In many cases the Law of Sines works perfectly well and returns the correct missing values in a non-right triangle. However, in some cases theLaw of Sines returns two possible measurements. Statement of the Law of Sines.Helpful Hint: Draw a unit circle and think about the range of arcsin. Also, recall that the trigonometric functions in iMathAS use radians as thedefault, so you may need to change units.Consider the diagram below, and assume that mZB = 61°, AB = 4.3 cm, and AC = 3.84 cm.||C3.84 cm61ВА4.3 cma. Using the Law of Sines, determine the value of m2C. You should notice that there are actually two possible values - list both of them(separated by a comma).m2C =Previewb. If we assume the diagram is to scale, which value of m/C makes more sense? Enter the appropriate value.m2C =Previewc. Using your answer to part (b), determine the length of BC.BC =cmPreview

Name: In many cases the Law of Sines works perfectly well and returns the c
Uploaded: 2024-03-20T06:47:08.000Z
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Description: In many cases the Law of Sines works perfectly well and returns the correct missing values in a non-right triangle. However, in some cases theLaw of Sines returns two possible measurements. Statement of the Law of Sines.Helpful Hint: Draw a unit cir

Solve all the three parts asked.

Math

Trigonometry

Consider the diagram below, and assume that mZB = 61°, AB = 4.3 cm, and AC = 3.84 cm. 3.84 cm 6 A 4.3 cm B a. Using the Law of Sines, determine the value of m/C. You should notice that there are actually two possible values - list both of them (separated by a comma). m2C = Preview b. If we assume the diagram is to scale, which value of m¿C makes more sense? Enter the appropriate value.