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topic 3.12
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sin²θ + cos²θ =
1
tan²θ + 1 =
sec²θ
1 + cot²θ =
csc²θ
sin²θ =
1 - cos²θ → (1 - cosθ) (1 + cosθ)
tan²θ =
sec²θ - 1
cot²θ =
csc²θ - 1
cos²θ =
1 - sin²θ → (1 - sinθ) (1 + sinθ)
sin(x + y) =
sinxcosy + cosxsiny
sin(x - y) =
sinxcosy - cosxsiny
cos(x + y) =
cosxcosy - sinxsiny
cos(x - y) =
cosxcosy + sinxsiny
sin(2θ) =
2sinθcosθ
cos(2θ) =
cos²θ - sin²θ
1 - 2sin²θ
2cos²θ - 1
three trig identities
sin²θ + cos²θ = 1
tan²θ + 1 = sec²θ
1 + cot²θ = csc²θ
sin²θ + cos²θ = 1
sin²θ = 1 - cos²θ → (1 - cosθ)(1 +cosθ)
cos²θ = 1 - sin²θ → (1 - sinθ)(1 + sinθ)
1 + cot²θ = csc²θ
cot²θ = csc²θ - 1