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Math Identities

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Math Identities
Pythagorean
- sin^2(A)+cos^2(º)=1
- 1+cot^2(º)=csc^2(º)
- tan^2(º)+1=sec^2(º)
Reciprocal
- csc=1/sin(º)
- sec=1/cos(º)
- cot=1/tan(º)
Even odd
- sin(-(º))=-sin(º)
- csc(-(º))=-csc(º)
- cos(-(º))=cos(º)
- sec(-(º))=sec(º)
- tan(-(º))=-tan(º)
- cot(-(º))=-cot(º)
Half angle
Double angle
- sin(2(º))=
- 2sin(º)cos(º)
- cos(2(º))=
- cos^2(º)-sin^2(º)
- 1-2sin^2(º)
- 2cos^2(º)-1
- tan(2(º))
- (2tan)/(1-tan^2(º)
- sin(2(º))=
Sum and difference
- tan(a - b) = [tan(a) - tan(b)] / [1 + tan(a)tan(b)]
- sin(α + β) = sin(α)cos(β) + cos(α)sin(β)
- sin(α – β) = sin(α)cos(β) – cos(α)sin(β)
- cos(α + β) = cos(α)cos(β) – s in(α)sin(β)
- cos(α – β) = cos(α)cos(β) + sin(α)sin(β)
- tan(a + b) = [tan(a) + tan(b)] / [1 - tan(a)tan(b)]
Quotient
- cot(º)=cos(º)/sin(º)
- tan=sin(º)/cos(º)
Problems
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- Mind Map on Math Identities, created by oscar menchaca on 11/03/2016.
- Created by
- oscar menchaca
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