(c)
For the reaction,
A+B →C
$Rate = k\lbrack A\rbrack_{0}^{x}.\lbrack B\rbrack_{0}^{y}$
$\frac{Rate_{2}}{Rate_{3}} = \frac{k(0.024)^{x}(0.070)^{y}}{k(0.024)^{x}(0.035)^{y}} = \frac{0.80}{0.10}$
$(2)^{y} = 8$
$y = 3$
$\frac{Rate_{3}}{Rate_{1}} = \frac{k(0.024)^{x}(0.035)^{y}}{k(0.012)^{x}(0.035)^{y}} = \frac{0.10}{0.10}$
$(2)^{x} = 1$
$x = 0$
$Rate = k\lbrack B\rbrack^{3},\$where, k=rate constant