_3COOH} = 4.57]
(a) 5.57 (b) 3.57 (c) 4.57 (d) 2.57

Answer

(a) 5.57

This is an acidic buffer: pH=pKa+log⁡[salt][acid]\mathrm{pH}=pK_a+\log\dfrac{[\text{salt}]}{[\text{acid}]}. Equal volumes are mixed, so the ratio stays 0.10/0.01=100.10/0.01=10, giving pH=4.57+log⁡10=5.57\mathrm{pH}=4.57+\log10=5.57.

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  • 2022 · NEET-UG (India) · 4 marks

Given below are half cell reactions: MnO4−+8H++5e−→Mn2++4H2O\mathrm{MnO_4^-} + 8\mathrm{H^+} + 5e^- \rightarrow \mathrm{Mn^{2+}} + 4\mathrm{H_2O}, EMn2+/MnO4−∘=−1.510 VE^\circ_{\mathrm{Mn^{2+}/MnO_4^-}} = -1.510\ \mathrm{V} 12O2+2H++2e−→H2O\frac{1}{2}\mathrm{O_2} + 2\mathrm{H^+} + 2e^- \rightarrow \mathrm{H_2O}, EO2/H2O∘=+1.223 VE^\circ_{\mathrm{O_2/H_2O}} = +1.223\ \mathrm{V} Will the permanganate ion, MnO4−\mathrm{MnO_4^-} liberate O2\mathrm{O_2} from water in the presence of an acid?
(a) Yes, because Ecell∘=+0.287 VE^\circ_{cell} = +0.287\ \mathrm{V} (b) No, because Ecell∘=−0.287 VE^\circ_{cell} = -0.287\ \mathrm{V} (c) Yes, because Ecell∘=+2.733 VE^\circ_{cell} = +2.733\ \mathrm{V} (d) No, because Ecell∘=−2.733 VE^\circ_{cell} = -2.733\ \mathrm{V}

Answer

(b) No, because Ecell∘=−0.287 VE^\circ_{cell} = -0.287\ \mathrm{V}

Here MnO4−\mathrm{MnO_4^-} is reduced and water is oxidised to O2\mathrm{O_2}. With the potentials as given, Ecell∘=Ecathode∘−Eanode∘=1.223−1.510=−0.287 VE^\circ_{cell} = E^\circ_{\text{cathode}} - E^\circ_{\text{anode}} = 1.223 - 1.510 = -0.287\ \mathrm{V} (using the question's sign convention for the pair). A negative Ecell∘E^\circ_{cell} means the reaction is non-spontaneous, so O2\mathrm{O_2} is not liberated.

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  • 2022 · NEET-UG (India) · 4 marks

At 298 K, the standard electrode potentials of Cu2+/Cu\mathrm{Cu^{2+}/Cu}, Zn2+/Zn\mathrm{Zn^{2+}/Zn}, Fe2+/Fe\mathrm{Fe^{2+}/Fe} and Ag+/Ag\mathrm{Ag^+/Ag} are 0.34 V, −0.76-0.76 V, −0.44-0.44 V and 0.80 V, respectively. On the basis of standard electrode potential, predict which of the following reaction cannot occur?
(a) CuSO4(aq)+Zn(s)→ZnSO4(aq)+Cu(s)\mathrm{CuSO_4(aq) + Zn(s) \rightarrow ZnSO_4(aq) + Cu(s)} (b) CuSO4(aq)+Fe(s)→FeSO4(aq)+Cu(s)\mathrm{CuSO_4(aq) + Fe(s) \rightarrow FeSO_4(aq) + Cu(s)} (c) FeSO4(aq)+Zn(s)→ZnSO4(aq)+Fe(s)\mathrm{FeSO_4(aq) + Zn(s) \rightarrow ZnSO_4(aq) + Fe(s)} (d) 2CuSO4(aq)+2Ag(s)→2Cu(s)+Ag2SO4(aq)\mathrm{2CuSO_4(aq) + 2Ag(s) \rightarrow 2Cu(s) + Ag_2SO_4(aq)}

Answer

(d) 2CuSO4(aq)+2Ag(s)→2Cu(s)+Ag2SO4(aq)\mathrm{2CuSO_4(aq) + 2Ag(s) \rightarrow 2Cu(s) + Ag_2SO_4(aq)}

A metal displaces another from its salt only if its E∘E^\circ is lower (more negative) than that of the ion being reduced. Here Ag (+0.80+0.80 V) would have to reduce Cu2+\mathrm{Cu^{2+}} (+0.34+0.34 V): Ecell∘=0.34−0.80=−0.46E^\circ_{cell} = 0.34 - 0.80 = -0.46 V, non-spontaneous. In (a), (b), (c) Zn or Fe (−0.76-0.76, −0.44-0.44 V) lie below the ion displaced, giving positive Ecell∘E^\circ_{cell}, so they occur.

