a. Use a straightedge to draw the positive angle 0 in standard position if 0 is in Quadrant IV with tan 0 = and 0° < 0 < 360° . Show the reference triangle in your drawing and label the three sides correctly. Note: this question is NOT asking for the measure of angle 0 or the reference angle. b. Write out the six trigonometric exact function values of 0 in this order: sin 0 = csc e = cos e = sec 0 = tan 0 = cot 0 %3D

Trigonometry (11th Edition)
11th Edition
ISBN:9780134217437
Author:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Publisher:Margaret L. Lial, John Hornsby, David I. Schneider, Callie Daniels
Chapter1: Trigonometric Functions
Section: Chapter Questions
Problem 1RE: 1. Give the measures of the complement and the supplement of an angle measuring 35°.
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**Trigonometric Functions of an Angle in Quadrant IV**

**a.**
Use a straightedge to draw the positive angle \(\theta\) in standard position if \(\theta\) is in Quadrant IV with \(\tan \theta = \frac{-5}{12}\) and \(0° < \theta < 360°\). Show the reference triangle in your drawing and label the three sides correctly.

*Note: This question is NOT asking for the measure of angle \(\theta\) or the reference angle.*

**b.** 

Write out the six trigonometric exact function values of \(\theta\) in this order:

| \(\sin \theta\) |  = |  | \(\csc \theta\) |  = |
|-----------------|----|--|----------------|----|
| \(\cos \theta\) |  = |  | \(\sec \theta\) |  = |
| \(\tan \theta\) |  = |  | \(\cot \theta\) |  = |
Transcribed Image Text:**Trigonometric Functions of an Angle in Quadrant IV** **a.** Use a straightedge to draw the positive angle \(\theta\) in standard position if \(\theta\) is in Quadrant IV with \(\tan \theta = \frac{-5}{12}\) and \(0° < \theta < 360°\). Show the reference triangle in your drawing and label the three sides correctly. *Note: This question is NOT asking for the measure of angle \(\theta\) or the reference angle.* **b.** Write out the six trigonometric exact function values of \(\theta\) in this order: | \(\sin \theta\) | = | | \(\csc \theta\) | = | |-----------------|----|--|----------------|----| | \(\cos \theta\) | = | | \(\sec \theta\) | = | | \(\tan \theta\) | = | | \(\cot \theta\) | = |
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