This problem is concerned with the squeeze theorem. Suppose that is a bounded function and satisfies the inequalities cos(x) < (5 + x) f(x) < 1+ |x|, |x| <0.01. Find the limit off at x = 0. Do not use fractions in your answer. Answer:

College Algebra (MindTap Course List)
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Chapter3: Functions
Section3.3: More On Functions; Piecewise-defined Functions
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This problem is concerned with the squeeze theorem. Suppose that is a bounded function and satisfies the inequalities
cos(x) < (5 + x) f(x) < 1+ |x|, |x| <0.01.
Find the limit off at x = 0. Do not use fractions in your answer.
Answer:
Transcribed Image Text:This problem is concerned with the squeeze theorem. Suppose that is a bounded function and satisfies the inequalities cos(x) < (5 + x) f(x) < 1+ |x|, |x| <0.01. Find the limit off at x = 0. Do not use fractions in your answer. Answer:
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