The values of the inverse trigonometric functions:
sin–1 (2/3) = 42°
tan–1(4) = 76°
cos–1(0.1) = 85°
Trigonometry deals with the relationship between the sides and angles of a right-angle triangle. To solve the problem we must know about the concept of trigonometry.
Given: sin–1 (2/3) = °: tan–1(4) = °: cos–1(0.1) = °
How to get the value of the trigonometric function?
sin–1 (2/3) = 41.81° = 42°
tan–1(4) = 75.96° = 76°
cos–1(0.1) = 84.26° = 85°
The value of sin–1 (2/3) = °: tan–1(4) = °: cos–1(0.1) = ° is 42, 76, and 85 degrees respectively.
Complete question:
Use a calculator to find the values of the inverse trigonometric functions. Round to the nearest degree.
sin–1 (2/3) = °
tan–1(4) = °
cos–1(0.1) = °