Oh, they actually are Y1^2 and Y2^2. E[Yi^2] equals (EYi)^2 + Var(Yi), for i = 1,2. Therefore, E(Y1^2) = 0.1t + 0.01t^2, E(Y2^2) = 0.12 t + 0.0144t^2. Thus you get E[CA] and E[CB], based on which you substitute the value of t for each condition. And you compare to get the results.