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The Pythagorean theorem formula states that in a right triangle ABC, the square of the hypotenuse is equal to the sum of the squares of the other two legs. If AB and AC are the sides and BC is the hypotenuse of the triangle, then: BC2 = AB2 + AC2​.
1:10 2:53 Pythagorean Theorem Word Problems -MathHelp.com - Math Help YouTube Start of suggested clip End of suggested clip And 35 squared is 1225. So we have 441. Plus x squared equals 1225 notice that you may want to use aMoreAnd 35 squared is 1225. So we have 441. Plus x squared equals 1225 notice that you may want to use a calculator.
Pythagorean Theorem Examples a 2 + 7 2 = 10 2 a 2 + 49 = 100 a 2 = 51 a = 7.14. 13 2 + 13 2 = c 2 169 + 169 = c 2 338 = c 2 18.38 = c. 8 2 + b 2 = 12 2 64 + b 2 = 144 b 2 = 80 b = 8.94.
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The Pythagorean theorem is a cornerstone of math that helps us find the missing side length of a right triangle. In a right triangle with sides A, B, and hypotenuse C, the theorem states that A + B = C. The hypotenuse is the longest side, opposite the right angle.
1:56 2:53 Pythagorean Theorem Word Problems -MathHelp.com - Math Help YouTube Start of suggested clip End of suggested clip And we have x squared equals 784 and square rooting both sides. We find that x equals 28. So theMoreAnd we have x squared equals 784 and square rooting both sides. We find that x equals 28. So the point where the latter touches the building is 28 feet above the ground.
1:58 5:16 How many ways are there to prove the Pythagorean theorem? - Betty Fei YouTube Start of suggested clip End of suggested clip The area of that square is C squared. Now rearrange the triangles into two rectangles leavingMoreThe area of that square is C squared. Now rearrange the triangles into two rectangles leaving smaller squares on either side. The areas of those squares are a squared and B squared.
1:58 5:16 How many ways are there to prove the Pythagorean theorem? - Betty Fei YouTube Start of suggested clip End of suggested clip The area of that square is C squared. Now rearrange the triangles into two rectangles leavingMoreThe area of that square is C squared. Now rearrange the triangles into two rectangles leaving smaller squares on either side. The areas of those squares are a squared and B squared.

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