Question 2

As part our Solution, State tile IleofellIS used 2. Suppose f is an odd function and its antiderivative is F. Prove F is an even function. As part of your solution, state the definition of an even function and the definition of an odd function, and the theorems (if any) used in your proof. 3. Let f be a continuous positive function. Prove f(x)dx is positive. As part of your solution