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  • 2022 · NEET-UG (India) · 4 marks

In one molal solution that contains 0.5 mole of a solute, there is
(a) 500 mL of solvent (b) 500 g of solvent (c) 100 mL of solvent (d) 1000 g of solvent

Answer

(b) 500 g of solvent

Molality =moles of solutekg of solvent= \dfrac{\text{moles of solute}}{\text{kg of solvent}}. For 1 m1\ \mathrm{m} with 0.50.5 mol: 1=0.5w1 = \dfrac{0.5}{w}, so w=0.5w = 0.5 kg =500= 500 g of solvent. Molality is defined by mass of solvent, so the volume options are wrong.

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  • 2022 · NEET-UG (India) · 4 marks

A 10.0 L flask contains 64 g of oxygen at 27∘C27^\circ\mathrm{C}. (Assume O2\mathrm{O_2} gas is behaving ideally). The pressure inside the flask in bar is (Given R=0.0831 L bar K−1 mol−1R = 0.0831\ \mathrm{L\,bar\,K^{-1}\,mol^{-1}})
(a) 2.5 (b) 498.6 (c) 49.8 (d) 4.9

Answer

(d) 4.9

n=64/32=2n = 64/32 = 2 mol, T=300T = 300 K. P=nRTV=2×0.0831×30010=4.986≈4.9P = \dfrac{nRT}{V} = \dfrac{2 \times 0.0831 \times 300}{10} = 4.986 \approx 4.9 bar. Option (a) would result from using T=273T=273 or a wrong value of RR.

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  • 2022 · NEET-UG (India) · 4 marks

For a first order reaction A →\rightarrow Products, initial concentration of A is 0.1 M, which becomes 0.001 M after 5 minutes. Rate constant for the reaction in min−1\mathrm{min^{-1}} is
(a) 1.3818 (b) 0.9212 (c) 0.4606 (d) 0.2303

Answer

(b) 0.9212

For a first-order reaction k=2.303tlog⁡[A]0[A]=2.3035log⁡0.10.001=2.3035×2=0.9212 min−1k = \dfrac{2.303}{t}\log\dfrac{[A]_0}{[A]} = \dfrac{2.303}{5}\log\dfrac{0.1}{0.001} = \dfrac{2.303}{5}\times 2 = 0.9212\ \mathrm{min^{-1}}.

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  • 2022 · NEET-UG (India) · 4 marks

3O2(g)⇌2O3(g)\mathrm{3O_2(g) \rightleftharpoons 2O_3(g)}. For the above reaction at 298 K, KcK_c is found to be 3.0×10−593.0\times10^{-59}. If the conc. of O2\mathrm{O_2} at equilibrium is 0.040 M then concentration of O3\mathrm{O_3} in M is.
(a) 4.38×10−324.38\times10^{-32} (b) 1.9×10−631.9\times10^{-63} (c) 2.4×10312.4\times10^{31} (d) 1.2×10211.2\times10^{21}

Answer

(a) 4.38×10−324.38\times10^{-32}

Kc=[O3]2[O2]3K_c = \dfrac{[\mathrm{O_3}]^2}{[\mathrm{O_2}]^3}, so [O3]2=3.0×10−59×(0.040)3=3.0×10−59×6.4×10−5=1.92×10−63[\mathrm{O_3}]^2 = 3.0\times10^{-59}\times(0.040)^3 = 3.0\times10^{-59}\times6.4\times10^{-5} = 1.92\times10^{-63}. Hence [O3]=1.92×10−63=4.38×10−32[\mathrm{O_3}] = \sqrt{1.92\times10^{-63}} = 4.38\times10^{-32} M.

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  • 2022 · NEET-UG (India) · 4 marks

Find the emf of the cell Ni(s)+2Ag+(0.001 M)→Ni2+(0.001 M)+2Ag(s)\mathrm{Ni(s) + 2Ag^+(0.001\ M) \rightarrow Ni^{2+}(0.001\ M) + 2Ag(s)} (Given that Ecell∘=1.05 VE^\circ_{cell} = 1.05\ \mathrm{V}, 2.303RTF=0.059\frac{2.303RT}{F} = 0.059 at 298 K)
(a) 1.0385 V (b) 1.385 V (c) 0.9615 V (d) 1.05 V

Answer

(c) 0.9615 V

Nernst equation with n=2n=2: E=E∘−0.0592log⁡[Ni2+][Ag+]2=1.05−0.0295log⁡10−310−6=1.05−0.0295×3=0.9615E = E^\circ - \dfrac{0.059}{2}\log\dfrac{[\mathrm{Ni^{2+}}]}{[\mathrm{Ag^+}]^2} = 1.05 - 0.0295\log\dfrac{10^{-3}}{10^{-6}} = 1.05 - 0.0295\times3 = 0.9615 V.

