Please answer both parts to obtain the MacLaurin series for(1+x)"00(1+x)" = 1+ mx +k=0m(m-1)21= 1-8x+8'9/2x^2-89 10/31x^3+(8*9*10*(b) √1 + x = 1+x/7+(1/7)(-6/7)/21x^2+(1/7)(-6/7)(-13/7)/31x^3+m(m-1) (m-k+1),***k!+Enter first 4 terms only.

As 1st series need in summation form so we will use infinite GP and derivative . For 2nd series we…

Answered: to obtain the MacLaurin series for (a)…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.3: Geometric Sequences

Problem 49E

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to obtain the MacLaurin series for (a) (1+x) 00 (1+x) = 1 + mx + k=0 m(m-1), 21 1-8x+89/2x^2-8-9-10/31x^3+(8*9*10* (b) √1 + x = 1+x/7+(1/7)(-6/7)/21x^2+(1/7)(-6/7)(-13/7)/31x^3 + m(m-1) (m-k+ 1), k! +….. ⠀⠀ + Enter first 4 terms only.

to obtain the MacLaurin series for (a) (1+x) 00 (1+x) = 1 + mx + k=0 m(m-1), 21 1-8x+89/2x^2-8-9-10/31x^3+(8910* (b) √1 + x = 1+x/7+(1/7)(-6/7)/21x^2+(1/7)(-6/7)(-13/7)/31x^3 + m(m-1) (m-k+ 1), k! +….. ⠀⠀ + Enter first 4 terms only.