Let Te(z) be the Taylor polynomial of degree 6 for the function f(z) = cos(z) at a = 0. Suppose you approximate f(z) by Ta(z). If |z| < 1, what is the bound for your error of your estimate? Hint: use the alternating series approximation. Answer.
Let Te(z) be the Taylor polynomial of degree 6 for the function f(z) = cos(z) at a = 0. Suppose you approximate f(z) by Ta(z). If |z| < 1, what is the bound for your error of your estimate? Hint: use the alternating series approximation. Answer.
Chapter5: Exponential And Logarithmic Functions
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Transcribed Image Text:Let Ta(z) be the Taylor polynomial of degree 6 for the function f(r) = cos(r) at a = 0. Suppose you approximate f(r) by Ts(r). If a| <1, what is the bound for your error of your
estimate?
Hint: use the alternating series approximation.
Answer:
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