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Any combination is possible provides that the sum of any two sides is always greater than the third.

So, given sides of length x and y, the third side z must be such that


x - y < z < x + y when x > y

and

y - x < z < x + y when x <= y



The sum of the lengths of any pair must be larger than the length of the third side.

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9y ago
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9y ago

Any combination is possible provides that the sum of any two sides is always greater than the third.

So, given sides of length x and y, the third side z must be such that


x - y < z < x + y when x > y

and

y - x < z < x + y when x <= y

This answer is:
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User Avatar

Wiki User

9y ago

The sum of the lengths of any pair must be larger than the length of the third side.

This answer is:
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Q: What is the combination of the three side lengths can be used to make a triangle?
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