Question types

Understanding Quadrilaterals and Practical Geometry question types

202 questions across 5 question groups — pick any mix to generate a MATHS paper with step-by-step answer keys.

202
Questions
5
Question groups
5
Question types
Sample Questions

Understanding Quadrilaterals and Practical Geometry questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

$\text{PQRS}$ is a trapezium in which $PQ \| SR$ and $\angle\text{P}=130^\circ , \angle\text{Q}=110^\circ .$ Then $\angle\text{R}$ is equal to:
  • $70^\circ$
     
  • B
    $50^\circ$
     
  • C
    $65^\circ$
     
  • D
    $55^\circ$

Answer: A.

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Two sticks each of length $7\ cm$ are crossing each other such that they bisect each other at right angles. What shape is formed by joining their end points? Give reason.
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Q 113 Marks Question3 Marks
In trapezium $HARE, EP$ and $RP$ are bisectors of $\angle\text{E}\ \text{and}\ \angle\text{R}$ respectively. Find $\angle\text{HAR}\ \text{and}\ \angle\text{EHA.}$
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Q 133 Marks Question3 Marks
Is it possible to construct a quadrilateral $A B C D$ in which $A B=3 cm, B C=4 cm, C D=5.4 cm, D A=5.9 cm$ and diagonal $A C=8 cm$ ? If not, why?
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Q 143 Marks Question3 Marks
 $A B C D$ is a parallelogram. The bisector of angle $A$ intersects $C D$ at $X$ and bisector of angle $C$ intersects $A B$ at $Y$. Is $A X C Y$ a parallelogram? Give reason.
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Construct a trapezium $\text{ABCD}$ where $\ce{AB \| CD, AD = BC = 3.2\ cm, AB = 6.4\ cm}$ and $\ce{CD = 9.6\ cm}$.
Measure $\angle\text{B}\ \text{and}\ \angle\text{A}.$

$[$Hint: Difference of two parallel sides gives an equilateral triangle.$]$
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Draw a circle of radius $3\ cm$ and draw its diameter and label it as $\text{AC}$. Construct its perpendicular bisector and let it intersect the circle at $B$ and $D$. What type of quadrilateral is $\text{ABCD}$? Justify your answer.
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