Difference between revisions of "009C Sample Final 2, Problem 8"

Revision as of 18:15, 4 March 2017

Find $n$ such that the Maclaurin polynomial of degree $n$ of $f(x)=\cos(x)$ approximates $\cos {\frac {\pi }{3}}$ within 0.0001 of the actual value.

Solution:

Step 2:

Final Answer:

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−	<span class="exam">Find  <math>n</math>  such that the Maclaurin polynomial of degree  <math>n</math>  of  <math>f(x)=\cos(x)</math>  approximates  <math>\cos \frac{\pi}{3}</math>  within 0.0001 of the actual value.	+	<span class="exam">Find  <math>n</math>  such that the Maclaurin polynomial of degree  <math>n</math>  of  <math style="vertical-align: -5px">f(x)=\cos(x)</math>  approximates  <math style="vertical-align: -13px">\cos \frac{\pi}{3}</math>  within 0.0001 of the actual value.

	{\| class="mw-collapsible mw-collapsed" style = "text-align:left;"		{\| class="mw-collapsible mw-collapsed" style = "text-align:left;"