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Use the point on the unit circle to find the value of the three trigonometric functions below. Enter the exact answers. sint= tant = sect= & √3 2 Show your work and explain, in your own words, how you arrived at Iyour answers.

Use the point on the unit circle to find the value of the three trigonometric functions below. Enter the exact answers. sint= tant = sect= & √3 2 Show your work and explain, in your own words, how you arrived at Iyour answers.

Trigonometry (11th Edition)
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 on the Unit Circle** Use the point on the unit circle to find the value of the three trigonometric functions below. **Diagram Explanation:** The diagram displays a unit circle centered at the origin of a coordinate plane. A point on the circle is labeled with coordinates \((\frac{\sqrt{3}}{2}, \frac{1}{2})\). A line from the origin to this point forms an angle \(t\) with the positive x-axis. The y-coordinate intersects the circle at \(\frac{1}{2}\), and the x-coordinate intersects at \(\frac{\sqrt{3}}{2}\). **Trigonometric Functions:** Calculate the following by using the given point on the unit circle: - \(\sin t =\) - \(\tan t =\) - \(\sec t =\) **Instructions:** Enter the exact answers. **Explanation Requirement:** Show your work and explain, in your own words, how you arrived at your answers. ---
Transcribed Image Text:--- **Trigonometric Functions on the Unit Circle** Use the point on the unit circle to find the value of the three trigonometric functions below. **Diagram Explanation:** The diagram displays a unit circle centered at the origin of a coordinate plane. A point on the circle is labeled with coordinates \((\frac{\sqrt{3}}{2}, \frac{1}{2})\). A line from the origin to this point forms an angle \(t\) with the positive x-axis. The y-coordinate intersects the circle at \(\frac{1}{2}\), and the x-coordinate intersects at \(\frac{\sqrt{3}}{2}\). **Trigonometric Functions:** Calculate the following by using the given point on the unit circle: - \(\sin t =\) - \(\tan t =\) - \(\sec t =\) **Instructions:** Enter the exact answers. **Explanation Requirement:** Show your work and explain, in your own words, how you arrived at your answers. ---
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