The real-valued function f(x) is defined on the reals. It satisfies ∣f(x)∣≤A, ∣f′′(x)∣≤B for some positive A,B (and all x). Show that ∣f′(x)∣≤C, for some fixedC, which depends only on A and B. What is the smallest possible value of C? analysisalgebrainequalitiesfunctionFunctional inequality