Let f(x)=∑limits_{n=0}^{∞ }{({{(-1)}^n)/({2)^n}{{x}^n}}{n!}} Show that f'(x)=4f(x).
Question: Let
\[f(x)=\sum\limits_{n=0}^{\infty }{\frac{{{(-1)}^{n}}{{2}^{n}}{{x}^{n}}}{n!}}\]Show that \(f'\left( x \right)=4f\left( x \right)\).
Price: $2.99
Solution: The answer consists of 1 page
Deliverables: Word Document
Deliverables: Word Document
-
[Solution] Use the fact that the power series, centered at 0, for (1)/(1-x) is ∑limits_{n=0}^{∞ }{{{x #1709
-
[Solved] At 16% compounded quarterly, how long would it take for money to triple? #15922
-
[Solution] Find the derivative of each function using rules of differentiation. f(x) = (6x4 + 3x)(7x - 3)3 #4145
-
(Solved) The power supply P (in watts) in a satellite is given by: P=100{e^{-0.005t}} where t is measured #12543
-
Math Solutions
-
Math and Statistics Solutions
