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For the 6:8:10 triangle, area = perimeter = 24. Also, for the 5:12:13 triangle, area = perimeter = 30. Whether these are indeed the only examples I am not sure. That would take some proving.

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Q: One of 2 numbers that can be both the area and perimeter of a triangle whose side lengths are a Pythagorean triple?
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What set of numbers represents the lengths of the sides of a right triangle?

They are Pythagorean triples


One of two numbers that can be both the area and perimeter of a triangle whose side lengths are a pythagorean triple?

For the 6:8:10 triangle, area = perimeter = 24. Also, for the 5:12:13 triangle, area = perimeter = 30. Whether these are indeed the only examples I am not sure. That would take some proving.


What set of numbers is a pythagorean triangle?

Pythagorean triplets


What is the perimeter of triangle which measures 6 8 10 inches?

24 inches You can find the perimeter of a triangle by adding the lengths of all three sides. In this case, since the triangle measures 6, 8, and 10 inches, its perimeter would be the sum of these numbers which is 24 inches.


How do you use the Pythagorean theorem when c is 36?

If you have two lengths of the triangle, the Pythagorean theorem will help you find the third. As it is, you need to find two numbers whose squares add up to 1296. There are a lot of possibilities.


How do find the perimeter of a triangle?

The easiest way is if you already have the lengths of all three sides of the triangle. In which case, you simply add their lengths together to acquire the perimeter. However, if you only have the lengths of two sides of a triangle, and it's a right triangle"; you can use the Pythagorean Theorem to determine the length of the third side. Note: Here are some quick definitions of terms that will be used in the following equations. A² will represent the height of the triangle. B² will represent the width of the triangle. C² will represent the hypotenuse of the triangle. The "Hypotenuse" is the longest side of a triangle. A "Right Triangle" is a triangle that has an angle measuring 90°. When using the Pythagorean Theorem; if you're attempting to find hypotenuse of a triangle; you use the formula "A² + B² = C²". That is; you square the two known sides; then add the products. Upon doing that, find the square root of the sum of both numbers, and you have the length of the hypotenuse. Upon finding the missing side's length; add the lengths of all three sides, and the resulting number will be the perimeter of the triangle. If you have the length of one side, and the hypotenuse of a right triangle; and are seeking to find the third side's length; you use the formula "C² - A² = B²" or "C² - B² = A²"; depending on which side your attempting to find the length of. Like in the previous equation, add the lengths of all three sides together to acquire the perimeter.


How do you find the perimeter of triangle?

Find the lengths of the sides, and add up the three numbers.


What is the 6-8-10 measurement?

There is not enough information in the question to be sure what it is about. However, one possibility is that, since it is a Pythagorean triplet, it is a set of numbers such that a triangle with sides of thhose lengths will be right angled.


Which set of numbers represent the sides of a right angle triangle?

They are Pythagorean triples


What are Pythagorean Triples?

A Pythagorean Triple is a set of three numbers that are related like this:(The square of one of them) = (the square of another one) + ( the square of the third one)If three numbers are related that way, then they can be the lengths of the sides ofa right triangle. If they're not, then they can't.They're called a "Pythagorean Triple" because the ancient Greek mathematician Pythagoraswas the one who wrote the famous formula that describes the relationship among thesides of every right triangle. That's his formula, up in the second line of this answer.


Which set of numbers does not represent the lengths of a right triangle?

I can't say for sure, since you haven't given me any sets of numbers to choose from, but this question is designed to test your knowledge of the Pythagorean Theorem. Multiply the smaller two numbers by themselves and add them together. If their sum does not equal the square of the largest number, that group cannot be a right triangle.


How could you determine if a set of three numbers defines a right triangle?

If they are a Pythagorean triple then they will form a right angle triangle