Law of Sines Number of Triangles

Determine the number of possible triangles that can be drawn with the following dimensions: m<B = 73, a = 7 and b = 5.

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Determine the number of possible triangles that can be drawn with the following dimensions: m<B = 33, a=27, and b = 22.

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Determine the number of possible triangles that can be drawn with the following dimensions: m<B = 29, a = 14 and b = 19.

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Determine the number of possible triangles that can be drawn with the following dimensions: m<A = 29, c = 18, and a = 17

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Based on the given information determine the number of unique triangles that may exist.
A= 37°, a=8, b=14

• 1 Triangle

• 2 Triangles

• No Triangles

• 3 Triangles

Use law of Sines to find angle C.

Round your answer to the nearest tenth

Mathematical Equivalence

OFF

Use law of Sines to find side c.

Round your answer to the nearest hundredth

Mathematical Equivalence

OFF

solve the triangle:
A=65 C=65 a=12

• B=50, b=9.9, c=12

• B=50, b=10.1, c=12

• B=70, b=12.8, c=12

• B=40 b=11.2, c=12

Determine the number of possible triangles that can be drawn with the following dimensions: m<B = 84, a = 18 and b = 19

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Which Law would you use?

• Law of Sines

• Law of Cosines

• Law of the Jungle

• Law of Gravity