- #1
Roodles01
- 128
- 0
knowing the standard form for integration by parts is
∫ f(x)g'(x) dx = f(x)g(x) - ∫f'(x)g(x) dx
I have what is an innocuous looking part of an equation which I can't solve.
the f(x) part in this case is;
ln(5x) which is easy enough i.e. 1/x
the second part 1/(x(2/3)) is the bit I can't solve.
The standard I have for
1/x is ln(x)+c
& the standard I have for xn is (1/(n+1))xn+1+c
But these don't solve this for me
I have checked on WolframAlpha & NumberEmpire & they give the same answer
3 cuberoot 3
I have tried just this bit by itself & go t nowhere. Could someone help with how I should get 3 cuberoot 3, please.
∫ f(x)g'(x) dx = f(x)g(x) - ∫f'(x)g(x) dx
I have what is an innocuous looking part of an equation which I can't solve.
the f(x) part in this case is;
ln(5x) which is easy enough i.e. 1/x
the second part 1/(x(2/3)) is the bit I can't solve.
The standard I have for
1/x is ln(x)+c
& the standard I have for xn is (1/(n+1))xn+1+c
But these don't solve this for me
I have checked on WolframAlpha & NumberEmpire & they give the same answer
3 cuberoot 3
I have tried just this bit by itself & go t nowhere. Could someone help with how I should get 3 cuberoot 3, please.