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As stated the question is impossible since such a rectangle cannot exist. The area of a rectangle is measured in square units of length not in centimetres.

Assuming the area is 49 square centimetres, the perimeter can be any number greater than 28 cm.

Consider a rectangle of length L cm where L is any number greater than 7.

Let W = 49/L cm be the width of the rectangle.

Then the area of the rectangle is L*W = L*49/L = 49 cm.

The perimeter can be increased by making the rectangle longer and thinner. And this can be done without any maximum limit. L can be 100 cm, 1 kilometre, 1 million kilometres, anything! Try it and see - and the perimeter is 2*(L+W)

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Q: What is the perimeter of a rectangle if it has an area of 49 centimeters?
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