A sandbox has an area of 26 square feet, and the length is 5 feet. What is the width of the sandbox?

1 Answer
Sep 14, 2017

See a solution process below:

Explanation:

The area of a rectangle (assuming the sandbox is rectangular) is:

#A = l xx w# where:

#A# is the Area of the rectangle: 26 square feet for this problem.

#l# is the Length of the rectangle: 5 feet for this problem.

#w# is the Width of the rectangle: What we are solving for in this problem.

Substituting for #A# and #l# and solving for #w# gives:

#26"ft"^2 = 5"ft" xx w#

#(26"ft"^2)/color(red)(5"ft") = (5"ft" xx w)/color(red)(5"ft")#

#(26"ft"xx"ft")/color(red)(5"ft") = (color(red)(cancel(color(black)(5"ft"))) xx w)/cancel(color(red)(5"ft"))#

#(26"ft"xxcolor(red)(cancel(color(black)("ft"))))/color(red)(5color(black)(cancel(color(black)("ft")))) = w#

#(26"ft")/color(red)(5) = w#

Or

#26/5"ft" = w#

Or

#5 1/5"ft" = w#