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To determine if segments 9415 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. If we let the segments represent the lengths a = 9415, b = 9415, and c = 9415, we can check the conditions: a + b > c, a + c > b, and b + c > a. Since 9415 + 9415 > 9415 holds true, the segments can indeed form a triangle.
What else can I help you with?
Could the segments 6 5 12 form a triangle?
false apex
Is it true that the segments 4 3 and 6 could form a triangle?
Yes.
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 the segments 7 1 7 form a triangle?
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.
Could the segments 7 and 1 and 7 form a triangle?
Yes they could.
The segments shown below could form a triangle?
No, it could not. A triangle cannot have a perimeter of length zero.
Could the segments 6 5 8 form a triangle?
true
Could the segments 2 2 5 form a triangle?
Yes
Could the segments 9 4 15 form a triangle?
Yes.
Could the segments 7 6 and 9 form a triangle?
Yes.
Could segments nine nine and one form a triangle?
Yes
Could the segments 9 8 17 form a triangle?
No, they could only form a straight line.
Could the segments 6 5 12 form a triangle?
false apex
Is it true that the segments 4 3 and 6 could form a triangle?
Yes.
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
