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Let the width be x and the length be y:

xy = 60

2x+2y = 38

Divide all terns in the bottom equation by 2:

xy = 60

x+y = 19 => x = 19-y

Substitute the value of x in the bottom equation into the top equation:

(19-y)y = 60

19y-y2 = 60

Rearrange the equation into a quadratic:

-y2+19y-60 = 0

Solve by factoring or with the help of the quadratic equation formula:

(-y+4)(y-15) = 0

So y = 15 or y = 4 it must be the former because it's larger

Therefore: width = 4 cm and length = 15 cm

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Q: What is the length and width of a rectangle that's area is 60 square cm and it's perimeter is 38 cm?
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