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| Iff an angle measures more than 0 degrees and less than 90 degrees, then the angle is a(n) __________. |
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| Iff an angle measures more than 90 degrees and less than 180 degrees, then the angle is a(n) __________. |
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| Iff an angle measures 90 degrees, then the angle is a(n) __________. |
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| Iff all of a triangle’s interior angles are acute, then the triangle is an a(n) __________. |
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| Iff exactly one of a triangle’s interior angles is obtuse, then the triangle is a(n) __________. |
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| Iff one of a triangle’s interior angles is a right angle, then the triangle is a(n) __________. |
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| Iff a side of a right triangle is opposite the right angle, then the side is called the __________ of the right triangle. (By “opposite” we mean across from, not adjacent to.) |
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| Iff a side of a right triangle is one of the sides that form the right angle, then the side of the right triangle is called a __________ of that right triangle. |
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| Iff a triangle is a right triangle, then the sum of the squares of the measures of the two shorter sides of the triangle equals the square of the measure of the longer side of the triangle. This is the __________. |
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| Iff three natural numbers a, b and c satisfy the Pythagorean theorem, then they form a(n) __________. |
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| A(n) __________ is relationship between the squares of the measures of the sides of a triangle, where a and b represent the measures of the shorter sides of the triangle, and c represents the measure of the longest side of the triangle. c2 > a2 + b2 indicates that the triangle is an obtuse triangle. c2 < a2 + b2indicates that the triangle is an acute triangle. |
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