AP Precalculus Terms

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46 Terms

1
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30 degrees

π/6

2
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45 degrees

π/4

3
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60 degrees

π/3

4
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90 degrees

π/2

5
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180 degrees

π

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360 degrees

7
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Sin(π/6)

1/2

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Tan(π/6)

2/√3

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Cos(π/6)

√3/2

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Sin(π/3)

√3/2

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Cos(π/3)

1/2

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Tan(π/3)

√3

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Sin(π/4)

1/√2

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Cos(π/4)

1/√2

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Tan(π/4)

1

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Formula for finding measure of Θ

Θ = s/r

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Formula for finding sector length

s = rΘ

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Cos0

1

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Sine(90 degrees)

1

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Cosine(90 degrees)

0

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Tangent(90 degrees)

undefined

22
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In a unit circle, sine is the ___ value

y

23
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In a unit circle, cosine is the ___ value

x

24
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Formula to convert radians to degrees

radians = degrees x (π/180)

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Formula to convert degrees to radians

Degrees = radian measure x (180/π)

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Sin(a+b)

sinAcosB + sinBcosA

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Sin(a-b)

sinAcosB - sinAcosB

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Cos (a+b)

cosAcosB - cosAcosB

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Cos (a-b)

cosAcosB + sinAsinB

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Sin(2a)

2sinAcosA

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Cos(2a)

2cos^2a -1, 1-2sin^2a, cos^2a-sin^2a

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Formula for finding r (radius from rectangular)

√x^2 +y^2

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Formula for Θ (theta from rectangular)

tan^-1 (y/x)

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Formula for x (polar to rectangular)

rcosΘ

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Formula for y (polar to rectangular)

rsinΘ

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Formula for complex equations

z = a + bi

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Formula for r (rectangular to complex)

√a^2 + b^2

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formula for Θ (rectangular to complex)

tan^-1 (b/a)

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Formula for z (rectangular to complex)

rcosΘ + irsinΘ

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Formula for x (complex to rectangular)

rcosΘ

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Formula for y (complex to rectangular)

rsinΘ

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Formula for z (complex to rectangular)

x + iy

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Change of base formula for LogaB

LogcB/LogcA

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Trig identities (sin)

sin^2 + cos^2 = 1

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Trig identities (tan)

Tan^2 + 1 = sec^2

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Trig identities (cot)

cot^2 + 1 = csc^2