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No. Any two sides of a triangle MUST add up to more than the third. 8+7 = 15, not > 15.

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14y ago

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Can segments 8 7 and 15 form a triangle?

To determine if segments of lengths 8, 7, and 15 can form a triangle, we can use the triangle inequality theorem, which states that the sum of the lengths of any two sides must be greater than the length of the third side. Here, 8 + 7 = 15, which is not greater than 15. Therefore, segments of lengths 8, 7, and 15 cannot form a triangle.


Is it possible to build a triangle with lengths 8 7 and 15?

No, it is not possible to build a triangle with side lengths of 8, 7, and 15. According to the triangle inequality theorem, the sum of the lengths of any two sides must be greater than the length of the third side. In this case, 8 + 7 equals 15, which is not greater than 15, so these lengths cannot form a triangle.


Can segments 7 8 and 12 form a triangle?

Those segments can form a triangle because the two smallest sides, 7 and 8, add together to make 15, which is greater than the longest side, 12.


Does 8 15 and 17 form a right triangle?

Yes


Is it possible to build a triangle with side lengths of 8 7 15?

No.


How would you determine if a triangle with sides 7 and 8 and 15 is obtuse?

A triangle with sides of 7, 8, and 15 has interior angles of 0, 0, and 180 degrees, and it looks like a straight line.


What is 7-8 simplest form for fractions?

15


What is 7-8 in simplest form?

15


Can you make a triangle out of side lenghts 8 7 and 15?

No because in order to construct a triangle the sum of its 2 smaller sides must be greater than its longest side.


Which set of side lengths can form a triangle?

11, 4, 8


Is it possible to form a triangle with the given side length 3 4 8?

Sum of any two sides of a triangle is greater than third side. 3 + 4 = 7 < 8, but 7 is less than 8. So, it is not possible to form triangle with sides of length 3, 4 and 7 units.


Could segments 8 5 and 15 form a triangle?

No because in order to form a triangle the sum of its 2 smaller sides must be greater than its longest side.