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cscθ =
1 / sinθ
secθ =
1 / cosθ
cotθ =
1 / tanθ
tanθ =
sinθ / cosθ
cotθ =
cosθ / sinθ
sin²θ + cos²θ =
1
sin²θ =
1 - cos²θ
cos²θ =
1 - sin²θ
1 + tan²θ =
sec²θ
tan²θ =
sec²θ - 1
sec²θ - tan²θ =
1
1 + cot²θ =
csc²θ
cot²θ =
csc²θ - 1
csc²θ - cot²θ =
1
sin(A ± B) =
sinAcosB ± cosAsinB
cos(A ± B) =
cosAcosB ∓ sinAsinB
sin2θ =
2sinθcosθ
cos2θ =
cos²θ - sin²θ OR 2cos²θ - 1 OR 1 - sin²θ
tan2θ =
2tanθ / 1 - tan²θ
sin α * cos β =
½ [sin(α + β) + sin(α - β)]
cos α * sin β =
½ [sin(α + β) - sin(α - β)]
cos α * cos β =
½ [cos(α - β) + cos(α + β)]
sin α * sin β =
½ [cos(α - β) - cos(α + β)]
sin²α =
½ [1 - cos(2α)]
cos²α =
½ [1 + cos(2α)]