How the find the unit of the rate constant for a: i) zero order reaction/kinetics ii) 1st order reaction/kinetics iii) 2nd order reaction/kinetics iv) 3rd order reaction/kinetics v) 4th order reaction/kinetics

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Q. Under the same reaction condition, initial concentration of

1.386 {mol dm}^{- 3}

of a substance becomes half in

40

seconds and

20

seconds through first order and zero order kinetics respectively. Ratio

(k_{1} / k_{o})

of the rate constant for first order

(k_{1})

and zero order

(k_{0})

of the reaction is:

Under the same reaction conditions, the initial concentration of 1.386 mol $d m^{- 3}$ of a substance becomes half in 40 seconds and 20 seconds through first order and zero order kinetics, respectively.

The ratio $(k_{1} / k_{0}$ ) of the rate constants for first order $(k_{1})$ and zero order $(k_{0})$ of the reaction is

Q. Under the same reaction conditions, initial concentration of

1.386

m o l

{d m}^{- 3}

of a substance becomes half in

40

seconds and

20

seconds through first order and zero order kinetics respectivley. Ratio

(\frac{k_{1}}{k_{0}})

of the rate constant for first order

(k_{1})

and zero order

(k_{0})

of the reaction is:

Under the same reaction conditions, initial concentration of 1.386 $m o l d m^{- 3}$ of a substance becomes half in 40 s amd 20 s through first order and zero order kinetics respectively. Ratio $(\frac{k_{1}}{k_{0}})$ of the rate constants for first order $(k_{1})$ and zero order $(k_{0})$ of the reaction is:

Q. The conversion of vinyl allyl ether to pent-4-enol follows first-order kinetics. The following plot is obtained for such a reaction. Determine rate constant for the reaction.

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