How do you evaluate arccos(-1/2)? Trigonometry Inverse Trigonometric Functions Basic Inverse Trigonometric Functions 1 Answer bp Jul 5, 2015 theta= 120, 240 degrees Explanation: Let arccos(-1/2) =theta, then cos theta= -1/2 It is known that cos 60 = 1/2 Since cos theta is negative in IInd and IVth quadrant, theta would be = 180-60 and 180+60, that is 120,240 degrees. Answer link Related questions What are the Basic Inverse Trigonometric Functions? How do you use inverse trig functions to find angles? How do you use inverse trigonometric functions to find the solutions of the equation that are in... How do you use inverse trig functions to solve equations? How do you evalute sin^-1 (-sqrt(3)/2)? How do you evalute tan^-1 (-sqrt(3))? How do you find the inverse of f(x) = \frac{1}{x-5} algebraically? How do you find the inverse of f(x) = 5 sin^{-1}( frac{2}{x-3} )? What is tan(arctan 10)? How do you find the arcsin(sin((7pi)/6))? See all questions in Basic Inverse Trigonometric Functions Impact of this question 28023 views around the world You can reuse this answer Creative Commons License