Answer Happy

Posted: **Thu Jul 14, 2022 4:08 pm**

: Use The Power Series 1 X1 N 0 1 Nxn X 1 To Determine A Power Series For The Function Centered At 0 F X X 1 3 1 (24.75 KiB) Viewed 46 times

Use the power series 1+x1=n=0∑∞(−1)nxn+∣x∣<1 to determine a power series for the function, centered at 0 , f(x)=(x+1)36=dx2d2[x+13] f(x)=n=0∑∞3(−1)nn(n−1)xn−2× Determine the interval of convergence. (Enter your answer using interval notation.)

Answer Happy

Use the power series 1+x1​=n=0∑∞​(−1)nxn+∣x∣<1 to determine a power series for the function, centered at 0 , f(x)=(x+1)3

Use the power series 1+x1​=n=0∑∞​(−1)nxn+∣x∣<1 to determine a power series for the function, centered at 0 , f(x)=(x+1)3

Use the power series 1+x1=n=0∑∞(−1)nxn+∣x∣<1 to determine a power series for the function, centered at 0 , f(x)=(x+1)3

Use the power series 1+x1=n=0∑∞(−1)nxn+∣x∣<1 to determine a power series for the function, centered at 0 , f(x)=(x+1)3