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All internal angles total 360 degrees

Opposite sides are equal

It has two lines of symmetry

Each internal angle is 90 degrees

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Q: What are the 4 properties of a rectangle?
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Related questions

Is any rectangle a rhombus?

No because a rectangle and a rhombus have different geometrical properties but they are both 4 sided quadrilaterals.


Can a rectangle to be a square example?

No because they have different properties but they are both 4 sided quadrilaterals


Can a square not be a rectangle?

No because they have different geometrical properties but they are both 4 sided quadrilaterals


Is a rectangle a rhombus because it always have equal sides length?

No because a rectangle has different properties to a rhombus but they are both 4 sided quadrilaterals


What are two properties that a rectangle and a square have in common?

They both have right angels and also have 4 sides


Properties of a rectangle?

The essential properties are that a rectangle is a quadrilateral whose sides met at right angles. There are many other properties but all of them follow from this.


Is a rectangle alway a rhombus?

No because they both have different properties but they are both 4 sided quadrilaterals.


Why is a rhombus also rectangle?

Because they are both 4 sided quadrilaterals otherwise they have different geometrical properties.


What are the properties of rhombus and rectangle that square has?

Properties of rhombus that square has :- * All sides are equal. Properties of rectangle that square has :- *Each angle is 90 degree. *Diagonals are equal.


Are All rectangles are a trapezoid?

No because a rectangle and a trapezoid have different geometrical properties but they are both 4 sided quadrilaterals.


Why can a square also be a rectangle and a rhombus?

No because each of them have different geometrical properties but they are all 4 sided quadrilaterals


The opposite sides of a rectangle are?

The opposite sides of a rectangle are congruent or equal. This is true because a rectangle, which is a parallelogram, must adhere to properties belonging to parallelograms. Some of these properties include that a parallelogram has two pairs of opposite sides that are congruent, and that it has diagonals that bisect one another.