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8.3 Ratios in Right Triangles
To find trig ratios using right triangles To solve problems using trig ratios
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Background trigonometry- the word comes from 2 Greek words trigon-meaning triangle metron meaning measure. hypotenuse A B C Adjacent opposite A ratio of the lengths of sides of a right triangle .
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OS AN IN pposi te djacent pposi te djacent SOH CAH TOA ypotenuse
What to remember
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Example Find sin A, cos A, tan A, sin B, cos B, and tan B. Express each ratio as a fraction and as a decimal B 13 5 A C 12
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Example Find the value of each ratio to the nearest ten-thousandth sin 7o = .1219 cos 30o = .8660 Example Find the measure of each angle to the nearest tenth degree tan C = sin A = .7245 A = sin C = 84o A = 46.4o
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Example Find x determine the relationship between the given angle and the sides x 63o cross multiply solve for x 20 .891x = 20 x = 22.45
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Homework Put this in your agenda Pg odd,
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