A real valued function f is defined on the interval (−1,2). A point x0 is said to be a fixed point of f if f(x0)=x0. Suppose that f is a differentiable function such that f(0)>0 and f(1)=1. Show that if f′(1)>1, then f has a fixed point in the interval (0,1). functionlimitreal analysisreal analysis unsolved