![]() ![]() There are three basic square formulas that are commonly used in geometry. All the interior angles of a rectangle are equal to 90°.We know that a square is a four-sided figure with equal sides.The opposite sides of a rectangle are parallel and equal.Write any Two Properties of Rectangle.Īlthough there are many properties of a rectangle, two properties of rectangle that distinguish it from the rest are as follows: The interior angles of a rectangle are equal and measure 90°. The opposite sides of a rectangle are equal and parallel to each other. What is a Rectangle?Ī rectangle is a two-dimensional shape (2D Shape) with four sides, four angles, and four vertices. This is the reason that a rectangle is not a square. Why is a Rectangle not a Square?Īlthough many properties of a rectangle are similar to a square but a rectangle is not a square because it does not have all four sides of equal measure. The various types of quadrilaterals other than rectangles are squares, rhombus, kite, parallelogram, and a trapezoid. What are the Various Types of Quadrilaterals other than Rectangles? ![]() The diagonals of a square bisect at 90°, but the diagonals of a rectangle do not bisect at 90°. A square has four equal sides, whereas, in a rectangle, only the opposite sides are equal. Squares have some additional properties which do not apply to rectangles. What is the Difference Between a Square and a Rectangle? Yes, a square is considered as a rectangle because it contains the properties of a rectangle, like, all the four interior angles are 90°, the opposites sides of a square are parallel and equal to each other, and two diagonals of the square are equal and bisect each other. Since the diagonals divide the rectangle into two right-angled triangles, they are considered to be the hypotenuse of these triangles.The length of the diagonals can be obtained using the Pythagoras theorem.The diagonals bisect each other, but not at right angles.The two diagonals of a rectangle are equal.The properties of the diagonal of a rectangle are as follows: What are the Properties of the Diagonals of a Rectangle? Its diagonals are also equal and they bisect each other. The basic properties of a rectangle are that its opposite sides are parallel and equal and its interior angles are equal to 90°. Difference Between Square and RectangleįAQs on Properties of Rectangle What are the Properties of a Rectangle?.Observe the following figure which shows the golden rectangle and its length and width. For example, if the length is around 1 foot long then the width will be 1.168 feet long or vice-versa where the Golden Ratio = 1: 1.618. In other words, a golden rectangle is a rectangle whose 'length to width ratio' is similar to the golden ratio, 1: (1+⎷ 5)/2. The golden rectangle is a rectangle whose sides are in the golden ratio, that is, (a + b)/a = a/b, where 'a' is the width and (a + b) is the length of the rectangle. It can be said that all squares are rectangles but all rectangles cannot be squares. Along with these properties, the opposite sides of a square are equal and parallel and the diagonals bisect each other at 90°. It is a two-dimensional shape where the interior angles at each vertex are 90°. These properties are seen in the two types of rectangles - the Square and the Golden Rectangle.Ī square is a type of rectangle with four equal sides and four equal angles. All rectangles are parallelograms but all parallelograms are not rectangles.Ī rectangle has four sides with the opposite sides equal to each other and with the adjacent sides meeting at 90°.Since the sides of a rectangle are parallel, it is also called a parallelogram.The length of the diagonal with sides a and b is √( a² + b²). The sum of all the interior angles of a rectangle is 360°.The interior angle of a rectangle at each vertex measures 90°.The opposite sides of a rectangle are equal and parallel to each other.A rectangle is a quadrilateral with four equal interior angles.In order to understand the rectangle better, observe the rectangle given above and relate to the following properties of a rectangle. Some of the real-life examples of a rectangle that we see in our daily life are kites, paintings, slabs, storage boxes, and so on. Observe the rectangle given below to see that the four sides of a rectangle are not equal, only the opposite sides are equal. Since a rectangle is a quadrilateral in which all four angles are equal to each other, the angle formed by its adjacent sides is 90°. The opposite sides of a rectangle are equal in length and are parallel to each other. A rectangle is a two-dimensional figure with four sides, four vertices, and four angles. All properties of rectangle help us identify the figure at one glance. ![]()
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