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Properties of Rectangle

Diagonals are...

Question

Diagonals are not perpendicular in

A

Kite

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B

Rectangle

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C

Rhombus

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D

Square

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Solution

The correct option is B
Rectangle

In a rectangle, diagonals are equal in length and they bisect each other but diagonals are not perpendicular so rectangle is the correct option.

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Similar questions

The two diagonals are not necessarily equal in a

(a) rectangle (b) square

(c) rhombus (d) isoceles trapezium

Q. Which of the quadrilaterals mentioned in brackets have the following properties?

(1) Diagonals are congruent. (square, rectangle, rhombus)
(2) The longer diagonal is the perpendicular bisector of the shorter and the shorter of the longer. (trapezium, kite, rhombus)
(3) All sides and angles are congruent. (rhombus, square, rectangle)
(4) Opposite angles are congruent. (kite, parallelogram, rectangle)
(5) Opposite sides are congruent. (trapezium, rectangle, parallelogram)
(6) Diagonals bisect each other at right angles. (square, rectangle, rhombus)
(7) Diagonals bisect each another. (rectangle, parallelogram, kite)
(8) One pair of opposite sides is parallel. (kite rhombus trapezium)

Q. Which of the following statements are true and which are false?
(i) The diagonals of a parallelogram are equal.
(ii) The diagonals of a rectangle are perpendicular to each other.
(iii) The diagonals of a rhombus are equal.
(iv) Every rhombus is a kite.
(v) Every rectangle is a square.
(vi) Every square is a a parallelogram.
(vii) Every square is a rhombus.
(viii) Every rectangle is a parallelogram.
(ix) Every parallelogram is a rectangle.
(x) Every rhombus is a parallelogram.

The diagonals do not necessarily bisect the interior angles at the vertices in a

(a) rectangle (b) square

(c) rhombus (d) all of these

Q. Name the quadrilaterals whose diagonals are perpendicular bisectors of each other
Answer: Rhombus; square

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