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Chemical Kinetics
Tags: Engineering Entrance  |  IIT JEE  |  Physical Chemistry
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Physical Chemistry V & P Chapters
from eq (3) if t= t3/4, c=co/4





Q2.some PH3(9) is introduced into a flask at 600c containing an insert gas. PH3 proceeds to decomposed into P4 (9) & H2(9) & rxn. gas to completion. Total pressure is given below as function of time. Find order of rxn. & calculate rate constant.

p(mmhg 262.4 272.9 279.51 276.4

ans:- 4pH3(9)+ inertgasp4(9)+ 6H2(9) + inert gas

at t=0

t=60

t=120

t=



also at t=0, p+p'=276.4----------(2)

p=18.66mm &p'=243.74mm

at t=60, pressure=272=(p-a)+p'+a/4+6a/4

272.9=18.66-A+243.74+7A/4

=A=14mm



at t=120, pressure 272.51=p-A'+p'+A'/4+6A'/4

275.51=18.66-a'+243.74+7A'/4

A'=17.48mm



rxn is ist order

in process it contains bnth to b(n+2) & B(n+4) t0 b(n-1)



vol of reactant consumed is 25ml & at t=10min, vol used is 32 ml.

calculate rate constant for conversion of Bn+ of B(n+4)

assuming it to be a ist order

Ans:- bn+B(n+4)

a          0

(a-x)      x

Bn+B(n+2)++2e- nfactor

= 2 B(n+4)++5e-B(n-1)+nfactor=5

Let normality be n for reducing agent so, at t=0 ax2= Nx25(by law of equivalence)



at t=t,(a-x)x2+5.x=nx32-------(11) for Bn+

for B(n+4)x from (i)

and (ii)



2.07x10-2min-1



____________Intentanious rate

average rate

order of reaction

Rate of reaction

Rate constant

Law of mass action

Molecularity of rxn.

Machanism of rxn.

Half life

Initial rate method

Preuodo Ist order rxn.

Inversion of regur

Activation energy

Collision frequency

Arrhenins Eq.

Transition state

Q.4: [Concept of sequential reaction:]

The reactant A with ini9tial concentration A goes to B. B instantly starts forming

at a different rate. Find the time at which max conc. Of B occurs and this concentration?

Given k1 and k2

sol :-

Rate laws:

Dumb question:

why is

sol:- b forms at a rate of k,a it instanteously goes to c with arate k2

now a=A0 l-kt(on integration)

put in (ii)



















at t=0, b=0

so





Now applying mass balance :

A0= A + B + c

so c= A0-A-B



the maximum conc of b occurs when



so k1A=k2B[from 2]

 

 
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