Solved: Give the value of the remainder r3xfx-p3xat x06 to six, Mathematics

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Give the value of the remainder r3xfx-p3xat x06 to six

a) Give the third-order MacLaurin polynomial P3(x)for the function f(x)=1/(2+x)

b) Give the value of the remainder R3(x)=f(x)-P3(x)at x=0.6 to six decimal places (note that this is asking for the actual value of the remainder, not the estimate that you get from Taylor's Theorem)?

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Mathematics: Give the value of the remainder r3xfx-p3xat x06 to six

Reference No:- TGS01660812

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