Sketch a graph of the tangent function, on the domain [-2n, 2n]. On a separate set of axes, sketch the graph of the arctangent function. a. Label both coordinates the point corresponding to arctan(tan(-3)) on the graph of the arctangent function, and explain the process you use to find it. b. Label the two points on the tangent function which relate to the calculation you did for arctan(tan(-3)). Explain how they are related to the calculation. c. Explain how the domain and range of the tangent and arctangent functions are related to this process, if you have not already explained this above.

Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter4: Graphing And Inverse Functions
Section4.1: Basic Graphs
Problem 49PS
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1. Sketch a graph of the tangent function, on
the domain [-27, 2n]. On a separate set of
axes, sketch the graph of the arctangent
function.
a. Label both coordinates the point
corresponding to arctan(tan(-3)) on
the graph of the arctangent function,
and explain the process you use to find
it.
b. Label the two points on the tangent
function which relate to the calculation
you did for arctan(tan(-3)). Explain
how they are related to the calculation.
c. Explain how the domain and range of
the tangent and arctangent functions
are related to this process, if you have
not already explained this above.
Transcribed Image Text:1. Sketch a graph of the tangent function, on the domain [-27, 2n]. On a separate set of axes, sketch the graph of the arctangent function. a. Label both coordinates the point corresponding to arctan(tan(-3)) on the graph of the arctangent function, and explain the process you use to find it. b. Label the two points on the tangent function which relate to the calculation you did for arctan(tan(-3)). Explain how they are related to the calculation. c. Explain how the domain and range of the tangent and arctangent functions are related to this process, if you have not already explained this above.
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