integrate e^2x with respect to x
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[integral] x e^2x dx
I choose
u = x
du = dx
v = e^2x
dv = e^2x dx
Using Integration by parts
[integral] x e^2x = x e^2x - [integral] e^2x dx
the last integral is certainly easier than the one I started out with so I know things are good.
So I integrate [integral] e^2x dx to become e^2x + C. Plugging this in my whole answer is
[integral] x e^2x = x e^2x - e^2x + C
I choose
u = x
du = dx
v = e^2x
dv = e^2x dx
Using Integration by parts
[integral] x e^2x = x e^2x - [integral] e^2x dx
the last integral is certainly easier than the one I started out with so I know things are good.
So I integrate [integral] e^2x dx to become e^2x + C. Plugging this in my whole answer is
[integral] x e^2x = x e^2x - e^2x + C
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