Trigonometric Exact Values + Formulas

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Last updated 1:46 AM on 7/19/26
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73 Terms

1
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sin 0°

0

2
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sin 30°

1/2

3
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sin 45°

√2/2

4
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sin 60°

√3/2

5
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sin 90°

1

6
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cos 0°

1

7
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cos 30°

√3/2

8
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cos 45°

√2/2

9
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cos 60°

1/2

10
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cos 90°

0

11
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tan 0°

0

12
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tan 30°

√3/3

13
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tan 45°

1

14
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tan 60°

√3

15
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tan 90°

undefined

16
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sin θ = 0
θ = 0°
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sin θ = 1/2
θ = 30°
18
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sin θ = √2/2
θ = 45°
19
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sin θ = √3/2
θ = 60°
20
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sin θ = 1
θ = 90°
21
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sin θ = −1/2
θ = −30°
22
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sin θ = −√2/2
θ = −45°
23
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sin θ = −√3/2
θ = −60°
24
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sin θ = −1
θ = −90°
25
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cos θ = 1
θ = 0°
26
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cos θ = √3/2
θ = 30°
27
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cos θ = √2/2
θ = 45°
28
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cos θ = 1/2
θ = 60°
29
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cos θ = 0
θ = 90°
30
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cos θ = √3/2
θ = −30°
31
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cos θ = √2/2
θ = −45°
32
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cos θ = 1/2
θ = −60°
33
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tan θ = 0
θ = 0°
34
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tan θ = √3/3
θ = 30°
35
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tan θ = 1
θ = 45°
36
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tan θ = √3
θ = 60°
37
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tan θ = −√3/3
θ = −30°
38
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tan θ = −1
θ = −45°
39
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tan θ = −√3
θ = −60°
40
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0
41
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π/6
30°
42
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π/4
45°
43
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π/3
60°
44
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π/2
90°
45
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2π/3
120°
46
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3π/4
135°
47
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5π/6
150°
48
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π
180°
49
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7π/6
210°
50
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5π/4
225°
51
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4π/3
240°
52
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3π/2
270°
53
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5π/3
300°
54
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7π/4
315°
55
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11π/6
330°
56
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2pi

360

57
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sin(360 + θ)

sinθ

58
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sin(θ-360)

sinθ

59
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sin(θ+360)

sinθ

60
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cos(90-θ)

sinθ

61
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sin(90-θ)

cosθ

62
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sin(-θ)

-sinθ

63
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cos(-θ)

cosθ

64
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tan(-θ)

-tanθ

65
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Reference Angles

90 to 180

180 - θ

66
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Reference Angles

180 to 270

θ-180

67
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Reference Angles

270-360

360-θ

68
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<p>Finding Unknown Angle </p>

Finding Unknown Angle

  1. Stand at the vertex

  2. Find the bearings of the two sides

  3. Subtract

  4. Ans should be θ<180

69
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Reflection Rules

sinθ

180 - θ

70
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Reflection Rules

cosine

360-θ

71
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Reflection Rules

tangent

180 + θ

72
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sinθ is inbetween

-1 < k < 1

73
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cosθ is inbetween

-1 < k < 1