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The tangent function and inverse tangent or arctangent function. Use the relation for the inverse sine.
Now that we can identify inverse functions, we will learn to evaluate them. For most values in their domains, we must evaluate the inverse trigonometric functions by using a calculator, interpolating from a table, or using some other numerical technique.
Remember that the inverse is a function, so for each input, we will get exactly one output. To evaluate inverse trigonometric functions that do not involve the special angles discussed previously, we will need to use a calculator or other type of technology.
Most scientific calculators and calculator-emulating applications have specific keys or buttons for the inverse sine, cosine, and tangent functions.
In the previous chapter, we worked with trigonometry on a right triangle to solve for the sides of a triangle given one side and an additional angle.
Using the inverse trigonometric functions, we can solve for the angles of a right triangle given two sides, and we can use a calculator to find the values to several decimal places.
The value displayed on the calculator may be in degrees or radians, so be sure to set the mode appropriate to the application.
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Search for:. Inverse Trigonometric Functions Learning Outcomes Understand and use the inverse sine, cosine, and tangent functions.
Find the exact value of expressions involving the inverse sine, cosine, and tangent functions. Use a calculator to evaluate inverse trigonometric functions.
Use inverse trigonometric functions to solve right triangles. Find exact values of composite functions with inverse trigonometric functions.
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