Question: Let be defined on an interval (a, b) and suppose that (c) 0 at some c where is continuous. Show that there
Let ƒ be defined on an interval (a, b) and suppose that ƒ(c) ≠ 0 at some c where ƒ is continuous. Show that there is an interval (c - δ, c + δ) about c where ƒ has the same sign as ƒ(c).
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We can prove this statement by contradiction Suppose that there is no interval around c wher... View full answer
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