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They both have 4 interior right angles that add up to 360 degrees

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Q: What is one attribute that both rectangles and squares have?
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Related questions

What is the main difference between squares and rectangles?

Squares have four sides of equal length. In rectangles, the opposite sides are equal to one another. In both shapes, the internal angles are all 90°.


Make fifteen shapes. One fifth of the shapes are circles. One fifth of the shapes are triangles. Two fifth of the shapes are rectangles. The rest are squares How many shapes are rectangles and squares?

9 (six rectangles = three squares)


Why rectangles can't be squares?

One of the properties of squares is four equal sides. Rectangles don't have equal sides


Is a sqare always a rectangle?

no, but a square is always a rectangle. You see, squares have 4 equal sides. Rectangles don't HAVE to have 4 equal sides, but one side is equal to the opposite. So, all squares are rectangles, but not are rectangles are squares.


Do two squares equal two rectangles?

Noo... it equals one rectangle


What quadrilaterals have diagonals that bisect one another?

Parallelograms (including rectangles and squares)


What size rectangle contains squares?

All rectangles contain a square in which all four sides of the square are the same as one of the short sides of the rectangle. All squares are special types of rectangles.


How many rectangles of any size are there containing 11 squares?

There is only one rectangle containing exactly 11 squares.


How many different rectangles can you make from 13 squares?

Using all 13 squares, and not counting different orientations, only one.


Why a square can be rectangle and rectangle can not be square?

The above statement is not true since some rectangles ARE squares. Squares are a special type of a rectangle - one in which all sides are of equal length. In other words, the set of all squares is a subset of the set of all rectangles.


What is a reversible statement?

A reversible statement is one where the truth of the statement would still hold if the subject and predicate were reversed. For example, "All squares are rectangles" is reversible because it is also true that "All rectangles are squares."


Is every rectangle a square?

No indeed, but every square is a rectangle. Rectangles have four sides like squares, but they don't have all sides congruent to one another. All rectangles do not possess the same symmetrical lines as squares.