9th Maths 2 Geometry Problem Set 5 Lecture 2 Quadrilaterals Chapter 5| Std 9th Maharashtra Board

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This Video explains Problem Set 5 Class 9 of Quadrilaterals Chapter 5.

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#Geometry #Class9 #9thMaths

Question 1.
Choose the correct alternative answer and fill in the blanks.

i. If all pairs of adjacent sides of a quadrilateral are congruent, then it is called ____.
(A) rectangle
(B) parallelogram
(C) trapezium
(D) rhombus

ii. If the diagonal of a square is 22√2 cm, then the perimeter of square is ____.
(A) 24 cm
(B) 24√2 cm
(C) 48 cm
(D) 48√2 cm

iii. If opposite angles of a rhombus are (2x)° and (3x – 40)°, then the value of x is ____.
(A) 100°
(B) 80°
(C) 160°
(D) 40°

Question 2.
Adjacent sides of a rectangle are 7 cm and 24 cm. Find the length of its diagonal.

Question 3.
If diagonal of a square is 13 cm, then find its side.

Question 4.
Ratio of two adjacent sides of a parallelogram is 3 : 4, and its perimeter is 112 cm. Find the length of its each side.

Question 5.
Diagonals PR and QS of a rhombus PQRS are 20 cm and 48 cm respectively. Find the length of side PQ.

Question 6.
Diagonals of a rectangle PQRS are intersecting in point M. If ∠QMR = 50°, then find the measure of ∠MPS.

Question 7.
In the adjoining figure, if seg AB || seg PQ , seg AB ≅ seg PQ, seg AC || seg PR, seg AC ≅ seg PR, then prove that seg BC || seg QR and seg BC ≅ seg QR.

Question 8.
In the adjoining figure, □ABCD is a trapezium. AB || DC. Points P and Q are midpoints of seg AD and seg BC respectively. Then prove that PQ || AB and PQ = 1/2( AB + DC).

Question 9.
In the adjoining figure, □ABCD is a trapezium. AB || DC. Points M and N are midpoints of diagonals AC and DB respectively, then prove that MN || AB.
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I liked your effects to make these videos like this easy and detailed answer explaination

Aditya-mecd
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Thanks sir you teach very nicely.
I was having confusion why we are not taking direct like M is mid point and N is midpoint. But then you cleared by pointing out M is mid point of full AC.

None of the videos cleared this.
Thanks once again 🙏

maryzachariah
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ujjitvira
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shravaninetanrao
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