Find the Maclaurin series in closed form of: a.) f(x)=(1)/({{(x+1))^2}} b.) f(x)=ln (x^2+1)
Question: Find the Maclaurin series in closed form of:
a.) \[f\left( x \right)=\frac{1}{{{\left( x+1 \right)}^{2}}}\]
b.) \(f\left( x \right)=\ln \left( {{x}^{2}}+1 \right)\)
Price: $2.99
See Answer: The solution file consists of 2 pages
Deliverables: Word Document
Deliverables: Word Document
-
Solution: Use the chain rule to find (dw)/(dt), where: w=x^2+y^2+z^2 , x={e^t} cos t #8113
-
(See Solution) Find the differentials of the following functions: f(x)={e^x} #4544
-
[Solved] Integrate the following function ∫{(5{{ tan }^{-1}}(5x))/(1+25x^2)dx} #28695
-
[Solved] Integrate: ∫{{e^{3x^2+4}}xdx} #28380
-
Math Homework Help
-
Math Solutions
