Respuesta :
Okay, so you know that the perimeter of the pen is 28 feet. Now we need the separate side lengths.
P = 28 ft.
Length = x
Width = (1/2)x + 2
So now we can plug in the little equations of length and width into a perimeter formula:
2(x) + 2((1/2)x + 2) = 28
Distribute the 2's and solve as needed.
2x + x + 4 = 28
3x + 4 = 28
3x = 24
x = 8
To find the width, just plug in 8 for x in our little equation:
(1/2)(8) + 2
= 6
So, the length is 8 feet and the width is 6 feet.
P = 28 ft.
Length = x
Width = (1/2)x + 2
So now we can plug in the little equations of length and width into a perimeter formula:
2(x) + 2((1/2)x + 2) = 28
Distribute the 2's and solve as needed.
2x + x + 4 = 28
3x + 4 = 28
3x = 24
x = 8
To find the width, just plug in 8 for x in our little equation:
(1/2)(8) + 2
= 6
So, the length is 8 feet and the width is 6 feet.
let the length = x.
width = (x/2) + 2
28 feet of fencing implies the perimeter = 28
Perimeter = 2*(L + W)
28 = 2*(x + x/2 + 2)
28/2 = x + x/2 + 2
14 = 3x/2 + 2
14 - 2 = 3x/2
12 = 3x/2
3x/2 = 12
3x = 2*12
x = 2*12/3 = 8
Length of the pen, = x, x = 8
Length = 8 feet.
width = (x/2) + 2
28 feet of fencing implies the perimeter = 28
Perimeter = 2*(L + W)
28 = 2*(x + x/2 + 2)
28/2 = x + x/2 + 2
14 = 3x/2 + 2
14 - 2 = 3x/2
12 = 3x/2
3x/2 = 12
3x = 2*12
x = 2*12/3 = 8
Length of the pen, = x, x = 8
Length = 8 feet.