Cloned from: Calculus Integrals



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∫xndx

n≠ -1
  1    xn+1 + C
n+1
∫ dx
x + c
∫sinx dx
-cosx + C
∫cosx dx
sinx + C
∫sec2x dx
tan x + c
∫csc2x dx
-cot x + c
∫csc x cot x dx
-csc x + c
∫sec x tan x dx
sec x + c
∫ex dx
ex + C
∫ dx
   x
ln lxl + C
∫tanx dx
ln lsecxl + C
Identity with secant and tangent
tan2θ + 1  = sec2θ
Identity with sine and cosine
sin2θ + cos2θ = 1
Identity with cosecant and cotangent
1 + cot2θ = csc2θ
Double Angle Sine Identity
sin2θ = 2sinθcosθ
x of y cards