Inverse Trigonometric Functions
Class 12 · Mathematics · 42 Questions
Find the principal values of the following: sin⁻¹(-1/2)
Find the principal values of the following: cos⁻¹(/2)
Find the principal values of the following: cosec⁻¹(2)
Find the principal values of the following: tan⁻¹(-)
Find the principal values of the following: cos⁻¹(-1/2)
Find the principal values of the following: tan⁻¹(-1)
Find the principal values of the following: sec⁻¹(2/)
Find the principal values of the following: cot⁻¹()
Find the principal values of the following: cos⁻¹(-1/)
Find the principal values of the following: cosec⁻¹(-)
Find the values of the following: tan⁻¹(1) + cos⁻¹(-1/2) + sin⁻¹(-1/2)
Find the values of the following: cos⁻¹(1/2) + 2sin⁻¹(1/2)
If sin⁻¹x = y, then
tan⁻¹ - sec⁻¹(-2) is equal to
Prove the following:
Prove the following:
Write the following functions in the simplest form: tan⁻¹[( - 1)/x], x 0
Write the following functions in the simplest form: tan⁻¹[(cos x - sin x)/(cos x + sin x)], -π/4 < x < 3π/4
Write the following functions in the simplest form: tan⁻¹[x/], |x| < a
Write the following functions in the simplest form: tan⁻¹[(3a²x - x³)/(a³ - 3ax²)], a > 0; -a/ < x < a/