Quadrilaterals CBSE Questions & Answers
Quadrilaterals
This is Mathematics Class 09 Quadrilaterals CBSE Questions & Answers. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
ABCD is a Rhombus. Then, find the value of x and y ?
- A75 and 55
- B55 and 65
- C50 and 50Correct
- D80 and 80
2
ABCD is a Rectangle. Find the values of x and y ?
- A55 and 110Correct
- B100 and 100
- C60 and 120
- D50 and 100
3
ABCD is a Rectangle. Find the values of x and y ?
- A55 and 35Correct
- B50 and 60
- C60 and 70
- D120 and 120
4
In Triangle ABC which is right angled at B. Given that AB = 9cm, AC = 15cm and D, E are the mid-points of the sides AB and AC res. Find the length of BC?

- A12cmCorrect
- B13cm
- C13.5cm
- D15cm
5
Triangle ABC is right angled at B. Given that AC = 15cm, AB = 9cm and E and D are the mid-points of sides AC and AB res. Calculate the area of \(\triangle \)ADE

- ANone of these
- B13.5 \({\text{c}}{{\text{m}}^{\text{2}}}\)Correct
- C13.5 \({\text{c}}{{\text{m}}^{\text{2}}}\)
- D12.5 \({\text{c}}{{\text{m}}^{\text{2}}}\)
6
M,N and P are the mid-points of AB, AC and BC res. If MN = 3cm, NP = 3.5cm and MP = 2.5cm, calculate BC, AB and AC

- A9cm, 8cm, 11cm
- B6cm, 7cm, 8cmCorrect
- C2cm, 3cm, 11cm
- D5cm, 6cm, 8cm
7
E and F are the mid-points of the sides AB and AC of a \(\triangle \)ABC. If AB = 5cm, BC = 5cm and AC = 6cm, Then EF is equal to

- ANone of these
- B3cm
- C2.5cmCorrect
- D4cm
8
In Parallelogram ABCD, bisectors of angles A and B intersect each other at O. The measure of \(\angle AOB\) is
- A120 \(^\circ \)
- B90 \(^\circ \)Correct
- C30 \(^\circ \)
- D60 \(^\circ \)
9
D and E are the mid-points of the sides AB and AC. Of \(\triangle \)ABC. If BC = 5.6cm, find DE.

- A2.8cmCorrect
- B3cm
- C2.5cm
- D2.9cm
10
E and F are the mid-points of sides AB and AC res. Of the \(\triangle \)ABC ; G and H are the mid-points of the sides AE and AF res. Of the \(\triangle \)AEF. If GH = 1.8cm, Find BC

- A7.5cm
- B7.2 CmCorrect
- C6.5cm
- D6cm
11
In quadrilateral ABCD, \(\angle B = 90^\circ \), \(\angle C - \angle D = 60^\circ \) and \(\angle A - \angle C - \angle D = 10^\circ \). Find \(\angle \)A, \(\angle \)C and \(\angle \)D.
- A150 \(^\circ \), 60 \(^\circ \), 80 \(^\circ \)
- B145 \(^\circ \), 55 \(^\circ \), 20 \(^\circ \)
- C140 \(^\circ \), 95 \(^\circ \), 35 \(^\circ \)Correct
- DNone of these
12
In Quadrilateral ABCD, \(\angle A + \angle C = 140^\circ \), \(\angle A:\angle C = 1:3\) and \(\angle B:\angle D = 5:6\). Find the values of \(\angle \)A, \(\angle \)B, \(\angle \)C and \(\angle \)D?

- A100 \(^\circ \), 102 \(^\circ \), 120 \(^\circ \), 10 \(^\circ \)
- B35 \(^\circ \), 100 \(^\circ \), 105 \(^\circ \), 120 \(^\circ \)Correct
- C10 \(^\circ \), 20 \(^\circ \), 100 \(^\circ \), 260 \(^\circ \)
- D90 \(^\circ \), 90 \(^\circ \), 100 \(^\circ \), 80 \(^\circ \)
13
If bisector of \(\angle A\) and \(\angle B\) of a quadrilateral ABCD intersect each other at ,of \(\angle B\) and \(\angle C\) at Q of \(\angle C\) and \(\angle D\) at R and of \(\angle D\) and \(\angle A\) at S then PQRS is a
- ARectangle
- BQuadrilateral whose opposite angles are supplementaryCorrect
- CParallelogram
- DRhombus
14
The diagonals AC and BD of a parallelogram ABCD intersect each other at the point O. If \(\angle DAC = 32^\circ \) and \(\angle AOB = 70^\circ \) then, \(\angle DBC\) is equal to
- A\(86^\circ \)
- B\(40^\circ \)
- C\(38^\circ \)Correct
- D\(24^\circ \)
15
ABCD is a Rhombus. Then, find the value of x and y ?
- A31 and 59Correct
- B29 and 27
- C35 and 49
- D89 and 99