Consider a fuel cell supplied with 1 mol of H2 gas and 10 moles o

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 Multiple Choice QuestionsMultiple Choice Questions

51.

The equation that represents general van't Hoff equation is 

  • π= nVRT

  • π= nRT

  • π= VnRT

  • π= nVRT


52.

Calculate the work done during compression of 2 mol of an ideal gas from a volume of 1 m3 to 10 dm3 300K against a pressure of 100 KPa

  • -99 kJ

  • +99 kJ

  • +22.98 kJ

  • -22.98 kJ


53.

A gas will approach ideal behavior at

  • Low temperature and low pressure

  • Low temperature and high pressure

  • High temperature and low pressure

  • High temperature and high pressure


54.

Pressure of ideal and real gases at 0K are

  • >0 and 0

  • <0 and 0

  • 0 and 0

  • 0 and >0


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55.

Mixing of N2 and H2 from an ideal gas mixture at room temperature in a container. For this process, which of the following statement is true?

  • H = 0; Ssurrounding = 0; Ssystem = 0 and G = -ve

  • H = 0; Ssurrounding = 0; Ssystem > 0 and G = -ve

  • H > 0; Ssurrounding = 0; Ssystem > 0 and G = -ve

  • H < 0; Ssurrounding > 0; Ssystem < 0 and G = -ve


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56.

Consider a fuel cell supplied with 1 mol of H2 gas and 10 moles of O2 gas. If fuel cell is operated at 9.63 mA current, how long will it deliver power? (Assume 1 F = 96500 C/mole of electrons).

  • 1 × 106 s

  • 0.5 × 106 s

  • 2 × 106 s

  • 4 × 106 s


C.

2 × 106 s

(i) Since, w = zit

and, z = At . wtnF

(ii) Also, 

H212O2 → H2O

Given, 1 mol of H2

10 mol of O2

Thus, by 1 mol of H2 (g), we get 1 mol of H2O.

Hence, n = 2; i = 96.5 mA = 0.965 A

t(time) = wzi = wAt . wtnF × i = nFi

t(in sec) = 2 × 965000.0965 = 2 × 106 sec


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57.

Critical density of a gas having molecular weight 39 g mol-1 is 0.1 × 103 g cm-3. Its critical volume in L mol-1 is

  • 0.390

  • 3.90

  • 0.039

  • 39.0


58.

18 g of glucose is dissolved in 178.2 g of water. The vapour pressure of the solution at 100° C is (vapour pressure of pure water at 100° C is 760 mm Hg)

  • 767.6 mm Hg

  • 760 mm Hg

  • 752.4 mm Hg

  • 725.4 mm Hg


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59.

If two moles of an ideal gas at 500 K occupies a volume of 41 L, the pressure of the gas is (R = 0.082 L atm K-1 mol-1)

  • 2 atm

  • 3 atm

  • 4 atm

  • 5 atm


60.

At 273 K, the density of a certain gaseous oxide at 2 atm is same as that of dioxygen at 5 atm. The molecular mass of the oxide (in g mol-1) is

  • 80

  • 64

  • 32

  • 160


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