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Special Right Triangles Trigonometric Ratios Pythagorean Theorem Q: $100 Q: $200 Q: $300 Q: $400
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Pythagorean Theorem for $100 Find the value of y. 24 18 y
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Pythagorean Theorem for $100 Answer y = 30
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Pythagorean Theorem for $200 In triangle below a right triangle? Explain. 11 11√3 11
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Pythagorean Theorem for $200 Answer No, because the side lengths do not fit into the Pythagorean Theorem. In other words, a² + b² ≠ c² with the given side lengths from this triangle.
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Pythagorean Theorem for $300 Find the value of y. √85 6 y
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Pythagorean Theorem for $300 Answer y=7
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Pythagorean Theorem for $400 A square has diagonal length of 10√2 yards. What is the perimeter of the square?
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Pythagorean Theorem for $400 Answer 40 yards
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Special Right Triangles for $100 60 36 30 x Find the value of each variable. If your answer is not an integer, express it in simplest radical form.
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Special Right Triangles for $100 Answer x=18
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Special Right Triangles for $200 45 y Find the value of y. If your answer is not an integer, express it in simplest radical form. 3
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Special Right Triangles for $200 Answer y = 3√2
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Special Right Triangles for $300 An equilateral triangle has the height of 27 cm. What is the length of each side of the triangle? (Leave your answer as a simplified radical)
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Special Right Triangles for $300 Answer 9√3 meters
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Special Right Triangles for $400 60 b a 30 10√3 Find the value of each variable. If your answer is not an integer, round to the nearest hundredth.
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Special Right Triangles for $400 Answer a=15 b=21.33
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Trigonometric Ratios for $100 Find the value of x. Round to the nearest tenth. 55 x 33
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Trigonometric Ratios for $100 Answer x=47.1
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Trigonometric Ratios for $200 Find the value of x. Round to the nearest tenth. 8.9 x 5.4
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Trigonometric Ratios for $200 Answer x=54.65˚
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Trigonometric Ratios for $300 5.5 w x 4535 Find the value of w and then x. Round lengths to the nearest tenth.
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Trigonometric Ratios for $300 Answer w=5.5 x=2.4
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Trigonometric Ratios for $400 Why is Tan (45) = 1?
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Trigonometric Ratios for $400 Answer Tangent is the ratio of the opposite side over the adjacent side. In a 45-45-90 triangle, these two sides, or legs, are congruent (since this is an isosceles triangle). Therefore, the ratio of these sides is 1.
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