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Simplify : cos⁻¹x + cos⁻¹[x/2 + √(3 – 3x²)/2]; 1/2 ≤ x ≤ 1
Solve for x: sin⁻¹(x/2) + cos⁻¹x = π/6
If sin⁻¹x + sin⁻¹y + sin⁻¹z = π, show that x² − y² − z² + 2yz√(1−x²) = 0
Solve for x : 5tan⁻¹x + 3cot⁻¹x = 2π
Evaluate: ∫ cos⁻¹(sin x) dx
If tan⁻¹((x-1)/(x+1)) + tan⁻¹((2x-1)/(2x+1)) = tan⁻¹(23/36) then prove that 24x² − 23x − 12 = 0
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