AP Calculus AB Exam
d sin x - Answer-cos x
d cos x - Answer-- sin x
d tan x - Answer-sec^2 x
∫sin x - Answer-- cos x
∫cos x - Answer-sin x
∫ sec^2 x - Answer-tan x
d ln U - Answer-dU / U
∫ e^U dU - Answer-e^U
∫ dU / U - Answer-ln |U|
e^ln x - Answer-x
ln e^x - Answer-x
ln e - Answer-1
ln 1 - Answer-0
ln A^B - Answer-B ln A
ln (A/B) - Answer-ln A - ln B
ln AB - Answer-ln A + ln B
d e^U - Answer-e^U dU
limit as x approaches 0 in: (sin x)/x - Answer-1
limit as x approaches 0 in: (cos (x) - 1)/x - Answer-0
Critical Point - Answer-Where the derivative = 0
Inflection Point - Answer-Where the second derivative = 0
3 Cases of Non-Differentiability - Answer-Cusp, discontinuity, slope is undefined
(vertical)
MVT of Derivatives - Answer-m = f(b) - f(a) / ( b - a )
d sin x - Answer-cos x
d cos x - Answer-- sin x
d tan x - Answer-sec^2 x
∫sin x - Answer-- cos x
∫cos x - Answer-sin x
∫ sec^2 x - Answer-tan x
d ln U - Answer-dU / U
∫ e^U dU - Answer-e^U
∫ dU / U - Answer-ln |U|
e^ln x - Answer-x
ln e^x - Answer-x
ln e - Answer-1
ln 1 - Answer-0
ln A^B - Answer-B ln A
ln (A/B) - Answer-ln A - ln B
ln AB - Answer-ln A + ln B
d e^U - Answer-e^U dU
limit as x approaches 0 in: (sin x)/x - Answer-1
limit as x approaches 0 in: (cos (x) - 1)/x - Answer-0
Critical Point - Answer-Where the derivative = 0
Inflection Point - Answer-Where the second derivative = 0
3 Cases of Non-Differentiability - Answer-Cusp, discontinuity, slope is undefined
(vertical)
MVT of Derivatives - Answer-m = f(b) - f(a) / ( b - a )