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  • 2023 · NEET-UG (India) · 4 marks

Assertion A: A reaction can have zero activation energy. Reason R: The minimum extra amount of energy absorbed by reactant molecules so that their energy becomes equal to threshold value, is called activation energy. In the light of the above statements, choose the correct answer from the options given below:
(a) Both A and R are true and R is the correct explanation of A (b) Both A and R are true and R is not the correct explanation of A (c) A is true but R is false (d) A is false but R is true

Answer

(d) A is false but R is true

A reaction cannot have zero activation energy: with Ea=0E_a = 0 the Arrhenius equation gives k=Ak = A, meaning every collision would be effective, which does not happen. Reason R correctly states the definition of activation energy (threshold energy minus average energy of reactants).

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  • 2023 · NEET-UG (India) · 4 marks

The conductivity of centimolar solution of KCl at 25∘C25^\circ\mathrm{C} is 0.210 ohm−1 cm−10.210\ \mathrm{ohm^{-1}\,cm^{-1}} and the resistance of the cell containing the solution at 25∘C25^\circ\mathrm{C} is 60 ohm. The value of cell constant is
(a) 1.34 cm−11.34\ \mathrm{cm^{-1}} (b) 3.28 cm−13.28\ \mathrm{cm^{-1}} (c) 1.26 cm−11.26\ \mathrm{cm^{-1}} (d) 3.34 cm−13.34\ \mathrm{cm^{-1}}

Answer

(c) 1.26 cm−11.26\ \mathrm{cm^{-1}}

Cell constant =κ×R=0.210×60= \kappa \times R = 0.210 \times 60. This evaluates to 12.6 cm−112.6\ \mathrm{cm^{-1}}, but the NTA key lists 1.26 cm−11.26\ \mathrm{cm^{-1}}, the only option with the digits 126, so (c) is the intended answer (the question data is known to be inconsistent by a factor of ten).

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  • 2023 · NEET-UG (India) · 4 marks

For a certain reaction, the rate =k[A]2[B]= k[\mathrm{A}]^2[\mathrm{B}]. When the initial concentration of A is tripled keeping concentration of B constant, the initial rate would
(a) Decrease by a factor of nine (b) Increase by a factor of six (c) Increase by a factor of nine (d) Increase by a factor of three

Answer

(c) Increase by a factor of nine

Rate =k[A]2[B]=k[A]^2[B] is second order in A. Tripling A with B constant gives rate ∝(3)2=9\propto (3)^2 = 9, so the rate increases nine times.

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  • 2023 · NEET-UG (India) · 4 marks

Amongst the given options which of the following molecules/ion acts as a Lewis acid?
(a) NH3\mathrm{NH_3} (b) H2O\mathrm{H_2O} (c) BF3\mathrm{BF_3} (d) OH−\mathrm{OH^-}

Answer

(c) BF3\mathrm{BF_3}

A Lewis acid accepts an electron pair. In BF3\mathrm{BF_3} boron has only six electrons (incomplete octet) and an empty p orbital. NH3\mathrm{NH_3}, H2O\mathrm{H_2O} and OH−\mathrm{OH^-} all have lone pairs to donate, so they are Lewis bases.

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  • 2023 · NEET-UG (India) · 4 marks

Intermolecular forces are forces of attraction and repulsion between interacting particles that will include A. dipole - dipole forces B. dipole - induced dipole forces C. hydrogen bonding D. covalent bonding E. dispersion forces Choose the most appropriate answer from the options given below :
(a) B, C, D, E are correct (b) A, B, C, D are correct (c) A, B, C, E are correct (d) A, C, D, E are correct

Answer

(c) A, B, C, E are correct

Intermolecular forces include dipole-dipole, dipole-induced dipole, hydrogen bonding and dispersion (London) forces. Covalent bonding (D) is an intramolecular force holding atoms within a molecule, so it is excluded.

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  • 2023 · NEET-UG (India) · 4 marks

Assertion A: In equation ΔrG=−nFEcell\Delta_rG = -nFE_{cell}, value of ΔrG\Delta_rG depends on nn. Reason R: EcellE_{cell} is an intensive property and ΔrG\Delta_rG is an extensive property. In the light of the above statements, choose the correct answer from the options given below
(a) Both A and R are true and R is the correct explanation of A (b) Both A and R are true and R is not the correct explanation of A (c) A is true but R is false (d) A is false but R is true

Answer

(a) Both A and R are true and R is the correct explanation of A

In ΔrG=−nFEcell\Delta_rG=-nFE_{cell}, ΔrG\Delta_rG is directly proportional to nn, so A is true. EcellE_{cell} is intensive (independent of amount) while ΔrG\Delta_rG is extensive, which is exactly why ΔrG\Delta_rG changes with nn; R explains A.

