Mathematics

Mathematics, 15.07.2019 00:00, bgallman153p71edg

Does 21,28,35 form a pythagorean triple

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Mathematics, 17.07.2019 09:30, ansley81

Leon verified that the side lengths 21, 28, 35 form a pythagorean triple using this procedure. step 1: find the greatest common factor of the given lengths: 7 step 2: divide the given lengths by the greatest common factor: 3, 4, 5 step 3: verify that the lengths found in step 2 form a pythagorean triple: mc011-1.jpg leon states that 21, 28, 35 is a pythagorean triple because the lengths found in step 2 form a pythagorean triple. which explains whether or not leon is correct? yes, multiplying every length of a pythagorean triple by the same whole number results in a pythagorean triple. yes, any set of lengths with a common factor is a pythagorean triple. no, the lengths of pythagorean triples cannot have any common factors. no, the given side lengths can form a pythagorean triple even if the lengths found in step 2 do not.

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Mathematics, 22.07.2019 16:30, kameahtravis

Leon verified that the side lengths 21, 28, 35 form a pythagorean triple using this procedure. step 1: find the greatest common factor of the given lengths: 7 step 2: divide the given lengths by the greatest common factor: 3, 4, 5 step 3: verify that the lengths found in step 2 form a pythagorean triple: 3^2 + 4^2= 9+16=25=5^2 leon states that 21, 28, 35 is a pythagorean triple because the lengths found in step 2 form a pythagorean triple. which explains whether or not leon is correct? yes, multiplying every length of a pythagorean triple by the same whole number results in a pythagorean triple. yes, any set of lengths with a common factor is a pythagorean triple. no, the lengths of pythagorean triples cannot have any common factors. no, the given side lengths can form a pythagorean triple even if the lengths found in step 2 do not.

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Mathematics, 26.07.2019 06:30, slonekaitlyn01

Pls asap i will ive brainlist ! leon verified that the side lengths 21, 28, 35 form a pythagorean triple using this procedure. step 1: find the greatest common factor of the given lengths: 7 step 2: divide the given lengths by the greatest common factor: 3, 4, 5 step 3: verify that the lengths found in step 2 form a pythagorean triple: mc011-1.jpg leon states that 21, 28, 35 is a pythagorean triple because the lengths found in step 2 form a pythagorean triple. which explains whether or not leon is correct? yes, multiplying every length of a pythagorean triple by the same whole number results in a pythagorean triple. yes, any set of lengths with a common factor is a pythagorean triple. no, the lengths of pythagorean triples cannot have any common factors. no, the given side lengths can form a pythagorean triple even if the lengths found in step 2 do not.

Answers: 1

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English, 07.10.2019 16:00, BreBreDoeCCx

Leon verified that the side lengths 21, 28, 35 form a pythagorean triple using this procedure. step 1: find the greatest common factor of the given lengths: 7 step 2: divide the given lengths by the greatest common factor: 3, 4, 5 step 3: verify that the lengths found in step 2 form a pythagorean triple: mc011-1.jpg leon states that 21, 28, 35 is a pythagorean triple because the lengths found in step 2 form a pythagorean triple. which explains whether or not leon is correct? yes, multiplying every length of a pythagorean triple by the same whole number results in a pythagorean triple. yes, any set of lengths with a common factor is a pythagorean triple. no, the lengths of pythagorean triples cannot have any common factors. no, the given side lengths can form a pythagorean triple even if the lengths found in step 2 do not.

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