Solution Found!
Verify that when the linear differential equation the
Chapter 2, Problem 20E(choose chapter or problem)
QUESTION:
Verify that when the linear differential equation \({[P(x) y-Q(x)] d x+d y=0} \) is multiplied by \(\mu(x)=e^{\int P(x) d x}\), the result is exact.
Equation Transcription:
Text Transcription:
[P(x)y-Q(x)]dx+dy=0
mu(x)=e^{int P(x)dx}
Questions & Answers
QUESTION:
Verify that when the linear differential equation \({[P(x) y-Q(x)] d x+d y=0} \) is multiplied by \(\mu(x)=e^{\int P(x) d x}\), the result is exact.
Equation Transcription:
Text Transcription:
[P(x)y-Q(x)]dx+dy=0
mu(x)=e^{int P(x)dx}
ANSWER:
Solution
Step 1 of 4
In this problem we have to determine, when the linear equation of the given form becomes a exact equation.
Given linear differential equation