A ladder is leaning up against a house. If the ladder is 15 ft. long and it reaches 13 feet up the house, then what is the measure of the angle formed by the base of the ladder and the ground? (Hint draw a sketch of the problem) - The ladder and the ground forms an angle with a measure of **round values to the hundredths place** Question Help: Post to forum Submit Question degrees.

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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A ladder is leaning up against a house. If the ladder is 15 ft. long and it reaches 13 feet up the house, then what is the measure of the angle formed by the base of the ladder and the ground? *(Hint - draw a sketch of the problem)*

The ladder and the ground forms an angle with a measure of [ ] degrees.

**round values to the hundredths place**

Question Help: Post to forum

[Submit Question]
Transcribed Image Text:A ladder is leaning up against a house. If the ladder is 15 ft. long and it reaches 13 feet up the house, then what is the measure of the angle formed by the base of the ladder and the ground? *(Hint - draw a sketch of the problem)* The ladder and the ground forms an angle with a measure of [ ] degrees. **round values to the hundredths place** Question Help: Post to forum [Submit Question]
**Find the unknowns in the graph below:**

The diagram is a right triangle with the following details:

- One angle is \(90^\circ\).
- Another angle is \(58.39^\circ\).
- The side opposite the \(58.39^\circ\) angle is labeled with a length of 8.
- The side opposite the \(90^\circ\) angle is labeled \(h\) (the hypotenuse).
- The third side is labeled \(s\).
- The angle adjacent to the 8 is labeled \(B\).

**Calculations:**

- Find \(B\), the angle adjacent to the given 8.
- Find \(h\), the length of the hypotenuse.
- Find \(s\), the length of the other leg.

**Text boxes:**

- \(B = \) [ ]
- \(h = \) [ ]
- \(s = \) [ ]

**Question Help:** [Post to forum]

**Submit Question** [Button]
Transcribed Image Text:**Find the unknowns in the graph below:** The diagram is a right triangle with the following details: - One angle is \(90^\circ\). - Another angle is \(58.39^\circ\). - The side opposite the \(58.39^\circ\) angle is labeled with a length of 8. - The side opposite the \(90^\circ\) angle is labeled \(h\) (the hypotenuse). - The third side is labeled \(s\). - The angle adjacent to the 8 is labeled \(B\). **Calculations:** - Find \(B\), the angle adjacent to the given 8. - Find \(h\), the length of the hypotenuse. - Find \(s\), the length of the other leg. **Text boxes:** - \(B = \) [ ] - \(h = \) [ ] - \(s = \) [ ] **Question Help:** [Post to forum] **Submit Question** [Button]
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