00:01
The generic, if you see, a generic rate law, generic rate law for the given reaction will be r is the rate, is the rate constant multiplied with the concentration of ehtome to the power a, concentration of bromine to the power b, concentration of h plus to the power n.
00:28
And here given that the rate of disappearance, rate of these appearances are given.
00:41
Are given.
00:44
So in trial 1, in trial 1 we will see the rate as 1 will be equal to, the rate is 5 .7 times 10 to the power minus 5 that is equal to k 0 .3 to the power of a, 0 .0 .0.
01:02
050 to the power b 0 .050 to the power n and in trial two trial two the rate will be r2 is 5 .7 times 10 to the power minus 5 that is equal to k multiplied with 0 .3 to the power a 0 .1 to the power b 0 .0 .0 .0 5 050 to the power n.
01:30
If you see both the rates and divide rate 2 divided by rate 1.
01:41
So we will get r2 divided by r1 is k 0 .3 to the power a, 0 .11 to the power b, 0 .050 to the power n, divided by k 0 .0 .50 to the power a, 0 .50 to the power b, divided by k, k 0 .0 .5 0 to the power b, 0.
02:02
0 .050 to the power n.
02:04
So from these we will find out one because r2 and r1 are equal that is 5 .7 times 10 to the power minus 5 divided by 5 .7 times 10 to the power 5 so it will be 1 is equal to 2 to the power b hence we will get the value is 0 here we got the value of c b similarly if we'll find out similar it will divide r3, rate 3 divided by rate 1 we will get k 0 .3 to the power a, 0 .050 to the power, b value will be 0 .0 .01 to the power n, divided by k multiplied with 0 .3 to the power a, 0 .050 to the power b and b value is 0 .0 .0 .0 .0 .0.
03:03
050 to the power n.
03:05
From this we will get 2 to the power n is equal to 2 .1.
03:12
Hence, learn 2 .1 is equal to n learned 2.
03:17
That is, the value of n will be nearly equal to 1.
03:21
Here we got the value of the n.
03:24
Now we are going to find out the value of the 8.
03:27
If we will divide rate 5 to rate 1...