Question

let f be continuous on the interval [ 0,1] to R and such that f(0) = f(1). Prove that there exists a point c in [0,.5] such that f(c) = f(c+.5) let f be continuous on the interval [ 0,1] to R and such that f(0) = f(1). Prove that there exists a point c in [0,.5] such that f(c) = f(c+.5) @Mathematics