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  • 2023 · NEET-UG (India) · 4 marks

Which amongst the following options is the correct relation between change in enthalpy and change in internal energy?
(a) ΔH=ΔU−ΔngRT\Delta H = \Delta U - \Delta n_gRT (b) ΔH=ΔU+ΔngRT\Delta H = \Delta U + \Delta n_gRT (c) ΔH−ΔU=−ΔnRT\Delta H - \Delta U = -\Delta nRT (d) ΔH+ΔU=ΔnR\Delta H + \Delta U = \Delta nR

Answer

(b) ΔH=ΔU+ΔngRT\Delta H = \Delta U + \Delta n_gRT

From H=U+PVH=U+PV and PV=nRTPV=nRT for gases at constant temperature, ΔH=ΔU+ΔngRT\Delta H=\Delta U+\Delta n_g RT. The sign is positive; option (a) has the sign wrong.

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  • 2023 · NEET-UG (India) · 4 marks

The equilibrium concentrations of the species in the reaction A+B⇌C+D\mathrm{A + B \rightleftharpoons C + D} are 2, 3, 10 and 6 mol L−1\mathrm{mol\,L^{-1}}, respectively at 300 K. ΔG∘\Delta G^\circ for the reaction is (R=2R = 2 cal/mol K)
(a) 1372.60 cal (b) -137.26 cal (c) -1381.80 cal (d) -13.73 cal

Answer

(c) -1381.80 cal

K=[C][D][A][B]=10×62×3=10K=\dfrac{[C][D]}{[A][B]}=\dfrac{10\times6}{2\times3}=10. ΔG∘=−2.303RTlog⁡K=−2.303×2×300×1=−1381.8\Delta G^\circ=-2.303RT\log K=-2.303\times2\times300\times1=-1381.8 cal. The sign is negative because K>1K>1.

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  • 2024 · NEET-UG (India) · 4 marks

For the reaction 2A⇌B+C\mathrm{2A \rightleftharpoons B + C}, Kc=4×10−3K_c = 4\times10^{-3}. At a given time, the composition of reaction mixture is: [A]=[B]=[C]=4×10−3[\mathrm{A}] = [\mathrm{B}] = [\mathrm{C}] = 4\times10^{-3}. Then, which of the following is correct?
(a) Reaction has a tendency to go in forward direction. (b) Reaction has a tendency to go in backward direction. (c) Reaction has gone to completion in forward direction. (d) Reaction is at equilibrium.

Answer

(b) Reaction has a tendency to go in backward direction.

Qc=[B][C][A]2=(4×10−3)2(4×10−3)2=1Q_c=\dfrac{[B][C]}{[A]^2}=\dfrac{(4\times10^{-3})^2}{(4\times10^{-3})^2}=1. Since Qc=1>Kc=4×10−3Q_c=1>K_c=4\times10^{-3}, products exceed the equilibrium amount, so the reaction shifts backward.

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  • 2024 · NEET-UG (India) · 4 marks

Which reaction is NOT a redox reaction ?
(a) 2KClO3+I2→2KIO3+Cl2\mathrm{2KClO_3 + I_2 \rightarrow 2KIO_3 + Cl_2} (b) H2+Cl2→2HCl\mathrm{H_2 + Cl_2 \rightarrow 2HCl} (c) BaCl2+Na2SO4→BaSO4+2NaCl\mathrm{BaCl_2 + Na_2SO_4 \rightarrow BaSO_4 + 2NaCl} (d) Zn+CuSO4→ZnSO4+Cu\mathrm{Zn + CuSO_4 \rightarrow ZnSO_4 + Cu}

Answer

(c) BaCl2+Na2SO4→BaSO4+2NaCl\mathrm{BaCl_2 + Na_2SO_4 \rightarrow BaSO_4 + 2NaCl}

This is a double displacement (precipitation) reaction in which no oxidation numbers change. The others involve changes in oxidation state: Cl and I in (a), H and Cl in (b), Zn and Cu in (d).

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  • 2024 · NEET-UG (India) · 4 marks

In which of the following processes entropy increases? A. A liquid evaporates to vapour. B. Temperature of a crystalline solid lowered from 130 K to 0 K. C. 2NaHCO3(s)→Na2CO3(s)+CO2(g)+H2O(g)\mathrm{2NaHCO_3(s) \rightarrow Na_2CO_3(s) + CO_2(g) + H_2O(g)} D. Cl2(g)→2Cl(g)\mathrm{Cl_2(g) \rightarrow 2Cl(g)} Choose the correct answer from the options given below:
(a) A, B and D (b) A, C and D (c) C and D (d) A and C

Answer

(b) A, C and D

Entropy rises when disorder increases: evaporation (A), solid decomposing to give gases (C), and dissociation of Cl2\mathrm{Cl_2} into atoms (D). Cooling a crystalline solid towards 0 K (B) lowers entropy.

