## power series representing ∫sinx/x

1. The problem statement, all variables and given/known data

Find the Power Series representing
g(x)=∫sin(x)/x

2. Relevant equations

sin(x)= x-(x^3/3!)+(x^5/5!)-(x^7/7!)

3. The attempt at a solution

I Havent attempted yet but was wondering if you start with the maclaurin series of sin(x)
then divide everything by x then integrate the entire summation
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Mentor
 Quote by Ryantruran 1. The problem statement, all variables and given/known data Find the Power Series representing g(x)=∫sin(x)/x 2. Relevant equations sin(x)= x-(x^3/3!)+(x^5/5!)-(x^7/7!) 3. The attempt at a solution I Havent attempted yet but was wondering if you start with the maclaurin series of sin(x) then divide everything by x then integrate the entire summation
Yes, that's what you do.

 Tags maclaurin, power series, power series method, sinx, sinx/x