Register to reply 
Power series representing ∫sinx/x 
Share this thread: 
#1
Apr312, 07:09 PM

P: 9

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 


#2
Apr312, 07:10 PM

Mentor
P: 21,409




Register to reply 
Related Discussions  
Required to prove that ∫f(x)dx[b, a] =∫f(x−c)dx [b+c, a+c]  Calculus & Beyond Homework  4  
Triangle integral ∫∫dxdyf(x*y) how to reduce to one dimension?  Calculus  1  
Representing a Sum of a Series as a Function  Calculus & Beyond Homework  1  
What is the integral of ∫ e^ (x^2 +sinx) dx ?  Calculus & Beyond Homework  1  
Representing a function as a power series  Calculus & Beyond Homework  3 