The function is continuous everywhere and satisfies for and for
MATHEMATICS · Subjective · CBSE · Mathematics · Applications of Derivatives · Applications of Derivatives
Problem
The function f is continuous everywhere and satisfies f(x)>0 for 1<x<5 and f(x)<0 for 5<x<8. Let F be an antiderivative of f with F(1)=0. Identify the type of critical point (local maximum, local minimum, or neither) that F has at x=5.