∫ 4/x dx
= 4 ∫ 1/x dx
= 4ln(x) + C
This is true for three reasons:
You can confirm this by taking the derivative of 4ln(x), which gives you 4/x, the original term.
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x/(x+1) = 1 - 1/(x + 1), so the antiderivative (or indefinite integral) is x + ln |x + 1| + C,
X(logX-1) + C
(2/3)*x^(3/2)
x-2(x)+4/x^2 -4=x-2x+4/x^2 -4=-x-4+4/x^2
Y = 4/x^2