q14 Given the power series002 A x2"n = 0Find the Integral of the Power Series.Σ00Ax2" dx = 2 Ax (2n - 1)n = 0n = 0ΣB.2ndx = 2 A2n x(2n - 1)An = 0n = 000(2n + 1)E A,2nA.n = 0dx =n = 02n00x (2n|dx = 2 A+ 1)00E A,n = 0n = 02n + 100Edx =Σ ΑA (2n – 1) x(2n - 1)n = 0n = 0

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Given the power series n = 0 Find the Integral of the Power Series. 00 2 A, x2" dx = E A x(2n - 1) A n = 0 n = 0 00 00 B. Σ Α, x (2n - 1) .2n dx A n = 0 n = 0 x (2n + 1) Σ. 00 A 2n dx = n =0 2n 00 x(2n + 1) 00 D) ΣΑ, 2n dx = n = 0 n = 0 2n + 1 00 00 E x2" dx = E A (2n – 1) x(2n - 1) n = 0 n = 0

Given the power series n = 0 Find the Integral of the Power Series. 00 2 A, x2" dx = E A x(2n - 1) A n = 0 n = 0 00 00 B. Σ Α, x (2n - 1) .2n dx A n = 0 n = 0 x (2n + 1) Σ. 00 A 2n dx = n =0 2n 00 x(2n + 1) 00 D) ΣΑ, 2n dx = n = 0 n = 0 2n + 1 00 00 E x2" dx = E A (2n – 1) x(2n - 1) n = 0 n = 0

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.3: Geometric Sequences

Problem 50E

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