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can you apply Rolle's Theorem to the function f(x)=(cos)(pi)(x) on the closed interval [-1/6,1/6]?
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Yes, you can. i.) f(x) is continuous and differentiable on [-1/6, 1/6] ii.) f(-1/6) = f(1/6)
Therefore there exists some point c such that -1/6 < c < 1/6 and f'(x) = 0
oops, sorry, and f'(c) = 0
Thanks!
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