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Solving Right Triangles in Trigonometry: Finding Missing Sides and Angles - Prof. James A., Assignments of Trigonometry

Solutions to various problems of right triangles in trigonometry. It includes finding missing sides and angles in given right triangles using the given angles and lengths of the sides. The problems involve using the given information to find the remaining sides and angles using the trigonometric ratios.

Typology: Assignments

Pre 2010

Uploaded on 08/18/2009

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MAC 1114 Trigonometry
Section 2.3: Solving Right Triangles
1) In right triangle ABC, A = 35° and c = 14
centimeters. Find a, b, and B.
2) In right triangle ABC, a = 5.45 and b =
3.79. Find the remaining side and angles.
B
14
a
35°
C A
b
B
c
5.45
C A
3.79
3) The circle in Figure 3 has its center at C and
a radius of 12 inches. If triangle ADC is a
right triangle and A is 35°, find x, the distance
from A to B.
4) In figure 4, the distance from A to D is 38
feet. Use the information in figure 4 to solve
for x, the distance between D and C.
C 12
B x
12
D A
B
h
45° 33°
C x D 38 A
5) In figure 5, θ is a central angle formed as a rider moves from position P0 to position P1, find
the rider’s height above the ground h when θ is 45°.
(diameter = 200, top to ground = 214)
θ
P1
P0
h
1

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MAC 1114 Trigonometry Section 2.3: Solving Right Triangles

  1. In right triangle ABC, A = 35° and c = 14 centimeters. Find a, b, and B.
  2. In right triangle ABC, a = 5.45 and b = 3.79. Find the remaining side and angles. B 14 a 35° C A b

B

c

C A

  1. The circle in Figure 3 has its center at C and a radius of 12 inches. If triangle ADC is a right triangle and A is 35°, find x, the distance from A to B.
  2. In figure 4, the distance from A to D is 38 feet. Use the information in figure 4 to solve for x, the distance between D and C. C 12 B x 12 D A

B

h 45° 33° C x D 38 A

  1. In figure 5, θ is a central angle formed as a rider moves from position P 0 to position P 1 , find the rider’s height above the ground h when θ is 45°. (diameter = 200, top to ground = 214) θ P 1 P 0 h 1