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Q: Is a rectangle always equalateral

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equalateral rectangle

equalateral

An equalateral triangle doesn't have a measurement because each side just has to be the same. It can be an measurement. The triangle's degree's is always 360.

equalateral

Rectangle always

A rectangle is always a quadrilateral and a parallelogram.

A square is always a rectangle. A rectangle is not always a square. And both are quadrilaterals.

equalateral

No, it is never a rectangle.

A square is always a rectangle, but it is a rectangle that isn't a square.

A square is always a rectangle, but it is a rectangle that isn't a square.

A square is always a rectangle, but it is a rectangle that isn't a square.

An equalateral triangle has three sides.

A rectangle is sometimes a square, but not always. When it is, it's also a rhombus. A rhombus is sometimes a square, but not always. When it is, it's also a rectangle. A square is always a rhombus and always a rectangle. Rectangles, rhombera, and squares are always parallelograms and quadrilaterals.

Rectangles do not have congruent lines. A square can always be called a rectangle. But a rectangle can't always be a square.

Yes, a rectangle is always a parallelogram

A square is a rectangle even through a rectangle is not always a square.

No, it's the other way round. A rectangle is always a parallelogram.

Opposite sides of a rectangle must always be equal.

A square is always a rectangle. A rectangle can sometimes be a square

The definition of a rectangle is a quadrilateral with four 90 degree angles, which is not always a square. The definition of a square is a quadrilateral with four 90 degree angles and all sides congruent, which is always a rectangle.

yes it always is

A square is a rectangle that just happens to have all its sides of equal length. That is the only instance in which a rectangle is a square, so no. A rectangle is not always a square.

Yes a Square is always a Rectangle because both have congruent angles.

Every square is a rectangle but not every rectangle is a square.