Question

Write a conditional statement that the Venn Diagram illustrates.

Answer 1

Answer :

$\bf \implies{Set \: of \: squares \: \leqslant\: Set \: of}$$\bf{ quadrilaterals}$

Step-by-step explanation :

As we know, that all squares are quadrilateral but its converse is not necessarily true.

$\therefore$ Set of Quadrilaterals is a super set of set of squares.

i.e. set of squares ≤ set of quadrilaterals.

From the picture, we can know that quadrilaterals consists of all the squares and square is a type of quadrilateral. All the squares belong to quadrilaterals, while not all the quadrilaterals belong to squares.

[It's important to have a good understanding of venn diagram as it illustrates the connection between things in it]