It is possible to construct a convex quadrilateral if the measure of its 3 angles and 2 diagonals are given.

It is possible to construct a quadrilateral PQRS in which PQ = 3 cm, QR = 6 cm, ∠P = 100° and ∠S = 60°.

Construction of a parallelogram ABCD in which AB = 7 cm, BC = 5.5 cm and ∠B = 60° is possible.

If in a quadrilateral EFGH, ∠E – ∠G is equal to 0 then the quadrilateral is a parallelogram.

A quadrilateral can have four obtuse angles.

A rhombus can be constructed uniquely if both of its diagonals are given.

The two diagonals of a quadrilateral are given. To construct the quadrilateral uniquely, how many of its sides should be known?

The knowledge of which of the following is not useful to construct a quadrilateral uniquely?

In which of the following, both pairs of opposite sides are equal and all angles are of 90°?

In which of the following, all sides are equal and all angles are of 90°?

A parallelogram PQRS is constructed with sides QR = 6 cm, PQ = 4 cm and ∠PQR = 90°. Which of the following is true?