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A triangle has side lengths of 18 & 13. Which of the following could not be a measure of the third side? Question 9 options: 1) 4 2) 30 3) 22 4) 5
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I have a nice rule for this... if you're given two sides a and b of a triangle, then the length of the third side must fall in this interval... \[\large \left(|a-b| \quad , \quad a+b\right)\] Note the open intervals :D
So, in this case, a is 18 b is 13 So the length of the third side must fall between 18 - 13, which is 5 and 18+13 which is 31 Note that 5 and 31 themselves may not be a length of the third side, it must be strictly between those two values.
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