Question 5Let M be positive and f (x)=πx²−Mx+π for real x. Suppose there exists a real a satisfying f (x)≤0. Which assertion below is certainly true? M ≥ 3 πf (x) ≤ 0 for every real xThere exists x with f (x) $\lt$ 0f (1) ≤ 0f (2) ≤ 0