Quadrilaterals and its Terms

IMPORTANT

Quadrilaterals and its Terms: Overview

This Topic covers sub-topics such as Quadrilaterals, Adjacent Angles in Quadrilaterals, Adjacent Vertices in Quadrilaterals, Opposite Sides in Quadrilaterals, Opposite Vertices in Quadrilaterals and, Interior of Quadrilaterals

Important Questions on Quadrilaterals and its Terms

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The endpoints of the same side of a polygon are called _____

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M and O are the adjacent vertices of the given Quadrilateral.

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Three consecutive vertices of a parallelogram are (-2,-1), (1,0) and (4,3). Find the fourth vertex.

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Find the opposite vertices of quadrilateral given below

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P-2,2, Q8,2, R4,-4,S-6,-4 are the vertices of a quadrilateral. Find the opposite vertices of quadrilateral

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A-2,2, B8,2, C4,-4,D-6,-4 are the vertices of a quadrilateral. Find the opposite vertices of quadrilateral

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If all the four sides of a quadrilateral are equal and perpendicular to each other, then its diagonals are k times of its sides.The value of k is _____

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Of the listed shapes, shape ‘_____’ is a quadrilateral.

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Identify all pairs of the opposite vertices. How many pairs of opposite vertices?

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Define opposite vertices of a quadrilateral.

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In the figure given above PQRS is a quadrilateral. What is the measure of $ \angle $PSR ?

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The angles of a quadrilateral are $ {x°}$, $ {(x-20)}^{°}$, $ {(x-30)}^{°}$, and $ 2{x°}$. What is the value of the greatest angle?

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The two angles of a quadrilateral are equal to $ 78°$ and $ 142°$ and the other two angles are equal. The measure of the equal angles are

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What is the value of ∠$ S$ ?

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The angles of a quadrilateral are in the ratio 2 : 3 : 4 : 6. The difference between the greatest angle and the smallest angle is _____$ °$

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In a quadrilateral MNOP, if $ \angle $M = $ \angle $O = $ 100°$ and $ \angle $P = $ 75°$ , then $ \angle $N = _____$ °$

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ABCD and PQRS are 2 quadrilaterals. Choose the correct statement from the following.

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The sum of the angles of a concave quadrilateral is equal to

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A diagonal of a quadrilateral divides it into

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In a quadrilateral EFGH, $ \angle $E + $ \angle $G = $ 180°$ then $ \angle $F +$ \angle $H =