The sum of the lengths of any two sides of a triangle must be greater than the third side. If a triangle has one side that is 18 inches and a second side that is 3 inches less than twice the third side, what are the possible lengths for the second and third sides?

One side could be 18 and the other side will be 33.

Step-by-step explanation:

One way of setting up the inequality is: Side #2 + Side #3 > Side #1

Another way of setting up the inequality is: Side #1 + Side #3 > Side #2

Final way of setting up the inequality is: Side #1 + Side #2 > Side #3

Therefore, we have the range for our value of x, which is between 7 and 21. Any possible value between works. Negative measurements are rejected. One of the sides would equal the x-value, while the other side would equal the value of 2x-3.

the unknown side length of the golden rectangle with the given side length l = 9 is s = 5.56  

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step-by-step explanation: