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微积分公式(Calculus formula)
微积分公式(Calculus formula)
微积分公式
Sin x = cos x DX
Cos x = - sin X
Sec2 as x = x
Csc2 X - X = COT
SEC x = sec x as X
CSC x = - CSC x Cot X
Dx = - sin x cos x + C
Cos x DX = sin X + C
So X, dx = ln sec x + C | |
Cot X, dx = ln x + C | without |
SEC X, dx = ln sec x + | | as X + C
CSC X, dx = ln | CSC x Cot x + C - |
No - 1 (- X) = - X - 1
Cos (x 1 - X - 1) = - cos
So - (1 - X) = - X - 1
COT (x 1 - X - 1) = - Cot
SEC 1 SEC (- X) = - X - 1
CSC - (x 1 - X - 1) = - CSC
Dx = - 1 (no)
(1) = - cos
So (= - 1)
COT (= - 1)
Sec = (- 1)
CSC - 1 = (X / a)
No - 1 x DX = X sin X - 1 + C
Cos x cos x DX = - 1 - 1 - X + C
So - So - DX = x 1 x 1 x - ln (1 + x2 + c)
Toc toc dx = x 1 - X - x 1 + ln (1 + x2 + c)
SEC X, dx = X - 1 - 1 - LN sec x + X + C | |
CSC - 1 x DX = 1 + ln X - X CSC | | + X + C
Sinh (- 1) = ln (X +) XR
COSH (- 1) = ln (X +) x≥1
TANH (- 1) = ln (X) | | 1
Sech (- 1) = ln (+) 0≤x≤1
Csch (-) = ln (1 + X) | | 0
COSH x = Sinh x DX
COSH x = Sinh X
TANH (x = x sech2
- csch2 COTH x = x
Sech Tanh Sech x = X - X
Csch csch COTH x = X - X
Sinh x DX = COSH x + C
COSH x DX = Sinh x + C
TANH (X, dx = ln | | COSH x + C
COTH X, dx = ln | | Sinh x + C
Sech x DX = - 1 (2Tan - e - X) + C
Csch dx = ln x 2 + C | |
DUV = UDV + VDU
DUV UV = UDV = + VDU
The UDV = UV VDU
Cos2θ - sin2θ = cos2
Cos2θ + sin2θ =
Cosh2θ - sinh2θ =
Cosh2θ + sinh2θ = cosh2
Sinh (DX) = - 1
COSH (= - 1)
TANH (= - 1)
COTH (= - 1)
Sech (= - 1)
Csch - 1 = (X / a)
Sinh X, dx = - 1 - 1 - X Sinh x + C
COSH x DX = - 1 - 1 - X COSH x + C
Tanh - 1 x DX = 1 + ln X - X Tanh | x2 + C 1 - |
COTH X, dx = X - 1 - 1 - LN | COTH x 1 - | x2 + C
Sech Sech x x DX = - 1 - 1 - 1 x - X + C
Csch - 1 x DX = x csch - 1 x + Sinh x + C - 1
Without 3θ = 3sinθ - 4sin3
Cos3θ = 4cos3θ - 3cos
→sin3θ = (3sinθ - sin3
→cos3θ = (3cosθ + cos3
Sin x cos x = =
Sinh x = COSH x =
正弦定理: = = = 2R
余弦定理: A2 = B2 + C2 2bc cos
A2 = B2 + C2 css11506-2ac cos
C2 = A2 + B2 - 2AB cos
Without (α±β) = cos Alpha cos alpha + beta without without
Cos (α±β) = cos Alpha cos Alpha B
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