How many people play either only volleyball or only chess as per the given Venn diagram?
66
From the given Venn diagram:
- The number of people who play **only volleyball** (excluding overlaps) is **23**.
- The number of people who play **only chess** (excluding overlaps) is **43**.
- Adding both values: **23 + 43 = 66**.
Thus, the correct answer is **Option 1: 66**.
Important Questions from Venn Diagrams
In a class of 60 students, 45 students like music, 50 students like dancing, 5 students like neither. Then the number of students in the class who like both music and dancing is
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?