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  • 2024 · NEET-UG (India) · 4 marks

Activation energy of any chemical reaction can be calculated if one knows the value of
(a) Probability of collision. (b) Orientation of reactant molecules during collision. (c) rate constant at two different temperatures. (d) rate constant at standard temperature.

Answer

(c) rate constant at two different temperatures.

From log⁡k2k1=Ea2.303R(1T1−1T2)\log\dfrac{k_2}{k_1}=\dfrac{E_a}{2.303R}\left(\dfrac{1}{T_1}-\dfrac{1}{T_2}\right), EaE_a can be found if kk is known at two temperatures. A single kk at one temperature is not enough, since the frequency factor is also unknown.

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  • 2024 · NEET-UG (India) · 4 marks

In which of the following equilibria, KpK_p and KcK_c are NOT equal?
(a) H2(g)+I2(g)⇌2HI(g)\mathrm{H_2(g) + I_2(g) \rightleftharpoons 2HI(g)} (b) CO(g)+H2O(g)⇌CO2(g)+H2(g)\mathrm{CO(g) + H_2O(g) \rightleftharpoons CO_2(g) + H_2(g)} (c) 2BrCl(g)⇌Br2(g)+Cl2(g)\mathrm{2BrCl(g) \rightleftharpoons Br_2(g) + Cl_2(g)} (d) PCl5(g)⇌PCl3(g)+Cl2(g)\mathrm{PCl_5(g) \rightleftharpoons PCl_3(g) + Cl_2(g)}

Answer

(d) PCl5(g)⇌PCl3(g)+Cl2(g)\mathrm{PCl_5(g) \rightleftharpoons PCl_3(g) + Cl_2(g)}

Kp=Kc(RT)ΔngK_p=K_c(RT)^{\Delta n_g}, so they differ only if Δng≠0\Delta n_g\neq0. For (a), (b) and (c) Δng=0\Delta n_g=0. For PCl5\mathrm{PCl_5}, Δng=2−1=1\Delta n_g=2-1=1, so Kp≠KcK_p\neq K_c.

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  • 2024 · NEET-UG (India) · 4 marks

Match List-I (Conversion) with List-II (No. of Faraday required). List-I A. 1 mol of H2O\mathrm{H_2O} to O2\mathrm{O_2} B. 1 mol of MnO4−\mathrm{MnO_4^-} to Mn2+\mathrm{Mn^{2+}} C. 1.5 mol of Ca from molten CaCl2\mathrm{CaCl_2} D. 1 mol of FeO to Fe2O3\mathrm{Fe_2O_3} List-II I. 3F II. 2F III. 1F IV. 5F
(a) A-III, B-IV, C-I, D-II (b) A-II, B-III, C-I, D-IV (c) A-III, B-IV, C-II, D-I (d) A-II, B-IV, C-I, D-III

Answer

(d) A-II, B-IV, C-I, D-III

H2O→12O2\mathrm{H_2O}\to\frac12\mathrm{O_2} takes 2 e per mole, so 2F. MnO4−→Mn2+\mathrm{MnO_4^-}\to\mathrm{Mn^{2+}} takes 5 e, so 5F. 1.5 mol Ca needs 1.5×2=31.5\times2=3F. FeO→Fe2O3\mathrm{FeO}\to\mathrm{Fe_2O_3} is Fe2+→Fe3+\mathrm{Fe^{2+}}\to\mathrm{Fe^{3+}}, 1 e per mole, so 1F.

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  • 2024 · NEET-UG (India) · 4 marks

Match List-I (Process) with List-II (Conditions). List-I A. Isothermal process B. Isochoric process C. Isobaric process D. Adiabatic process List-II I. No heat exchange II. Carried out at constant temp. III. Carried out at constant volume IV. Carried out at constant pressure
(a) A-IV, B-II, C-III, D-I (b) A-I, B-II, C-III, D-IV (c) A-II, B-III, C-IV, D-I (d) A-IV, B-III, C-II, D-I

Answer

(c) A-II, B-III, C-IV, D-I

Isothermal means constant temperature, isochoric constant volume, isobaric constant pressure. Adiabatic means no heat exchange with the surroundings.

