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Mathematics 21 Online
OpenStudy (natnat02):

A triangle has sides of lengths 12-x,12 and 12+x. What are all of the possible integer values for x?

OpenStudy (eliesaab):

Can x be 12?

OpenStudy (eliesaab):

Each side must less than the sum of two others and bigger than their difference

OpenStudy (eliesaab):

Let us try x=6, we get 6,12,18. That is not possible since 8=6+12

OpenStudy (eliesaab):

Try to apply this to find what restriction you should have about x

OpenStudy (eliesaab):

By this I mean Each side must less than the sum of two others and bigger than their difference

OpenStudy (eliesaab):

For example x=0 can work, you will get 12,12,12 and equilateral triangle. You should find the general restriction. I am trying by my exmaples that some x's work and spme dp not

OpenStudy (natnat02):

ok thank you

likeabossssssss (likeabossssssss):

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OpenStudy (eliesaab):

Let me show you why x must be less than 6 (12+x) -(12-x) < 12 < 12+x +12-x 2 x < 12 <24 x<6

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