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14 cards from this deck
Reverses differentiation
∫xndx=xn+1n+1+c\int x^n dx = \frac{x^{n+1}}{n+1} + c∫xndx=n+1xn+1+c
Add 1 to power, divide by new power
Derivative of any constant is zero
Integrating with respect to variable xxx
ln∣x∣+c\ln|x| + cln∣x∣+c
1aln∣ax+b∣+c\frac{1}{a}\ln|ax+b| + ca1ln∣ax+b∣+c
1aeax+c\frac{1}{a}e^{ax} + ca1eax+c
−1acos(ax)+c-\frac{1}{a}\cos(ax) + c−a1cos(ax)+c
1asin(ax)+c\frac{1}{a}\sin(ax) + ca1sin(ax)+c
sin−1(xa)+c\sin^{-1}(\frac{x}{a}) + csin−1(ax)+c
1atan−1(xa)+c\frac{1}{a}\tan^{-1}(\frac{x}{a}) + ca1tan−1(ax)+c
No, give specific numerical value
F(b)−F(a)F(b) - F(a)F(b)−F(a) where FFF is antiderivative
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