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Find Area of Rectangle Having perimeter 2 and length 2? - Answers

If a rectangle had a length of 2 and a perimeter of 2, its width would need to be negative 1. However, width, by definition is non-negative and so a width of -1 is impossible. As a result, such a rectangle cannot exist. And since it cannot exist, it cannot have an area.



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Find Area of Rectangle Having perimeter 2 and length 2? - Answers

https://math.answers.com/math-and-arithmetic/Find_Area_of_Rectangle_Having_perimeter_2_and_length_2

If a rectangle had a length of 2 and a perimeter of 2, its width would need to be negative 1. However, width, by definition is non-negative and so a width of -1 is impossible. As a result, such a rectangle cannot exist. And since it cannot exist, it cannot have an area.



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https://math.answers.com/math-and-arithmetic/Find_Area_of_Rectangle_Having_perimeter_2_and_length_2

Find Area of Rectangle Having perimeter 2 and length 2? - Answers

If a rectangle had a length of 2 and a perimeter of 2, its width would need to be negative 1. However, width, by definition is non-negative and so a width of -1 is impossible. As a result, such a rectangle cannot exist. And since it cannot exist, it cannot have an area.

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      If a rectangle had a length of 2 and a perimeter of 2, its width would need to be negative 1. However, width, by definition is non-negative and so a width of -1 is impossible. As a result, such a rectangle cannot exist. And since it cannot exist, it cannot have an area.

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