Find the Taylor polynomial of degree 4 at 0 for the function defined by $f ( x ) = \ln ( 1 + x )$ . Then compute the value of $\ln ( 1.1 )$ accurate to as many decimal places as the polynomial of degree 4 allows.

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The Answer of Find the Taylor polynomial of degree 4 at 0 for the function defined by $f ( x ) = \ln ( 1 + x )$ . Then compute the value of $\ln ( 1.1 )$ accurate to as many decimal places as the polynomial of degree 4 allows.

Find the Taylor Polynomial of Degree 4 at 0 for the Function