A triangle has side lengths of 200 units and 300 units. Write a compound inequality for the range of the possible lengths for the third side, x.

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Answer:

100<x<500

Step-by-step explanation:

The third side cannot exceed the others added up so x is less than 500, due to the laws of triangles.

If you subtract 300-200, you get 100, so x has to be greater than 100.

x is greater than 100 but less than 500

Therefore the answer is...

100<X<500

The laws of triangles state that a triangle has to be greater than the other two edges subtracted, and less than the other two edges added.

I hope this helps!!!

A compound inequality for the range of the possible lengths for the third side, x is 100<x<500

We have given that,

A triangle has side lengths of 200 units and 300 units.

The third side cannot exceed the others added up so x is less than 500, due to the laws of triangles.

If you subtract 300-200, you get 100, so x has to be greater than 100.

x is greater than 100 but less than 500

Therefore the answer is  100<X<500.

What is the low of the triangle?

The laws of triangles state that a triangle has to be greater than the other two edges subtracted, and less than the other two edges added.

To learn more about inequality visit:

https://brainly.com/question/24372553

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