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Using the Law of Sines to solve the all possible triangles if ZA = 120°, a = 32, b = 14. If no answer exists, enter DNE for all answers. LB is degrees; ZC is degrees: C = Assume ZA is opposite side a, LB is opposite side b, and ZC is opposite side c.

Using the Law of Sines to solve the all possible triangles if ZA = 120°, a = 32, b = 14. If no answer exists, enter DNE for all answers. LB is degrees; ZC is degrees: C = Assume ZA is opposite side a, LB is opposite side b, and ZC is opposite side c.

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter5: Trigonometric Functions: Right Triangle Approach
Section5.5: The Law Of Sines
Problem 2E: The four cases in which we can solve a triangle are ASASSASASSSS a In which of these cases can we...
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Using the Law of Sines to solve the all possible triangles if ZA = 120°, a = 32, b = 14. If no answer exists, enter DNE for all answers. LB is degrees; degrees: ZC is C = Assume ZA is opposite side a, LB is opposite side b, and ZC is opposite side c.
Transcribed Image Text:Using the Law of Sines to solve the all possible triangles if ZA = 120°, a = 32, b = 14. If no answer exists, enter DNE for all answers. LB is degrees; degrees: ZC is C = Assume ZA is opposite side a, LB is opposite side b, and ZC is opposite side c.
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