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Solve the following triangle. Round side measure to the nearest tenth and angle measure to the nearest degree:

Solve the following triangle. Round side measure to the nearest tenth and angle measure-example-1
User BalajiK
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1 Answer

5 votes

Answer:
AB=4.7, BC=8.8, \angle C=28^(\circ)

Explanation:

As angles in a triangle add to 180 degrees,


\angle C=180^(\circ)-90^(\circ)-62^(\circ)=\boxed{28^(\circ)}

We know that:


\sin 62^(\circ)=(BC)/(10)\\\\BC=10\sin 62^(\circ) \approx \boxed{8.8}

Similarly,


\cos 62^(\circ)=(AB)/(10)\\\\AB=10\cos 62^(\circ) \approx \boxed{4.7}

Solve the following triangle. Round side measure to the nearest tenth and angle measure-example-1
User NLAnaconda
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