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Suppose that f is continuous on the interval [0, 1] and that f(0) > 0 and f(1) 5uppose that fis continuous on the interval [O,
5uppose that fis continuous on the interval [O, 1] and thatf(O) > 0 andf(l) < 1. Use the Intermc /alue Theorem to show that f has a fixed point on [0, II. That is, showf(c) = c for some c in [0,1] (MAKE SURE YOU CHECK ALL CONDITIONS BEFORE APPLYING THE IVT)
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