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Question 203985: I need help with this one , i am struggling in this calss and it is about to end and I need to get help badly... We appreciate your help and God bless ya. Here"s the question: Translate the following into a quadratic equation and solve it: The length of a rectangular garden is four times its width; if the area of the garden is 196 quare meters, what are it's dimensions? Found 2 solutions by vleith, MathTherapy:Answer by vleith(2983) (Show Source):
You can put this solution on YOUR website!
Let Width be denoted by w
You are told or and the area = 196
So
So w = +- sqrt(46)
Sinvce the dimension cannot be negative, then w=sqrt(46)
Length = 4*w = 4*sqrt(46)
You can put this solution on YOUR website!
Let width of garden be w
Since length is 4 times width, then length = 4w
Since the area of the garden is 196 square meters, then we'll have: w(4w) = 196
QUADRATIC EQUATION:
(w - 7)(w + 7) = 0
w = 7 , or - 7
The negative value (-7) is rejected because you CANNOT have a negative measurement for width.
Therefore, w, or width of garden = meters, and length = meters.