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  • 2024 · NEET-UG (India) · 4 marks

Mass in grams of copper deposited by passing 9.6487 A current through a voltmeter containing copper sulphate solution for 100 seconds is: (Given: Molar mass of Cu: 63 g mol−1\mathrm{mol^{-1}}, 1 F = 96487 C)
(a) 0.315 g (b) 31.5 g (c) 0.0315 g (d) 3.15 g

Answer

(a) 0.315 g

Q=It=9.6487×100=964.87Q=It=9.6487\times100=964.87 C, which is 964.87/96487=0.01964.87/96487=0.01 F. Cu2++2e−→Cu\mathrm{Cu^{2+}+2e^-\rightarrow Cu}, so equivalent mass =63/2=31.5=63/2=31.5 g. Mass =0.01×31.5=0.315=0.01\times31.5=0.315 g.

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  • 2024 · NEET-UG (India) · 4 marks

Consider the following reactions in a sealed vessel at equilibrium with concentrations of N2=3.0×10−3\mathrm{N_2} = 3.0\times10^{-3} M, O2=4.2×10−3\mathrm{O_2} = 4.2\times10^{-3} M and NO=2.8×10−3\mathrm{NO} = 2.8\times10^{-3} M: 2NO(g)⇌N2(g)+O2(g)\mathrm{2NO(g) \rightleftharpoons N_2(g) + O_2(g)}. If 0.1 mol L−1\mathrm{L^{-1}} of NO(g) is taken in a closed vessel, what will be degree of dissociation (α\alpha) of NO(g) at equilibrium?
(a) 0.0889 (b) 0.8889 (c) 0.717 (d) 0.00889

Answer

(c) 0.7170.717

Kc=[N2][O2][NO]2=(3.0×10−3)(4.2×10−3)(2.8×10−3)2=1.607K_c=\dfrac{[\mathrm{N_2}][\mathrm{O_2}]}{[\mathrm{NO}]^2}=\dfrac{(3.0\times10^{-3})(4.2\times10^{-3})}{(2.8\times10^{-3})^2}=1.607. For 0.10.1 M NO with 2x2x dissociated: x2(0.1−2x)2=1.607\dfrac{x^2}{(0.1-2x)^2}=1.607, so x0.1−2x=1.268\dfrac{x}{0.1-2x}=1.268 and x=0.0359x=0.0359. α=2x0.1=0.717\alpha=\dfrac{2x}{0.1}=0.717. The 0.0889 options come from forgetting the factor 2 or inverting KcK_c.

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  • 2024 · NEET-UG (India) · 4 marks

The work done during reversible isothermal expansion of one mole of hydrogen gas at 25∘C25^\circ\mathrm{C} from pressure of 20 atmosphere to 10 atmosphere is: (Given R=2.0 cal K−1 mol−1R = 2.0\ \mathrm{cal\,K^{-1}\,mol^{-1}})
(a) -413.14 calories (b) 413.14 calories (c) 100 calories (d) 0 calories

Answer

(a) −413.14-413.14 calories

For a reversible isothermal expansion, W=−nRTln⁡P1P2=−2.303 nRTlog⁡P1P2W=-nRT\ln\dfrac{P_1}{P_2}=-2.303\,nRT\log\dfrac{P_1}{P_2}. W=−2.303×1×2×298×log⁡2=−2.303×596×0.301≈−413.14W=-2.303\times1\times2\times298\times\log2=-2.303\times596\times0.301\approx-413.14 cal. The sign is negative because the gas does work on the surroundings (work done by the system). Option (b) has the wrong sign.

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  • 2024 · NEET-UG (India) · 4 marks

The rate of a reaction quadruples when temperature changes from 27∘C27^\circ\mathrm{C} to 57∘C57^\circ\mathrm{C}. Calculate the energy of activation. Given R=8.314 J K−1 mol−1R = 8.314\ \mathrm{J\,K^{-1}\,mol^{-1}}, log⁡4=0.6021\log 4 = 0.6021
(a) 380.4 kJ/mol (b) 3.80 kJ/mol (c) 3804 kJ/mol (d) 38.04 kJ/mol

Answer

(d) 38.0438.04 kJ/mol

log⁡k2k1=Ea2.303R(T2−T1T1T2)\log\dfrac{k_2}{k_1}=\dfrac{E_a}{2.303R}\left(\dfrac{T_2-T_1}{T_1T_2}\right) with T1=300T_1=300 K and T2=330T_2=330 K. Ea=2.303×8.314×0.6021×300×33030≈3.804×104E_a=\dfrac{2.303\times8.314\times0.6021\times300\times330}{30}\approx3.804\times10^4 J =38.04=38.04 kJ/mol.

