Section 1
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∫ cot x dx
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Last updated
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Date created
Mar 1, 2020
Cards (54)
Section 1
(50 cards)
∫ cot x dx
ln |sin x| + c
sin²x + cos²x
1
d/dx (ln x)
1/x
∫ tan x dx (2)
-ln |cos x| + c
∫ sin x dx
-cos x + c
tan x
1/cot x
d/dx (csc x)
-csc x cot x
tan(-x)
-tan x
d/dx (cos x)
- sin x
∫ tan x dx (1)
ln |sec x| + c
d/dx (fg)
fg' + gf'
sin(-x)
-sin x
sin(A + B)
sinA cosB + sinB cosA
d/dx (sec x)
sec x tan x
∫ sec^2 x dx
tan x + c
d/dx (Arcsin x)
1/√(1 - x²)
cos 2x (1)
cos²x - sin²x
∫ a dx
ax + c
d/dx (a^x)
a^x ln a
∫ sec x tan x dx
sec x + c
d/dx (e^x)
e^x
cot x
1/tan x
1 + tan²x
sec²x
cos(π/2 - x)
sin x
∫ sec x dx
ln |sec x + tan x| + c
cos 2x (2)
2cos²x - 1
d/dx f(g(x))
f'(g(x))g'(x)
cos(-x)
cos x
1 + cot²x
csc²x
d/dx (x^n)
nx^n - 1
sin(A - B)
sinA cosB - sinB cosA
∫ ln x dx
x ln x - x + c
csc x
1/sin x
sin(π/2 - x)
cos x
d/dx (cot x)
- csc²x
∫ cos x dx
sin x + c
d/dx (sin x)
cos x
d/dx (f/g)
(gf' - fg')/g²
∫ csc x dx
-ln |csc x + cot x| + c
d/dx (Arctan x)
1/(1 + x²)
∫ 1/x dx
ln | x | + c
cos(A + B)
cosA cosB - sinA sinB
∫ e^x ds
e^x + c
∫ csc^2 x dx
- cot x + c
d/dx (tan x)
sec²x
∫ a^x dx
a^x/ ln a + c
sec x
1/cos x
cos(A - B)
cos A cos B + sin A sin B
sin 2x
2 sin x cos x
cos 2x (3)
1 - 2sin²x
Section 2
(4 cards)