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You want to order a rectangular bulletin board to mount on a classroom wall that has an area of 90sq ft. Fire code requirements allow for no more then 30% of a classroom be covered by said board. If the length is 3 times as long as the width, what are the dimensions of the largest board that meets the requirements?
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let w = width 3w = length so the area of 90 sq ft is equal to 90 = w(3x) or 90 = 3w^2 you now need to solve for w
once you have the width then triple it to get the length
area of the largest board =90*30/100=27. length=l,width=w ie,l=3w then 3w^2=27 this gives w=3 and l=9, hence its dmensions are 9*3 sqft.
I think I understand... is there any tricks to breaking all this down?
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