`int x/(ax^2+b)^p dx`

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int (ax^2+bx+c)dx =

int (ax +b)^(2)dx

Evaluate the following integrals. int (x dx)/(ax^(2) + b)^(p)

Evaluate: int (2ax+b)/(ax^2+bx+c)dx

Evaluate : int((1)/(ax + b)) dx.

By substitution: Theorem: int (ax+b)^n dx = (ax+b)^(n+1)/(a(n+1))

Find the integral int(a x^2+b x+c)dx

int_(a)^(b)cos x dx

The value of int((ax^2-b)dx)/(xsqrt(c^2x^2-(ax^2+b)^2)) is equal to

int_0^L (dx)/(ax + b) =