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You can't do that with just any three numbers.
The squares of two of them have to add up to the square of the third one.
If that's a fact, then those three numbers can be the sides of a right triangle.
If it's not, then they can't.
If the three numbers pass the test, then it's easy to draw the right triangle.
Draw two lines with a 90-degree angle between them. Cut them off at the
lengths of the two smallest two numbers. The distance between their ends
will be exactly the third number, and the longest line will just fit.
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∙ 13y ago
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Can you form a right triangle with the three lengths given 71112?
No because the given dimensions do not comply with Pythagoras' theorem for a right angle triangle.
Could side lenghts 335665 make a right triangle?
If you mean lengths of 33 by 56 by 65 then the given dimensions will form a right angle triangle.
Could 4 7 7 be side lengths of a triangle?
Yes and the given lengths would form an isosceles triangle.
Can 38 yd 72 yd 80 yd side lengths form a right triangle?
No because the given dimension do not comply with Pythagoras' theorem for a right angle triangle
How can you determine is it triangle when given three sides?
If the lengths of each pair of them add to more than the length of the third, they can form a triangle. If not, they cannot.
Can you form a right triangle with the three lengths given 71112?
No because the given dimensions do not comply with Pythagoras' theorem for a right angle triangle.
Could side lenghts 335665 make a right triangle?
If you mean lengths of 33 by 56 by 65 then the given dimensions will form a right angle triangle.
Could 4 7 7 be side lengths of a triangle?
Yes and the given lengths would form an isosceles triangle.
Can 38 yd 72 yd 80 yd side lengths form a right triangle?
No because the given dimension do not comply with Pythagoras' theorem for a right angle triangle
How can you determine whether or not the sides of a triangle form a right triangle using Pythagorean triples?
If the lengths of the sides of the triangle can be substituted for 'a', 'b', and 'c'in the equationa2 + b2 = c2and maintain the equality, then the lengths of the sides are a Pythagorean triple, and the triangle is a right one.
How do you determine if three side lengths form a right triangle?
use the pathagory intherum
How can you determine is it triangle when given three sides?
If the lengths of each pair of them add to more than the length of the third, they can form a triangle. If not, they cannot.
What is the special name for three integers whose lengths form a right triangle?
Pythagorean triplets.
Can a triangle be formed with side lengths of 2 3 and 6?
No. With the given side lengths the sum of the two shorter sides do not exceed the length of the longest side and would not meet to form a triangle
What is the answer for 2500 meter 50 meter by 50 meter?
I tis impossible to provide an answer because the question is too vague.There are three lengths given but they cannot form a triangle. So what shape do they form. And more important what, precisely, is the question?I tis impossible to provide an answer because the question is too vague.There are three lengths given but they cannot form a triangle. So what shape do they form. And more important what, precisely, is the question?I tis impossible to provide an answer because the question is too vague.There are three lengths given but they cannot form a triangle. So what shape do they form. And more important what, precisely, is the question?I tis impossible to provide an answer because the question is too vague.There are three lengths given but they cannot form a triangle. So what shape do they form. And more important what, precisely, is the question?
Which set of side lengths will not form a right triangle?
Plug the side lengths into the Pythagorean theorem in place of a and b. If a2 + b2 = c2, it's a right triangle. C needs to be an integer, so c2 will be a perfect square.
How can you tell by a triangle's side lengths if it is a right triangle?
If the tree sides of the triangles form a Pythagoras triplet then we can say that the angle opposite to the greatest side is a right angle.
