Things to know for AP Test Flashcards

1
Q

When asked for the maximum or minimum what value do you give

A

Y-value

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2
Q

Average rate of change formula

A

(y2-y1)/(x2-x1)

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3
Q

Point slope formula

A

y-y1=m(x-x1)

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4
Q

Difference quotient formula

A

(f(x+h)-f(x))/h *remember put (x+h) where ever x is

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5
Q

Even functions are symmetrical to what axis

A

y-axis

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6
Q

Odd functions symmetrical to what axis

A

No axis but centered around the origin

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7
Q

How to find number of turning points

A

degree of polynomial subtract by1

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8
Q

How to find all potential zeros

A

Constant/Leading coefficient

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9
Q

How to find complex conjugate of a+bi

A

a-bi

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10
Q

If degree of denominator is bigger than the numerator then the

A

Horizontal asymptote is y=0

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11
Q

If degree of denominator is equal to the numerator

A

Horizontal asymptote is ratio of the leading coefficients

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12
Q

If degree of the numerator is 1 bigger than the denominator

A

Horizontal asymptote is top/bottom

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13
Q

Explicit formula of Arithmetic sequences

A

An=A1+d(n-1)

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14
Q

Explicit formula of Geometric sequences

A

An=A1R^(n-1)

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15
Q

Three key points of exponential

A

(-1,1/a), (0,1), and (1,a)

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16
Q

Three key points of logs

A

(1/a,-1), (1,0), and (a,1)

17
Q

Arc length formula

A

S=Rθ

18
Q

Area of a sector formula

A

A=1/2(r^2)θ

19
Q

Linear Speed formula

A

V=RW W=angular speed R=radius

20
Q

Angular Speed formula

A

W=θ/T T=time

21
Q

Sin^2(θ)+Cos^2(θ)=1 two other ways

A

Cos^2(θ)=1-Sin^2(θ) and Sin^2(θ)=1-Cos^2(θ)

22
Q

Compound interest formula

A

A=P(1+r/n)^(nt) P=starting amount n=times per year
r=rate t=time

23
Q

Compounded continuously formula

A

A=Pe^(rt) P=starting amount n=times per year
r=rate

24
Q

1+Cot^2(θ)=Csc^2(θ) two other ways

A

1=Csc^2(θ)-Cot^2(θ) and Cot^2(θ)=Csc^2(θ)-1

24
Q

Tan^2(θ)+1=Sec^2(θ) two other ways

A

Tan^2(θ)=Sec^2(θ)-1 and 1=Sec^2(θ)-Tan^2(θ)

25
Q

Sin(2θ)

A

2SinθCosθ

26
Q

Cos(2θ)

A

Cos^2(θ)-Sin^2(θ), 1-2Sin^2(θ), and 2Cos^2(θ)-1