Using the Law of Sines In Exercises33–36, find values for b such that the trianglehas (a) one solution, (b) two solutions (ifpossible), and (c) no solution.33. A = 36°, a = 534. A = 60°, a = 1035. A = 105°, a = 8036. A = 132°, a = 215
Using the Law of Sines In Exercises33–36, find values for b such that the trianglehas (a) one solution, (b) two solutions (ifpossible), and (c) no solution.33. A = 36°, a = 534. A = 60°, a = 1035. A = 105°, a = 8036. A = 132°, a = 215
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 7E
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Using the Law of Sines In Exercises
33–36, find values for b such that the triangle
has (a) one solution, (b) two solutions (if
possible), and (c) no solution.
33. A = 36°, a = 5
34. A = 60°, a = 10
35. A = 105°, a = 80
36. A = 132°, a = 215
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