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L×W = 48 L = 3W This implies that 3W×W = 48 3W²=48 W²=16 W=4 Plugging that into our first equation: L×4 = 48 L = 12 So now we have the outer perimeter of our field: |dw:1383365015722:dw|
where is the 12 coming from, 4x3? the questin never gives a width measurement which is where im confused
A rectangle has an area of 48m^2. The length of the lot is three times the width. If the length is L and the width is W, we have two equations we can work with. Area = 48m² = length times width = L×W The length is three times the width → L = 3W Substituting 3W for L in the first equation, we find: 48m² = (3W)×W 48m² = 3W² 16m² = W² 4m = W We can then use that value for W in one of the original equations: L = 3W → L = 3(4) → L = 12
ok ty
so i understand that portion, how do i form the equation?
|dw:1383365605373:dw|
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