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As shown in the diagram, the height of building AB is 100 feet. The height of building CD is 50 feet. The buildings are on opposite sides of an avenue that is 90 feet wide. From a point E on the avenue, the measure of the angle of elevation to B is 55º. Determine the distance from E to D to the nearest foot.
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Use primary trig ratios to begin with.
sin 55 = 100/EB
EB = 122.077 ft
Now, find the distance from a to e by using trig ratios again: cos 55 = ae/ 122.077, 13 = 70.02. This means that EC is 19.979
Now, we can calculate the angle of elevation for ED: tan x = 50/19.979, x =68.219 degrees.
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With that, one more use of trig ratios gives us sin 68.219 = 50/ED, ED =53.8429
Thus, the distance from E to D is 54 ft.
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