Answer:
[tex]C_A=0.144M[/tex]
Explanation:
Hello,
In this case, given the rate constant, we infer this is about a second order reaction, whose equation is:
[tex]\frac{dC_A}{dt}=kC_A^2[/tex]
Thus, by integration we obtain:
[tex]\frac{1}{C_A}= \frac{1}{C_A_0}+kt[/tex]
Hence, we solve for the final concentration after 0.385 s:
[tex]\frac{1}{C_A}= \frac{1}{0.155M}+\frac{1.308}{Ms} *0.385s=\frac{6.955}{M}\\ \\C_A=\frac{M}{6.955} \\\\C_A=0.144M[/tex]
Best regards.