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Pythagorean identities [3]
sin²x + cos²x = 1
1 + cot² = cosec²x
tan²x + 1 = sec²x
tan2x
= 2tanx / (1 + tan²x)
small angle approx.
sinx
= x
sin2x
= 2sinxcosx
small angle approx.
cosx
= 1 - ½ (x²)
small angle approx.
tanx
= x
cos2x
= cos²x - sin²x
= 2cos²x - 1
= 1 - 2sin²x
Area of a sector where angle is in radians

Arc length of a sector where angle is in radians

Derivative of some constant a to the power of x (where a>0).

Derivative of tanx

Derivative of secx

Derivative of cotx

Derivative of cosecx

What condition must be true in order for a geometric series to sum to infinity?
The common ratio must be greater than -1, less than 1.