12. To determine the height of a pole across a road, Justin takes two measurements. He stands at point A directly across from the base of the pole and determines that the angle of elevation to the top of the pole is 15.3°. He then walks 30 m parallel to the freeway to point C, where he sees that the base of the pole and point A are 57.5° apart. From point A, the base of the pole and point Care 90.0° apart. Calculate the height of the pole to the nearest metre. 1 15.3 57.5 A 30 m

Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter7: Triangles
Section: Chapter Questions
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12. To determine the height of a pole across à road, Jusi
takes two measurements. He stands at point A directly
across from the base of the pole and determines that the
angle of elevation to the top of the pole is 15.3°. He
then walks 30 m parallel to the freeway to point C,
where he sees that the base of the pole and point A are
57.5° apart. From point A, the base of the pole and
point Care 90.0° apart. Calculate the height of the
pole to the nearest metre.
1
15.3
57.5
A 30 m
Transcribed Image Text:12. To determine the height of a pole across à road, Jusi takes two measurements. He stands at point A directly across from the base of the pole and determines that the angle of elevation to the top of the pole is 15.3°. He then walks 30 m parallel to the freeway to point C, where he sees that the base of the pole and point A are 57.5° apart. From point A, the base of the pole and point Care 90.0° apart. Calculate the height of the pole to the nearest metre. 1 15.3 57.5 A 30 m
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