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Solving Right Triangle Application We have learned about the ratios for the six trig functions, so what can we do with these? Well we can use them to find.

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Presentation on theme: "Solving Right Triangle Application We have learned about the ratios for the six trig functions, so what can we do with these? Well we can use them to find."— Presentation transcript:

1 Solving Right Triangle Application We have learned about the ratios for the six trig functions, so what can we do with these? Well we can use them to find missing angles and sides for any right triangle. As long as we know 2 of the parts to the trig ratio we can find the third part. For example if we know an acute angle and the opposite side we could use sine or cosecant to find the hypotenuse and we could use tangent or cotangent to find the adjacent side. Bui ldi ng In real life problems the angles are not called A,B and, C but instead we use the terms angle of elevation or depression. Angles of elevation or depression are made with a horizontal line. Angle of elevation Angle of depression To find this angle – the angle of depression from 90 Once you fill in the angles you can use trig ratios to find the sides.

2 Washi ngton monu ment A surveyor is standing 115 feet from the base of the Washington Monument. The surveyor measures the angle of elevation to the top of the monument as 78.3 0. To the nearest foot, how tall is the Washington Monument? Angle of elevation 78.3 0 115 feet What trig ration can we use to find the height of the monument? x

3 Buil din g The angle of depression from the top of a building to a point on the ground is 46.5 0. To the nearest tenth, how far is the point on the ground to the top of the building if the building is 78 m high? What trig ration can we use to find the height of the monument? x 78 Angle of depression To find this angle – the angle of depression from 90 90 – 46.5 = 43.5 0


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