Find a. 9 ft a 30 O

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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**Find \( a \)**

The diagram shows a right triangle with the following properties:
- One leg has a length of \(9 \text{ ft}\).
- One angle of the triangle is \(30^\circ\).
- The hypotenuse (opposite the \(30^\circ\) angle) is labeled as \(a\).

Below the triangle, there is a box to input the value of \(a\) in feet.

**Question Help:** If you need assistance, there is an option to message the instructor.

**Submit Question:** Once you have calculated the value of \(a\), you can submit your answer by clicking the "Submit Question" button.

**Diagram Explanation:**
- The triangle is a right triangle, meaning one of the angles is \(90^\circ\).
- The side opposite the \(30^\circ\) angle is the side we need to find and is labeled \(a\).
- The given leg length of \(9 \text{ ft}\) is adjacent to the \(30^\circ\) angle.

This setup is a typical trigonometry problem involving right triangles, specifically focusing on the relationships between the angles and sides.
Transcribed Image Text:**Find \( a \)** The diagram shows a right triangle with the following properties: - One leg has a length of \(9 \text{ ft}\). - One angle of the triangle is \(30^\circ\). - The hypotenuse (opposite the \(30^\circ\) angle) is labeled as \(a\). Below the triangle, there is a box to input the value of \(a\) in feet. **Question Help:** If you need assistance, there is an option to message the instructor. **Submit Question:** Once you have calculated the value of \(a\), you can submit your answer by clicking the "Submit Question" button. **Diagram Explanation:** - The triangle is a right triangle, meaning one of the angles is \(90^\circ\). - The side opposite the \(30^\circ\) angle is the side we need to find and is labeled \(a\). - The given leg length of \(9 \text{ ft}\) is adjacent to the \(30^\circ\) angle. This setup is a typical trigonometry problem involving right triangles, specifically focusing on the relationships between the angles and sides.
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