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In this geometry-focused review, we tackle problems involving triangles, angles, and teams competing in a basketball-themed game. The first problem requires finding the perimeter of a 30°-60°-90° triangle with a shorter leg of 7.4 meters. Additional tasks include determining angle relationships in right triangles, using sine, cosine, and tangent ratios, and solving for unknown values such as lengths and angles. This engaging approach not only reinforces mathematical concepts but also integrates a fun, competitive element.
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Warm Up April 17 • Solve for S. • The shorter leg of a 30°-60°-90° triangle is 7.4 meters long. Find the perimeter.
We are going to divide into two teams. Each team will send a player up to the board to answer the question. The team that gets the answer correct first will have a chance to shoot for a point The team with the most correct will win.
1. • Angle A and angle B are complementary angles in a right triangle. The value of sin A is . What is the value of tan B?
1. tanB = 12/5 2. 212.8 3. x= 12.8, y=5.7 4. x= 29.4, y=45.7 5. 11 6. 36.8 7. 57.9 8. 35.1 9. 8/17 10. x= 4, y= 10 11. x=10, y= 10 12. x= 10, y= 20 13. 14. 37 15. 51 16. 6