The quadrilateral in a plane formed by joining the points $(2, 3) (4, 6) (6, 3)$ and $(4, 0)$ is a :

Square

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Rectangle

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Rhombus

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Trapezium whose opposite angles are unequal

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Solution

The correct option is A Square
The every two consecutive points differ by $(2, 3)$ .
The sides are perpendicular to one another and the angles formed is $90^{o}$ .
Hence, the quadrilateral formed by joining these $4$ points is a square.

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Similar questions

Triangle ADC is formed by joining the coordinates A(2,6), C(4,0) and D(0,0). Another $Δ$ BCD is formed by joining the coordinates B(6,6), C(4,0) and D(0,0). Line y=6 and y=0 is parallel to each other. The points C(4,0) and D(0,0) lies on y = 0. The points A(2,6) and B(6,6) lies on line y=6. ABCD forms a quadrilateral. Which of the following is correct?

Q. The vertices of a quadrilateral, taken in order, are the points

(0, 0)

(4, 0)

(6, 7)

, and

(0, 3)

; find the coordinates of the point of intersection of the two lines joining the middle points of opposite sides.

Q. A quadrilateral in which all angles are

90^{\circ}

, each pair of opposite sides is parallel and equal, adjacent sides are unequal, is known as.

Q. ABCD is a quadrilateral with unequal sides, unequal diagonals and unequal angles. E, F, G, H are the middle points of the four sides, then EFGH is a:

Q. Find the quadrilateral with given property.

A. A parallelogram,where diagonals bisect at right angles, all sides are equal and none of the angles are equal to

90^{\circ}

.

B:A quadrilateral, where only one pair of opposite sides is parallel and unequal.

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The quadrilateral in a plane formed by joining the points (2,3)(4,6)(6,3) and (4,0) is a :

The correct option is A SquareThe every two consecutive points differ by (2,3).The sides are perpendicular to one another and the angles formed is 90o.Hence, the quadrilateral formed by joining these 4 points is a square.

The quadrilateral in a plane formed by joining the points $(2, 3) (4, 6) (6, 3)$ and $(4, 0)$ is a :

The correct option is A Square
The every two consecutive points differ by $(2, 3)$ .
The sides are perpendicular to one another and the angles formed is $90^{o}$ .
Hence, the quadrilateral formed by joining these $4$ points is a square.