Experiments have shown the following reaction to be zero order with a rate constant = 3.10 10-1 M/sec. A → B + 2 C If you started with [A] = 3.000 M, how many minutes until the concentration of A = 2.442 M? I already found the answer to this to be 0.03 minutes but cannot figure out the second part below How many minutes until the concentration of C reaches equals 1.674 M?
Ok then we know that for a zero order reaction the integrated law will be
[A] = [A]0 -kt
ok then we have [A]0 = 3.000 M and k= 3.10x10-1 M/s
we know from the stequiometry of the reaction than
[A] / t = 1/2( C /t) = k (The rate of dissapereance of A = 1/c times the rate of appareance of C)
Now assuming that [C]0= 0 then C = 1.647 M - 0 = 1.647 M
then k = 1/2 ( C /t)
Then we have 3.10x10-1 M/s = 1/2 (1.647 M /t)
t = 3.10x10-1 M/s * 2 / 1.647 M
t = 0.38 s
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