Given,
A2 + B + C → AC + AB
(a) The rate law may be represented as,
Rate = k [A2]x [B]y[C]z
Let [A]1,[B]1 and [C]1 represent initial concentration and [A]2,[B]2 and [C]2 represent final concentrations, and let R1 and R2 be initial and final rates of the reaction when the concentrations are changed.
(i) If [A]2 = 3[A]1, R2 = 3R1

If the concentrations of B and C remain constant, then

(b) In the rate determining step, B may not be involved as the reactant, hence rate is independent of changes in concentration of B.
(OR B may be in large excess as compared to the concentrations of A and C.)