Question: A number a is called a fixed point of a function f if f (a) = a. Prove that if f(x) 1 for all real
A number a is called a fixed point of a function f if f (a) = a. Prove that if f’(x) ≠ 1 for all real numbers x, then has f at most one fixed point.
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Assume that f is differentiable and hence continuous on R and that fx 1 for all z Suppose has m... View full answer
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