Angles of Elevation and Depression

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Objectives Use trigonometry to solve problems involving angle of elevation and angle of depression.
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Presentation transcript:

Angles of Elevation and Depression 10.3

An angle of elevation is the angle formed by a horizontal line and a line of sight to a point above the line. In the diagram, 1 is the angle of elevation from the tower T to the plane P. An angle of depression is the angle formed by a horizontal line and a line of sight to a point below the line. 2 is the angle of depression from the plane to the tower.

Example 1A: Classifying Angles of Elevation and Depression Classify each angle as an angle of elevation or an angle of depression. 1

Example 1B: Classifying Angles of Elevation and Depression Classify each angle as an angle of elevation or an angle of depression. 4

Example 2: Finding Distance by Using Angle of Elevation The Seattle Space Needle casts a 67-meter shadow. If the angle of elevation from the tip of the shadow to the top of the Space Needle is 70º, how tall is the Space Needle? Round to the nearest meter.

By the Alternate Interior Angles Theorem, mF = 3°. Example 3 Suppose a forest ranger in a 90 foot observation tower sees a fire and the angle of depression to the fire is 7°. What is the horizontal distance to this fire? Round to the nearest foot. 7° By the Alternate Interior Angles Theorem, mF = 3°.

Assignment Pg. 339 (3-8)