Name: Theorems on a Parallelogram
Uploaded: 2019-07-19
Duration: 12 min 6 s
Description: Learn the theorems on quadrilaterals, such as properties related to the diagonal of a parallelogram and the opposite sides and angles of a parallelogram etc.

Question

Complete the following crossword puzzles, using the given hints.

ACROSS $\to$
1.	Vertical distance from bottom to top.
2.	The lowest part on which a thing stands or rests.
3.	A line at right angles to another.
4	Always remaining the same distance apart.
	DOWN $↓$
5.	The shorter side of a rectangle.
6.	A parallelogram having all of its sides equal such that none of the angles is $90 °$ .
7.	The line segment joining two opposite vertices of a quadrilateral.

Accepted Answer

We know, height is measured from bottom to top.

Hence, required answer is height.

We know, the lowest part on which a thing stands or rest is known as base.

Hence, required answer is base.

We know, a line at right angles to another line is called perpendicular line.

Hence, required answer is perpendicular.

We know, parallel lines are lines that never intersect.

Hence, required answer is parallel lines.

We know, sides of rectangles are length and breadth in which breadth is smaller than length.

Hence, required answer is breadth.

A rhombus is a quadrilateral having all sides equal and it's not necessary that all the angles are $90 °$ .

Hence, required answer is rhombus.

We know, diagonal is the line segment which joins two opposite sides of a quadrilateral.

Hence, required answer is diagonal.

Hence, we get

ACROSS $\to$
1.	The midpoint of a diameter is at the point called
3.	Any segment connecting the centre of a circle to a point on the circle
4.	A portion of a circle
5.	A diameter divides the circle into two equal parts and each part is called:
	DOWN $↓$
2.	The path of all the points in a plane that are equidistant from a fixed point on the same plane.
6.	The longest chord of a circle:
7.	A line segment whose endpoints lie on the circumference of a circle.
8.	A polygon having its vertices at a circle is called:

Important Questions on Geometry

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