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Yes. What you should watch out for is that, to form a triangle, none of the segments should be longer (or as long as) the other two segments combined. Just check whether the longest segment is longer than the sum of the other two - if it is, then you can't form a triangle.

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Q: Could the segments 7 1 7 form a triangle?
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Related questions

Could the segments 7 and 1 and 7 form a triangle?

Yes they could.


Can the segments 9 9 1 form a triangle?

Yes the given segments would form an isosceles triangle


Can the segments 9 9 and 1 form a triangle?

Yes the given segments would form 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.


Could the segments 1 8 8 form a triangle?

32, 25, 5755, 67, 1319, 45, 6822, 19, 41no problemo


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.


Could the segment 1 1 and 7 form a triangle?

true


What is a triangle with 1 axis of symmetry?

This could be either an isosceles triangle or a right angled triangle.


Can any three line segments form a triangle?

No they can't, if u have 2 line segments longer than a third than it won't work, if 1 is more than the other 2 sides added together it doesn't work either, ex. If u have 2 segments 6 units long and 1 2 units long it won't work, or if u had 1 16 units and the others 8 it won't work, it'll just be 2 lines


Can the lengths 7 and 1 and 7 form a triangle?

Yes and it will be in the form of an isosceles triangle having two equal sides.


Is it possible to form a triangle with the lengths of 1 8 and 8?

Sure! It will be an isosceles triangle.


Centroid of a triangle?

The centroid of a triangle is the point of intersection of its three medians. Each median of a triangle connects a vertex to the midpoint of the opposite side. The centroid divides each median into two segments with a ratio of 2:1, closer to the vertex.