Given the area is,

this can be written as,

that means one dimension had increased by 11 and the other by 6. So calculating the area. first we can set the area of the emlarged garden to be 266 feet
Thus,

To solve the above equation, let us subtract 266 from each side,

ignoring the negative value, x=8, that is the original dimension is 8 feet each
so the enlarged values are,
length= x+11=8+11=19 feet
width = x+6=8+6=14 feet
Thus the length is 5 feet more than width in the enlarged garden