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Prove that the Taylor series for f(x) = sin(x) centered at a = π/2 represents sin(x) for all x. In other words, show that limn→[infinity] Rn(x) = 0 for each x, where Rn(x) is the remainder between sin(x) and the nth degree Taylor polynomial for sin(x) centered at a = π/2.
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Prove that the Taylor series for f(x) = sin(x) centered at a = π/2 represents sin(x) for all x. In o...
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