hey the width of a rectangle is seven less than half its length the perimeter is 50
The trick to these kinds of problems is to think in terms of variables instead of words. When you see "the width of a rectangle is..." consider the information that statement gives up: we're dealing with a rectangle, and its width can be expressed in terms of some other variable. We know that the perimeter of a rectangle is given this way: 2L + 2W = P. We're given a lovely expression of W in terms of L: " width is seven less than half the length" which we can relate into an equation\[W=(\frac{ 1 }{ 2 } L) -7\] Now that we only have one variable, it's just a few steps from here to determine L. Let's plug that expression we got for W into the original equation... it should looks like this: \[2L + 2(\frac{1}{2}L -7) = 50\] With me so far? :)
ya
Sorry, lost my connection for a minute there :\ are you looking for L or W?
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