Answer:
Width (W) = 49 feet
Length (L) = 55 feet
Explanation:
Let's use the given formula to solve this problem:
P - 2L + 2W = 0
where P is the perimeter of the rectangular field, L is the length, and W is the width.
We are given that the perimeter of the field is 208 feet, so we can substitute P = 208:
208 - 2L + 2W = 0
We are also given that the length of the field is 6 feet more than the width:
L = W + 6
We can substitute this expression for L in the equation above:
208 - 2(W + 6) + 2W = 0
Simplifying and solving for W:
208 - 2W - 12 + 2W = 0
196 = 4W
W = 49
Therefore, the width of the field is 49 feet. We can use the expression for L in terms of W to find the length:
L = W + 6 = 49 + 6 = 55
Therefore, the length of the field is 55 feet.