Question: By recognizing each series below as a Taylor series evaluated at a particular value of , find the sum of each convergent series. A. 1

By recognizing each series below as a Taylor series evaluated at a particular value of , find the sum of each convergent series. A. 1 + 6 + + 63 64 At ... + n

+ ... + (-1)172n (2n)! + .. . =Find the sum of

By recognizing each series below as a Taylor series evaluated at a particular value of , find the sum of each convergent series. A. 1 + 6 + + 63 64 At ... + n ! + ... sin 6 B. 1 - + 74 76 of + ... + (-1)172n (2n)! + .. . =Find the sum of the following series. If it is divergent, type "Diverges" or "D". (In 3)2 (In 3)3 1 - In 3 + + .. 2! 3! Answer: Note: You cannot write a decimal number for the answer.Use sigma notation to write the Taylor series about a = co for the function. e , x0 = (-5). Taylor series =

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