
This question asks to identify the correct Venn diagram representing the relationship between three sets: squares, quadrilaterals, and geometrical figures.
To solve this, we need to understand how these geometric terms relate to each other:
This establishes a clear subset relationship:
A Venn diagram uses circles (or other shapes) to show logical relationships between sets. For nested subsets like this, the diagram should show concentric circles, where each inner circle is entirely contained within the next outer circle.
Based on the subset relationship (Squares ⊂ Quadrilaterals ⊂ Geometrical Figures), the correct Venn diagram must show three nested circles in this order.
Option 1 displays this exact nested structure, accurately representing that all squares are quadrilaterals, and all quadrilaterals are geometrical figures.
The image corresponding to Option 1 is: 
Select the Venn diagram that best illustrates the relationship between the following classes.
Trees, Grass, Bamboo
In the following figure, the square represents dieticians, the triangle represents botanists, the circle represents psychologists and the rectangle represents Indians. Which set of letters represents the psychologists who are also botanists?
In the following figure, the square represents dieticians, the triangle represents botanists, the circle represents psychologists and the rectangle represents Indians. Which set of letters represents the psychologists who are also botanists?
In the following figure, square represents Dieticians, triangle represents Botanists, circle represents Psychologists and rectangle represents Indians. Which set of letters represents Psychologists who are Botanists?

How many people play either only volleyball or only chess as per the given Venn diagram?
Study the given Venn diagram and answer the question that follows.
How many women are either smart or brave or both?
How many people play either only volleyball or only chess as per the given Venn diagram?
Study the given Venn diagram and answer the question that follows.
How many women are either smart or brave or both?
How many people play either only volleyball or only chess as per the given Venn diagram?