Consider following two competing first ordr reactions,
`Poverset(k_(1))rarrA+B,Qoverset(k_(2))rarrC+D`
if `50%` of the reaction oof P wascompleted when `96%` of Q was complete ,then the ratio `(k_(2)//k_(1))` will be :

Consider the following 1st order competing reactions X overset(k_1) rarr A+B and Y overset(k_2) rarr C+D If 50% of the reaction of X was completed when 96% of the reaction of Y was completed, the ratio of their rate constants (k_1/k_2) is [log 5 = 0.698]

Consider the following first order competing reactions: X overset(k_(1)) to A + B and Y overset(k_(2)) to C + D If 50% of the reaction of X was completed when 96% of the reaction of Y was completed, the ratio of thoir rate constant ( k_2 // k_1 ) is:

In the following first order competing reactions A overset(k_(1))rarr B, C overset(k_(2)) rarr D . If only 50% of A have been reacted whereas 94% of C has been reacted in the same time interval then find the ratio of (k_(2))/(k_(1)) .

In the following first order competing reactions A overset(k_(1))rarr B, C overset(k_(2)) rarr D . If only 50% of A have been reacted whereas 94% of C has been reacted in the same time interval then find the ratio of (k_(2))/(k_(1)) .

Conisder parallel reaction: Aoverset(k_(1))rarrB, 2Aoverset(k_(2))rarrC+D What would be the rate expresison for [A] ?

Conisder parallel reaction: Aoverset(k_(1))rarrB, 2Aoverset(k_(2))rarrC+D What would be the rate expresison for [A] ?

In the following first order reactions (A)overset(k_(1))rarr"product",(B)overset(k_(2))rarr"product" , the ratio k_(1)//k_(2) if 90% of (A) has been reacted in time 't' while 99% of (B) has been reacted in time 2t is :