Afarmer is enclosing a rectangular space for a pigpen. he wants the length of the pen to be 15 ft longer than the width. the farmer can afford no more than 150 ft of fencing. what could be the pen’s greatest possible length?

Let
x> the length of the pen
y>  the width of the pen

we know that
perimeter of a rectangle=2*[x+y]
2*[x+y] <= 150> equation 1
x=y+15> y=x-15> equation 2
substitute equation 2 in equation 1

2*[x+(x-15)] <= 150> 2*[2x-15] <= 150> 4x <=150+30
4x <= 180
x <= 180/4> x <= 45 ft

the answer is
the pen’s greatest possible length is 45 ft 

If they nenenenenenene

The surface area would be 576 because you multiply all the numbers then multiply that number by 6