Solve the triangle ABC, if the triangle exists. B= 32°24' a = 39.9 b= 31.7 Select the correct choice below and fillin the answer boxes within the choice. O A. There is only 1 possible solution for the triangle. The measurements for the remaining angles A and C and side c are as follows. mZA=D'O' (Simplify your answer. Round to the nearest degree as needed. Round to the nearest minute needed.) as needed.) The length of side c =| (Round to the nearest tenth as O B. There are 2 possible solutions for the triangle. The measurements for the solution with the longer side c are as follows. mZA =°I (Simplify your answer. Round to the nearest degree as needed. Round to the nearest minute needed.) as needed.) The measurements for the solution with the shorter side c are as follows. mZA =°O (Simplify your answer. Round to the nearest degree as needed. Round to the nearest minute needed.) as needed.) m2C = The length of sidec= (Round to the nearest tenth as m2C = The length of side c = (Round to the nearest tenth as OC. There are no possible solutions for this triangle.
Solve the triangle ABC, if the triangle exists. B= 32°24' a = 39.9 b= 31.7 Select the correct choice below and fillin the answer boxes within the choice. O A. There is only 1 possible solution for the triangle. The measurements for the remaining angles A and C and side c are as follows. mZA=D'O' (Simplify your answer. Round to the nearest degree as needed. Round to the nearest minute needed.) as needed.) The length of side c =| (Round to the nearest tenth as O B. There are 2 possible solutions for the triangle. The measurements for the solution with the longer side c are as follows. mZA =°I (Simplify your answer. Round to the nearest degree as needed. Round to the nearest minute needed.) as needed.) The measurements for the solution with the shorter side c are as follows. mZA =°O (Simplify your answer. Round to the nearest degree as needed. Round to the nearest minute needed.) as needed.) m2C = The length of sidec= (Round to the nearest tenth as m2C = The length of side c = (Round to the nearest tenth as OC. There are no possible solutions for this triangle.
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
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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Ratios
A ratio is a comparison between two numbers of the same kind. It represents how many times one number contains another. It also represents how small or large one number is compared to the other.
Trigonometric Ratios
Trigonometric ratios give values of trigonometric functions. It always deals with triangles that have one angle measuring 90 degrees. These triangles are right-angled. We take the ratio of sides of these triangles.
Question
Transcribed Image Text:Solve the triangle ABC, if the triangle exists.
B= 32°24'
a = 39.9 b= 31.7
Select the correct choice below and fillin the answer boxes within the choice.
O A. There is only 1 possible solution for the triangle.
The measurements for the remaining angles A and C and side c are as follows.
mZA=D'O'
(Simplify your answer. Round to the nearest
degree as needed. Round to the nearest minute needed.)
as needed.)
The length of side c =|
(Round to the nearest tenth as
O B. There are 2 possible solutions for the triangle.
The measurements for the solution with the longer side c are as follows.
mZA =°I
(Simplify your answer. Round to the nearest
degree as needed. Round to the nearest minute needed.)
as needed.)
The measurements for the solution with the shorter side c are as follows.
mZA =°O
(Simplify your answer. Round to the nearest
degree as needed. Round to the nearest minute needed.)
as needed.)
m2C =
The length of sidec=
(Round to the nearest tenth as
m2C =
The length of side c =
(Round to the nearest tenth as
OC. There are no possible solutions for this triangle.
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