Problem 1: The angle of elevation from the top of a short building to the top of a taller building is a-30°. The angle of elevation from the base of the short building to the top of the taller building is ß-60°. If the shorter building is 150 meters tall, what is the distance between the two buildings? 150m + ☐ - D -> oooo not to scale Part 1: Instructions: Using the given information, analyze the data and state a solution plan. Part II: Instructions: Use your solution plan to find the distance, D, between the two buildings. Explain your result in the context of the problem and be sure to show how you used your solution plan to get the result.

PREALGEBRA
15th Edition
ISBN:9781938168994
Author:OpenStax
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Chapter9: Math Models And Geometry
Section9.3: Use Properties Of Angles, Triangles, And The Pythagorean Theorem
Problem 108E: On a map, San Francisco, Las Vegas, and Los Angeles form a triangle whose sides the shown in the...
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Problem 1:
The angle of elevation from the top of a short building to the top of a taller building is a-30°. The angle of elevation from the base of the short
building to the top of the taller building is B-60°. If the shorter building is 150 meters tall, what is the distance between the two buildings?
▬
150m
+
oooo
+D+ not to scale
Part 1: Instructions: Using the given information, analyze the data and state a solution plan.
Part II: Instructions: Use your solution plan to find the distance, D, between the two buildings. Explain your result in the context of the problem
and be sure to show how you used your solution plan to get the result.
Transcribed Image Text:Problem 1: The angle of elevation from the top of a short building to the top of a taller building is a-30°. The angle of elevation from the base of the short building to the top of the taller building is B-60°. If the shorter building is 150 meters tall, what is the distance between the two buildings? ▬ 150m + oooo +D+ not to scale Part 1: Instructions: Using the given information, analyze the data and state a solution plan. Part II: Instructions: Use your solution plan to find the distance, D, between the two buildings. Explain your result in the context of the problem and be sure to show how you used your solution plan to get the result.
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