tan(cos^-1(-3/5))

3.a) sin(cos-¹ 3/5) Evaluate following using tables if necessary || Trigonometric Equations one shot

Exact value of sin(cos^-1(1/2) + sin^-1(3/5)) Trigonometric inverse Compound Angle

Exact vluea of sin(sin^-1(3/5) - cos^-1(-4/5)) Inverse Trigonometric Ratio Negative Value

Class 12|EX4.5-3(ii)|Find cot[sin-1(3/5)+sin-1(4/5)

cos^ -1(12/13)+sin^-1(3/5)=sin^-1(56/65) || To prove cos^ -1(12/13)+sin^-1(3/5)=sin^-1(56/65)

tan1/2(cos inverse √5/3)

The value of `sin(cos^(-1)3/5)` is

Q3 | Prove that sin^(-1)⁡3/5-cos^(-1)⁡12/13=sin^(-1)⁡16/65 | Sin inverse 3 upon 5 minus Cos inverse

Prove that `cos^(-1) (3/5)+cos^(-1) (12/13) +cos^(-1)(63/65)=pi/2`

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Evaluate: `sin(cos^(-1)3/5+cos e c^(-1)(13)/5)`

Prove the result : cos(sin^-1(3/5) + cot^-1(3/2)) = 6/5√13

Write the value of `cos^2(1/2cos^(-1)3/5)`

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`cos(sin^-1(-3/5))`

Evaluate `sin[2cos^(-1)(-3/5)]`.

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