To find the height of a tree, a person walks to a point 43 feet from the base of the tree. He moasures an angle of 60" between a line of sight to the top of the tree and the ground, as shown in Figure. Find the height of the tree. (Note : sin 60° - V3 , Cos 60" = and tan 60 = V3). O 43 feet O 4V3 feet ov3 feet O432 feet O 43/3 feet

Algebra and Trigonometry (MindTap Course List)
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Author:James Stewart, Lothar Redlin, Saleem Watson
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Chapter5: Trigonometric Functions: Right Triangle Approach
Section5.5: The Law Of Sines
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To find the height of a tree, a person walks to a point 43 feet from the base of the tree. He measures an angle of 60" between a line of sight to the top of the tree and the ground, as shown in Figure. Find the
height of the tree.
V3
Note : sin 60° =
1
Cos 60" =
and tan 60" = V3).
O 43 feet
O4V3 feet
O v3 feet
O43v2 feet
O433 feet
1
Transcribed Image Text:To find the height of a tree, a person walks to a point 43 feet from the base of the tree. He measures an angle of 60" between a line of sight to the top of the tree and the ground, as shown in Figure. Find the height of the tree. V3 Note : sin 60° = 1 Cos 60" = and tan 60" = V3). O 43 feet O4V3 feet O v3 feet O43v2 feet O433 feet 1
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