By substitution: Theorem: If int (ax+b)^...

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

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

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

int 1/(ax+b) dx

By substitution: Theorem: If int(1)/(ax+b)dx=(1)/(a)ln(ax+b)

By substitution: Theorem: If int f(x)dx=phi(x) then int f(ax+b)dx=(1)/(a)phi(ax+b)dx

By substitution: Theorem: int sin(ax+b)dx=-(1)/(a)cos(ax+b)+c

prove int(ax+b)^n dx = (ax+b)^(n+1)/((n+1)a) + c, a ne 0, n ne -1

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int[f(ax+b)]^(n)f'(ax+b)dx

d/(dx) (Ax + B)^(n)

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