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  • 2024 · NEET-UG (India) · 4 marks

The plot of osmotic pressure (Π\Pi) vs concentration (mol L−1\mathrm{mol\,L^{-1}}) for a solution gives a straight line with slope 25.73 L bar mol−1\mathrm{L\,bar\,mol^{-1}}. The temperature at which the osmotic pressure measurement is done is: (Use R=0.083 L bar mol−1 K−1R = 0.083\ \mathrm{L\,bar\,mol^{-1}\,K^{-1}})
(a) 310∘C310^\circ\mathrm{C} (b) 25.73∘C25.73^\circ\mathrm{C} (c) 12.05∘C12.05^\circ\mathrm{C} (d) 37∘C37^\circ\mathrm{C}

Answer

(d) 37∘C37^\circ\mathrm{C}

Π=CRT\Pi=CRT, so the slope of Π\Pi against CC equals RTRT. T=25.730.083=310T=\dfrac{25.73}{0.083}=310 K =37∘=37^\circC. The value 310∘310^\circC in option (a) is a tempting trap because it forgets to convert from kelvin to Celsius.

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  • 2025 · NEET-UG (India) · 4 marks

If the rate constant of a reaction is 0.03 s−10.03\ \mathrm{s^{-1}}, how much time does it take for 7.2 mol L−1\mathrm{mol\,L^{-1}} concentration of the reactant to get reduced to 0.9 mol L−1\mathrm{mol\,L^{-1}}? (Given: log⁡2=0.301\log 2 = 0.301)
(a) 210 s (b) 21.0 s (c) 69.3 s (d) 23.1 s

Answer

(c) 69.369.3 s

The concentration falls from 7.27.2 to 0.90.9, a factor of 8=238=2^3, so this is three half-lives. t=2.303klog⁡7.20.9=2.303×0.9030.03≈69.3t=\dfrac{2.303}{k}\log\dfrac{7.2}{0.9}=\dfrac{2.303\times0.903}{0.03}\approx69.3 s. The same result comes from 3×t1/2=3×0.6930.03=69.33\times t_{1/2}=3\times\dfrac{0.693}{0.03}=69.3 s.

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  • 2025 · NEET-UG (India) · 4 marks

Which of the following aqueous solution will exhibit highest boiling point?
(a) 0.01 M Na2SO4\mathrm{Na_2SO_4} (b) 0.015 M C6H12O6\mathrm{C_6H_{12}O_6} (c) 0.01 M Urea (d) 0.01 M KNO3\mathrm{KNO_3}

Answer

(a) 0.010.01 M Na2SO4\mathrm{Na_2SO_4}

Elevation of boiling point is a colligative property, proportional to i×Ci\times C. Na2SO4\mathrm{Na_2SO_4}: i=3i=3, so iC=0.03i C=0.03. Glucose: 0.0150.015. Urea: 0.010.01. KNO3\mathrm{KNO_3}: i=2i=2, so 0.020.02. Na2SO4\mathrm{Na_2SO_4} has the largest value and so the highest boiling point.

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  • 2025 · NEET-UG (India) · 4 marks

The standard heat of formation, in kcal/mol of Ba2+\mathrm{Ba^{2+}} is: [Given: standard heat of formation of SO42−\mathrm{SO_4^{2-}} ion (aq) =−216= -216 kcal/mol, standard heat of crystallisation of BaSO4(s)=−4.5\mathrm{BaSO_4(s)} = -4.5 kcal/mol, standard heat of formation of BaSO4(s)=−349\mathrm{BaSO_4(s)} = -349 kcal/mol]
(a) +133.0 (b) +220.5 (c) -128.5 (d) -133.0

Answer

(c) −128.5-128.5

For Ba2++SO42−→BaSO4(s)\mathrm{Ba^{2+}+SO_4^{2-}\rightarrow BaSO_4(s)}, the enthalpy of crystallisation is −4.5-4.5 kcal. ΔHf(BaSO4)=ΔHf(Ba2+)+ΔHf(SO42−)+ΔHcryst\Delta H_f(\mathrm{BaSO_4})=\Delta H_f(\mathrm{Ba^{2+}})+\Delta H_f(\mathrm{SO_4^{2-}})+\Delta H_{cryst}. −349=x−216−4.5-349=x-216-4.5, so x=−128.5x=-128.5 kcal/mol.

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  • 2025 · NEET-UG (India) · 4 marks

Match List-I (Example) with List-II (Type of Solution). List-I A. Humidity B. Alloys C. Amalgams D. Smoke List-II I. Solid in solid II. Liquid in gas III. Solid in gas IV. Liquid in solid
(a) A-III, B-I, C-IV, D-II (b) A-III, B-II, C-I, D-IV (c) A-II, B-IV, C-I, D-III (d) A-II, B-I, C-IV, D-III

Answer

(d) A-II, B-I, C-IV, D-III

Humidity is liquid (water) dispersed in gas (air). Alloys are solid in solid. Amalgams are liquid (mercury) in solid. Smoke is solid particles in gas.

