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AP Calculus

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Section 1

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d/dx (sin x)

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Calculus Math

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Mar 1, 2020

Cards (18)

Section 1

(18 cards)

d/dx (sin x)

Front

cos x

Back

Quotient rule

Front

d/dx (u/v) = (vu'-uv')/(v^2)

Back

d/dx (sec x)

Front

(sec x)(tan x)

Back

Rolle's Theorem

Front

Let f be continuous on [a,b] and differentiable on (a,b) and if f(a)=f(b) then there is at least one number c on (a,b) such that f'(c)=0 (If the slope of the secant is 0, the derivative must = 0 somewhere in the interval).

Back

d/dx (x^2)

Front

2x

Back

d/dx (e^x)

Front

e^x

Back

Log A - Log B

Front

Log (A/B)

Back

d/dx (tan x)

Front

(sec x)^2

Back

Product rule

Front

d/dx (uv) = uv' + vu'

Back

Point-slope form of a line

Front

y-y1 = m (x-x1)

Back

d/dx (cos x)

Front

-sin x

Back

d/dx (x^3)

Front

3x^2

Back

k Log A

Front

Log (A^k)

Back

Log A + Log B

Front

Log (AB)

Back

d/dx (csc x)

Front

-(csc x)(cot x)

Back

d/dx (cot x)

Front

-(csc x)^2

Back

d/dx (ln x)

Front

1/x

Back

Mean Value Theorem

Front

If f is continuous on [a,b] and differentiable on (a,b), then there exists a number c on (a,b) such that f'(c)=(f(b)-f(a))/(b-a)

Back