Construction of Quadrilateral (3 Sides and 2 Angles)
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How many quadrilaterals can we construct with the following data: quadrilateral PQRS with PQ = 4.5 cm, ∠P= 70∘, ∠Q = 100∘, ∠R = 80∘ and ∠S =110∘.
1
2
0
infinite
I construct quadrilateral with 3 sides and 2 included angles being 75∘ and 105∘ respectively. What is the type of quadrilateral I am constructing?
Parallelogram
Trapezium
Square
None of these
If I construct a quadrilateral with 3 sides and 2 included angles being 75∘ and 105∘ respectively. What is the type of quadrilateral I am constructing?
Parallelogram
Trapezium
Square
None of these
Is it possible to construct a unique quadrilateral ABCD with AB = 5cm, BC = 6cm, CD= 7cm, ∠ABC = 40∘ and ∠ BCD = 55∘?
Yes, it is possible
No, two such quadrilaterals can be constructed
No, there can be infinite such quadrilaterals
With the measure of an extra side, yes.
In a quadrilateral PQRS, PQ = 3 cm, QR = 4 cm and PS = 5 cm. Also, ∠SPQ = 70∘ and ∠PQR = 90∘. Which of the following options is the approximate the value of ∠QRS?
110∘
118∘
90∘
100∘
- RS
- PR
- PQ
- QR
How many quadrilaterals can I construct with the following data: Quadrilateral PQRS with PQ = 4.5 cm, Angle P = 70∘, Angle Q = 100∘, Angle R = 80∘ and Angle S =80∘.
1
2
Infinite
0
Construction of a unique quadrilateral is possible if we have a minimum measurement of 3 sides and
In a quadrilateral PQRS, PQ = 3 cm, QR = 4 cm and PS = 5 cm. Also, ∠SPQ = 70∘ and ∠PQR = 90∘. Which of the following options is the approximate value of ∠QRS?
- Draw 110° at the point A.
- Draw 60° at the point D.
- Draw 60° at the point E.
- Draw a line segment EA of length 4 cm.
- 3
- 2
- 5
Construction of a unique quadrilateral is possible if we have a minimum measurement of 3 sides and