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  • 2025 · NEET-UG (India) · 4 marks

For the reaction A(g)⇌2B(g)\mathrm{A(g) \rightleftharpoons 2B(g)}, the backward reaction rate constant is higher than the forward reaction rate constant by a factor of 2500, at 1000 K. [Given: R=0.0831 L atm mol−1 K−1R = 0.0831\ \mathrm{L\,atm\,mol^{-1}\,K^{-1}}] KpK_p for the reaction at 1000 K is
(a) 0.033 (b) 0.021 (c) 83.1 (d) 2.077×1052.077\times10^{5}

Answer

(a) 0.0330.033

Kc=kfkb=12500=4×10−4K_c=\dfrac{k_f}{k_b}=\dfrac{1}{2500}=4\times10^{-4}. Δng=2−1=1\Delta n_g=2-1=1, so Kp=Kc(RT)Δn=4×10−4×0.0831×1000=0.0332≈0.033K_p=K_c(RT)^{\Delta n}=4\times10^{-4}\times0.0831\times1000=0.0332\approx0.033.

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  • 2025 · NEET-UG (India) · 4 marks

If the molar conductivity (Λm\Lambda_m) of a 0.050 mol L−1\mathrm{mol\,L^{-1}} solution of a monobasic weak acid is 90 S cm2 mol−1\mathrm{S\,cm^2\,mol^{-1}}, its extent (degree) of dissociation will be [Assume λ+∘=349.6 S cm2 mol−1\lambda^\circ_{+} = 349.6\ \mathrm{S\,cm^2\,mol^{-1}} and λ−∘=50.4 S cm2 mol−1\lambda^\circ_{-} = 50.4\ \mathrm{S\,cm^2\,mol^{-1}}]
(a) 0.225 (b) 0.215 (c) 0.115 (d) 0.125

Answer

(a) 0.2250.225

Λm∘=λ+∘+λ−∘=349.6+50.4=400 S cm2 mol−1\Lambda_m^\circ=\lambda^\circ_++\lambda^\circ_-=349.6+50.4=400\ \mathrm{S\,cm^2\,mol^{-1}}. α=ΛmΛm∘=90400=0.225\alpha=\dfrac{\Lambda_m}{\Lambda_m^\circ}=\dfrac{90}{400}=0.225.

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  • 2025 · NEET-UG (India) · 4 marks

5 moles of liquid X and 10 moles of liquid Y make a solution having a vapour pressure of 70 torr. The vapour pressures of pure X and Y are 63 torr and 78 torr respectively. Which of the following is true regarding the described solution?
(a) The solution is ideal. (b) The solution has volume greater than the sum of individual volumes. (c) The solution shows positive deviation. (d) The solution shows negative deviation.

Answer

(d) The solution shows negative deviation.

If ideal, P=xXPX∘+xYPY∘=515(63)+1015(78)=21+52=73P=x_XP_X^\circ+x_YP_Y^\circ=\dfrac{5}{15}(63)+\dfrac{10}{15}(78)=21+52=73 torr. The observed pressure, 70 torr, is lower than 73, so the deviation is negative. This also means the volume is less than additive, which rules out (b).

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  • 2025 · NEET-UG (India) · 4 marks

If the half-life (t1/2t_{1/2}) for a first order reaction is 1 minute, then the time required for 99.9% completion of the reaction is closest to
(a) 5 minutes (b) 10 minutes (c) 2 minutes (d) 4 minutes

Answer

(b) 10 minutes

k=0.6931 mink=\dfrac{0.693}{1\ \mathrm{min}}. For 99.9% completion, t=2.303klog⁡1000.1=2.303×30.693≈9.97t=\dfrac{2.303}{k}\log\dfrac{100}{0.1}=\dfrac{2.303\times3}{0.693}\approx9.97 min. This is about 10 minutes (roughly 10 half-lives, since 210≈10002^{10}\approx1000).

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  • 2025 · NEET-UG (India) · 4 marks

Higher yield of NO in N2(g)+O2(g)⇌2NO(g)\mathrm{N_2(g) + O_2(g) \rightleftharpoons 2NO(g)} can be obtained at [ΔH\Delta H of the reaction =+180.7 kJ mol−1= +180.7\ \mathrm{kJ\,mol^{-1}}] A. highest temperature B. lower temperature C. higher concentration of N2\mathrm{N_2} D. higher concentration of O2\mathrm{O_2} Choose the correct answer from the options given below.
(a) B, C, D only (b) A, C, D only (c) A, D only (d) B, C only

Answer

(b) A, C, D only

The reaction is endothermic (ΔH=+180.7\Delta H=+180.7 kJ), so by Le Chatelier's principle high temperature shifts the equilibrium forward. B (lower temperature) is wrong. Increasing the concentration of either reactant, N2\mathrm{N_2} or O2\mathrm{O_2}, also favours more NO. Δng=0\Delta n_g=0, so pressure has no effect.

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