Sines And Cosines Reference Sheet Page 4
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1
2
3
4
5√
ǫ = 17 +
17
√
∗
ǫ
= 17 −
17
√
δ =
17 − 1
√
√
√
α = 34 + 6 ×
17 +
2 × δ × ǫ
∗
− 8 ×
2 × ǫ
√
√
√
β = 2 17 + 3
17 − 2
2ǫ −
2ǫ
∗
√
√
1
sin
=
2 (ǫ
∗
)
2
2(α + ǫ
∗
)
π
−
17
8
√
√
√
1
cos
=
2 15 +
17 +
2(α + ǫ
)
∗
π
17
8
√
√
√
√
2π
1
sin
=
2 4(ǫ
∗
)
2
− 2
2δǫ
∗
+ 8
2ǫ − (
2δ + 2ǫ
∗
)α
17
16
√
2π
1
∗
cos
=
[δ +
2(α + ǫ
)]
17
16
3π
2π
2π
sin
= sin
cos
+ cos
sin
π
π
17
17
17
17
17
3π
2π
2π
cos
= cos
cos
− sin
sin
π
π
17
17
17
17
17
√
√
√
√
4π
1
∗
sin
=
[
2δ + 2(α + ǫ
)] 4(ǫ
∗
)
2
− 2
2δǫ
∗
+ 8
2ǫ − (
2δ + 2ǫ
∗
)α
17
128
√
4π
1
2
2
∗
∗
cos
=
δ
+ 2
2δ(α + ǫ
) + 2(α + ǫ
)
− 128
17
128
5π
4π
4π
sin
= sin
cos
+ cos
sin
π
π
17
17
17
17
17
5π
4π
4π
cos
= cos
cos
− sin
sin
π
π
17
17
17
17
17
6π
4π
2π
4π
2π
sin
= sin
cos
+ cos
sin
17
17
17
17
17
6π
4π
2π
4π
2π
cos
= cos
cos
− sin
sin
17
17
17
17
17
7π
8π
8π
sin
= sin
cos
− cos
sin
π
π
17
17
17
17
17
7π
8π
8π
cos
= cos
cos
+ sin
sin
π
π
17
17
17
17
17
√
√
√
√
√
8π
1
sin
=
136 − 8
17 + 8
2ǫ − 2(
34 − 3
2)ǫ
∗
+ 2β(δ +
2ǫ
∗
)
17
16
√
√
√
√
8π
1
∗
cos
=
[δ +
2ǫ
− 2 17 + 3
17 −
2ǫ
− 2
2ǫ]
∗
17
16
4
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