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A real physical rectangle on a piece of paper . . . no.

Mathematically . . . if one of the dimensions is a negative length,

then the area is negative.

Q: Could a rectangle ever have an area that is a negative number?

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No. Measurement of length of rectangle sides is always a positive number in Euclidean geometry.

Yes, the perimeter or area of a rectangle can be an irrational number. Thanks

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The area is(4) x (the number of units in the rectangle's length) square units

A traingle covers half the area of a rectangle with the same base and [perpendicular] height.

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No. Measurement of length of rectangle sides is always a positive number in Euclidean geometry.

Yes, the perimeter or area of a rectangle can be an irrational number. Thanks

---- ---- ----

The area is(4) x (the number of units in the rectangle's length) square units

A traingle covers half the area of a rectangle with the same base and [perpendicular] height.

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.

the answer to number 20 is B...12

Would be congruent.It doesn't have to be a rectangle, though.It could be any shape.

26 cm

Rectangle area = (rectangle width) x (rectangle height)

There is no definite answer to that, as a rectangle that is 153 square metres could have different lengths.

The size of the rectangle could be 13 feet by 3 feet