Study the diagram and identify the region representing teachers who are Chinese but not Indian.
To solve this problem, we need to analyze the Venn diagram provided. The diagram consists of three intersecting circles representing the sets of "Teachers," "Chinese," and "Indian."
Our task is to identify the region that represents teachers who are Chinese but not Indian. This region will be the intersection of the "Teachers" circle and the "Chinese" circle, excluding any area shared with the "Indian" circle.
Looking at the Venn diagram:
Thus, the correct region representing "teachers who are Chinese but not Indian" is 2 only. This aligns with the given correct answer.
Conclusion: The correct option is 2 only.
Select the Venn diagram that best represents the relationship between man, smokers and cricketers.
A) 
B) 
C) 
D) 
Select the Venn diagram that best represents the relationship between the given set of classes.
Citizens, Moon, Grains

Select the Venn diagram that best represents the relationship between mother, father and women.
A) 
B) 
C) 
D) 
Select the Venn diagram that best represents the relationship between words, letters and sentence.
A) 
B) 
C) 
D) 
Study the diagram and identify the region representing teachers who are Indian and Chinese.
Study the diagram and identify the region representing teachers who are Indian but not Chinese.
Select the Venn diagram that best represents the relationship of the classes:
papaya, fruit, potato

The following Venn diagram shows people’s liking for Tea, Coffee, and Soup. How many people like tea and coffee both?

How many squares are there in the square figure ABCD?

Identify the diagram that best represents the relationship among classes given below: Men, Rodents and living beings
In an examination, 45 percent of students passed in history and 60 percent of students passed in Hindi. If 8 percent of students failed in both subjects, then what percentage of students passed in both subjects?
In a company of 1000 employees, 760 can speak Hindi and 430 can speak English. How many people can speak only Hindi, only English and both Hindi and English, respectively?