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PRACTICE PROBLEMS. PART A. Identify the hypotenuse for each of the following right triangles. c) Determine the area of the indicated square in each of the following diagrams. c) For each of the following, use the given areas to determine side lengths a, b and c. b)
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The Pythagorean Theorem a² + b² = c² 39² + 52² = x² 1521 + 2704 = x² 4225 = x² √4225 = √x² 65 in = x © 2014 Mathchips. Name_____Date_____ Directions: Solve each problem using the Pythagorean Theorem. Round answers to the nearest tenth. 1. 3. 11.9 5. 7. 2. x 4. 6. 8. 32.5 mm c a b 39 in 52 in x Example: 9.
Unit Test -- Pythagorean Theorem . Answer Section. MULTIPLE CHOICE. 1. A. 2.A. 3.C. 4.C. 5.B. 6.C. 7.B. 8.C. 9.B. 10.C. 11.B. 12.A. 13.D. 14.C. 15.C. 16.C. SHORT ANSWER. 17. Yes . AB = sqrt(10) BC = sqrt(20) AC = sqrt(10) 10 + 10 = 20. 18.
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The Pythagorean Theorem and Its Converse Date_____ Period____ Find the missing side of each triangle. Round your answers to the nearest tenth if necessary. 1) x 12 in 13 in 5 in 2) 3 mi 4 mi x 5 mi 3) 11.9 km x 14.7 km 8.6 km 4) 6.3 mi x 15.4 mi 14.1 mi Find the missing side of each triangle. Leave your answers in simplest radical form. 5) x
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Pythagorean Theorem 2 Practice Questions (and Answers) Topics include Pythagorean Triples, Word Problems, radicals, distance/rate, geometry applications, perimeter, and more. Mathplane.com
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PYTHAGOREAN THEOREM - WORKSHEET. For each triangle find the missing length. Round your answer to the nearest tenth. Then find the area and the perimeter. 10. Find a third number so that the three numbers form a right triangle: 11. Ms. Green tells you that a right triangle has a hypotenuse of 13 and a leg of 5.
