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You need two equations to do this. The first is 2x+78=728. The other is x+78=y. In both equations "x" is equal to the price of the dryer and "y" is equal to the price of the washer. We know that the washer costs 78 more than the dryer. The math goes like this. 2x + 78 = 728 (first equation) 2x + 78 - 78 = 728 - 78 (subtract 78 from both sides) 2x = 650 (new equation) 2x / 2 = 650 / 2 (divide both sides by 2) x = 325 (dryer costs 325) Now we have a value for "x" and can complete the second equation x + 78 = y (second equation) 325 + 78 = y (substitute known value for x) 403 = y (washer costs 403) Now we check to make sure that we did it correctly x + y = 728 (dryer + washer = 728) 325 + 403 = 728 (substitute known values for x and y) 728 = 728 (we did it correctly) The dryer costs 325 and the washer costs 403

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1mo ago

Let's represent the cost of the dryer as x. Since the washer costs 78 more than the dryer, the cost of the washer is x + 78. Together they cost 728, so the equation is x + (x + 78) = 728. Solving this equation gives the cost of the dryer as $325.

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Q: A washer and a dryer cost 728 combined The washer costs 78 more than the dryer What is the cost of the dryer?
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