Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
25 Cards in this Set
- Front
- Back
The derivative of: |
1 / (1+x²)
|
|
The derivative of: |
1 / √(1-x²) |
|
The derivative of: |
-1 / 1+x²
|
|
∫ dx / √(a²-x²)
|
sin⁻¹(x/a) + c
|
|
∫ dx / (x²-a²) dx
|
(1/a) tan⁻¹(x/a) + c
|
|
∫ dx / x√(x²-a²) |
(1/a) sec⁻¹|x/a| + c |
|
The derivative of: |
sec²(x)
|
|
The derivative of:
sec(x) |
sec(x)tan(x)
|
|
∫sec²(x) dx
|
tan(x) + c |
|
∫sec(x)tan(x) dx
|
sec(x) + c
|
|
The derivative of:
cosh(x) |
sinh(x)
|
|
The derivative of:
tanh(x) |
sech²(x)
|
|
The derivative of:
sinh(x) |
cosh(x)
|
|
∫sinh(x) dx
|
cosh(x) + c
|
|
∫cosh(x) dx
|
sinh(x) + c
|
|
∫sech²(x) dx |
tanh(x) + c
|
|
1 - cos²(x) = ? |
sin²(x)
|
|
1 - sin²(x) = ?
|
cos²(x) |
|
sin²(x) + cos²(x) = ? |
1
|
|
What is the half-angle formula for: |
½(1 + cos(2x))
|
|
What is the half-angle formula for: |
½(1 - cos(2x))
|
|
tan²(x) + 1 = ? |
sec²(x) |
|
x=asinθ |
√(a²-x²) |
|
x=atanθ |
√(a²+x²) |
|
x=asecθ |
√(x²-a²) |