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Solve for the unknown: 1) 2) 0.65 = 12 π₯ 0.32 = π₯ 4 Section 9-1: Solving Right Triangles Objective: To use trigonometry to find unknown sides or angles of a right triangle. Types of triangles ο¬Scalene ο¬Isosceles ο¬Equilateral ο¬Right Types of triangles ο¬ ο¬ ο¬ ο¬ Scalene Isosceles Equilateral Right Types of angle ο¬Right ο¬Acute ο¬Obtuse vocabulary ο¬Vertexβ¦ vertices ο¬Pythagorean theorem ο¬Hypotenuse These are the general formulas you will need in order to find any unknown angle or side in a right triangle. Labeling format B UPPER CASE VERTICES a c lower case sides A b C To Solve a triangle ο¬ To solve a triangle means to find the value of ALL angles and sides. Example: Solve the triangle below: Solution: To find the value of b, use either tan 28β° or cot 28β°. B = Using tan 28β°: πππππ ππ‘π π‘πππ = ππππππππ‘ Using cot 28β°: ππππππππ‘ πππ π = βπ¦πππ‘πππ’π π 40 π‘ππ28° = π π πππ 28° = 40 40 β 75.2 tan 28β° 40πππ 28° β 75.2 Angles of Elevation and Depression ο¬ The angle of elevation of an object as seen by an observer is the angle between the horizontal and the line from the object to the observer's eye (the line of sight). Angles of Elevation and Depression ο¬ If the object is below the level of the observer, then the angle between the horizontal and the observer's line of sight is called the angle of depression. Parallel lines SEE ATTACHED WORKSHEET FOR PRACTICE PROBLEMS