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15 Cards in this Set
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 Back
Exponential Rule (with e)
y=ke^(f(x)) 
y'=kf'(x)e^(f(x))


Logarithm Rule
y=klogb(f(x)) 
y'=kf'(x)/(lnb*f(x))


Natural Log
y=klnf(x) 
y'=kf'(x)/f(x)


y=sin(f(x))

y'=cos(f(x))*f'(x)


y=cos(f(x))

y'=sin(f(x))*f'(x)


y=tan(f(x))

y'=(sec^2(f(x)))*f'(x)


y=csc(f(x))

y'=csc(f(x))cot(f(x))*f'(x)


y=sec(f(x))

y'=sec(f(x))tan(f(x))*f'(x)


y=cot(f(x))

y'=csc^2(f(x))*f'(x)


y=sin^1(f(x))

y'=f'(x)/(sqrt(1f^2(x)))


y=cos^1(f(x))

y'=f'(x)/(sqrt(1f^2(x)))


y=tan^1(f(x))

y'=f'(x)/1+f(x)^2


y=csc^1(f(x))

y'=f'(x)/(abs(x)(x^21))


y=sec^1(f(x))

y'=f'(x)/abs(x)sqrt(f(x)^21)


y=cot^1(f(x))

y'=f'(x)/(1+f^2(x))
