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Azeotropic Mixtures

The half life...

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The half life period of the following first order reaction is (\log 3 = 0.4771) C2H4O2(g) → CH4(g) + CO2(g) Given that initial pressure of C2H4O2(g) is 84 mm and total pressure at the end of 16 minutes is 110 mm (\log 3 = 0.4771)

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Q. Calculate the half-life of the first order reaction

C_{2} H_{4} O_{2} (g) ⟶ C H_{4} (g) + C O_{2} (g)

if the initial pressure of

C_{2} H_{4} O (g)

84

mm and the total pressure at the end of

16

110

Q. What is the half-life of the first order reaction

C H_{3} C H O (g) \to C H_{4} (g) + C O (g)

, if an initial pressure of

C H_{3} C H O (g)

is 80 mm and the total pressure at the end of 20 minutes is 120 mm?

Q. Calculate the half-life of the first-order reaction,

C_{2} H_{4} O (g) \to C H_{4} (g) + C O (g)

, if the initial pressure of

C_{2} H_{4} O (g)

is 80 mm and the total pressure at the end of 20 minutes is 120 mm.

If the initial pressure of

C H_{3} C H O (g)

is 80 mm and the total pressure at the end of 20 min is 120 mm.

C H_{3} C H O (g) \to C H_{4} (g) + C O (g)

What is the half-life of the first-order reaction?

Q. For the first order reaction,

A (g) \to 2 B (g) + C (g)

, the initial pressure is

P_{A} = 90

mm Hg. Then pressure after 10 minutes is found to be 180 mm Hg. The half-life period of the reaction is:

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