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Could segments 1 8 8 form a triangle?
No, segments 1, 8, and 8 cannot form a triangle. In order for three segments to form a triangle, the sum of the lengths of any two sides must be greater than the length of the third side. In this case, 1 + 8 is equal to 9, which is not greater than 8. Therefore, a triangle cannot be formed.
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 form a triangle with side lengths of 6 5 and 8?
Yes.
Can a triangle have side lengths 6 8 and 9?
Yes, a triangle can have side lengths of 6, 8, and 9. To determine if these lengths can form a triangle, we can apply 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. In this case, 6 + 8 > 9, 6 + 9 > 8, and 8 + 9 > 6 all hold true, confirming that a triangle can indeed be formed with these side lengths.
Can segments 1 8 and 8 form a triangle?
Yes, it would form a tall isosceles triangle. Add the smallest two (1+8=9 in this case). If it is greater than the longest (8 in this case) then they can form a triangle.
Is it possible to form a triangle with the lengths of 1 8 and 8?
Sure! It will be an isosceles triangle.
Could segments 1 8 8 form a triangle?
No, segments 1, 8, and 8 cannot form a triangle. In order for three segments to form a triangle, the sum of the lengths of any two sides must be greater than the length of the third side. In this case, 1 + 8 is equal to 9, which is not greater than 8. Therefore, a triangle cannot be formed.
Can the following side lengths form a triangle 3 8 3?
Yes, an isosceles triangle with two size lengths of 3 and one of 8 :)
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 form a triangle with side lengths of 6 5 and 8?
Yes.
Can a triangle have side lengths 6 8 and 9?
Yes, a triangle can have side lengths of 6, 8, and 9. To determine if these lengths can form a triangle, we can apply 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. In this case, 6 + 8 > 9, 6 + 9 > 8, and 8 + 9 > 6 all hold true, confirming that a triangle can indeed be formed with these side lengths.
Which set of side lengths can form a triangle?
11, 4, 8
Can segments 1 8 and 8 form a triangle?
Yes, it would form a tall isosceles triangle. Add the smallest two (1+8=9 in this case). If it is greater than the longest (8 in this case) then they can form a triangle.
Can 1 8 8 form a triangle?
True
A triangle has side lengths of 6 8 and 9. What type of triangle is it?
right angle triangle
Classify the triangle by its sides. The lengths of the sides are 6 7 and 8.?
The triangle with side lengths of 6, 7, and 8 is classified as a scalene triangle. This is because all three sides have different lengths, and no two sides are equal. Additionally, since the lengths do not satisfy the conditions for an equilateral or isosceles triangle, scalene is the only classification that applies.
Could the segments 6 5 and 8 build a triangle?
To determine if segments of lengths 6, 5, and 8 can form a triangle, we can use the triangle inequality theorem. This theorem states that the sum of the lengths of any two sides must be greater than the length of the third side. In this case, 6 + 5 = 11, which is greater than 8; 6 + 8 = 14, which is greater than 5; and 5 + 8 = 13, which is greater than 6. Since all conditions are satisfied, the segments can indeed form a triangle.
