Rhombus; Rectangle; Square and Kite

Suggest a universal set for the following : A={ Parallelogram , Rhombus} B ={Rectangles , Squares} C={Trapezium}

Let P,Q,R and S be the points on the plane with position vectors -2i-j,4i,3i+3j and -3j+2j respectively.The quadrilateral PQRS must be a Parallelogram,which is neither a rhombus nor a rectangle Square Rectangle,but not a square Rhombus,but not a square

Parallelogram|Properties Of Parallelogram|Question Practice|Rhombus|Properties Of Rhombus|Rectangle |Properties Of Rectangle|Square|Properties Of Square|OMR

Necessary Condition For Equal to be Parallelogram||Parallelogram to be Rectangle||Parallelogram to be rhombus||Rhombus to be square and Rectangle to be square||Ex-8.1 Discussion

The figure formed by joining the mid-points of the adjacent sides of a quadrilateral is a parallelogram (b) rectangle square (d) rhombus

Assertion: Every kite is a rhombus. Reason: All sides are not equal in a kite.

Chapter test -3 construct OF rectangle|| Square|| Rhombus and triangle

Give reasons for the following: (a) A square can be thought of as a special rectangle. (b) A square can be thought of as a special rhombus. ( c) A rectangle can be thought of as a special parallelogram. (d) A square is also a parallelogram.