Well this seems like the "in" thing to do so I need help on this question in regards to my assignment:
Find the integrating factor, the general solution, and particular soluction satisfying the given initial condition:
xy'+y=2x --------------- y(1)=1
I divide the x so I get:
y'+y/x =2
I think the integrating factor (I(x)) is =x
Integrating factor is found with: e^(integral f(x) dx)
f(x) in this case is 1/x , so I think you get the integrating factor with e^(lnx) Therefore meaning the e and ln cancel correct?
Thanks guys! If you need something cleared up ill be checking back alot.
:beer:
Find the integrating factor, the general solution, and particular soluction satisfying the given initial condition:
xy'+y=2x --------------- y(1)=1
I divide the x so I get:
y'+y/x =2
I think the integrating factor (I(x)) is =x
Integrating factor is found with: e^(integral f(x) dx)
f(x) in this case is 1/x , so I think you get the integrating factor with e^(lnx) Therefore meaning the e and ln cancel correct?
Thanks guys! If you need something cleared up ill be checking back alot.
:beer: