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10 cards from this deck
Reverse process of differentiation
Only by a constant term
F′(x)=f(x)F'(x) = f(x)F′(x)=f(x)
F(x)+CF(x) + CF(x)+C where CCC is constant
Determines exact value of constant CCC
y=xn+1n+1+Cy = \frac{x^{n+1}}{n+1} + Cy=n+1xn+1+C
Increase index by 1, divide by new index
When n=−1n = -1n=−1
y=(ax+b)n+1a(n+1)+Cy = \frac{(ax+b)^{n+1}}{a(n+1)} + Cy=a(n+1)(ax+b)n+1+C
Increase index by 1, divide by new index AND coeff. of xxx
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