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- Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.The basic properties of a rectangle are that its opposite sides are parallel and equal and its interior angles are equal to 90°. Its diagonals are also equal and they bisect each other.www.cuemath.com/geometry/properties-of-rectangle/Each pair of opposite sides is the same length and they are parallel to each other. Each corner or vertex of a rectangle has a 90-degree angle. When you add up all the interior angles of a rectangle, the total is 360 degrees. The lines connecting opposite corners, called diagonals, cut each other in half. These diagonals are also the same length.www.examples.com/maths/rectangle.htmlThe properties of rectangle are given below: It has four sides and four vertices Each vertex has angle equal to 90 degrees The opposite sides are equal and parallel Diagonal bisect each other Perimeter is equal to twice of sum of its length and breadth Area is equal to product of its length and breadth It’s a parallelogram with four right angles.byjus.com/maths/rectangle/A rectangle and a crossed rectangle are quadrilaterals with the following properties in common: Opposite sides are equal in length. The two diagonals are equal in length. It has two lines of reflectional symmetry and rotational symmetry of order 2 (through 180°).en.wikipedia.org/wiki/Rectangle
Properties of a Rectangle
- A rectangle is a quadrilateral.
- The opposite sides of a rectangle are equal and parallel to each other.
- The interior angle of a rectangle at each vertex is 90°.
www.cuemath.com/geometry/rectangle/ - People also ask
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- Each of the interior angles of a rectangle is \( 90^\circ \).
- The diagonals of a rectangle bisect each other.
- The opposite sides of a rectangle are parallel.
- The opposite sides of a rectangle are equal.
- A rectangle whose side lengths are \( a \) and \( b \) has area \( a b \sin{90^\circ} = ab. \)
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See more on cuemath.comThe formula for the diagonal of a rectangle is derived using the Pythagoras theorem. Following the figure given above, let us consider a rectangle of length 'l' and width 'w'. Let the length of each diagonal be 'd'. Applying Pythagoras theorem to the triangle ABD, d2 = l2 + w2. Taking square root on both sides, √(d2) = √( l2 …Rectangle - Math is Fun
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