The given Venn diagram shows a total of 50 students who appeared for three different examinations: A, B and C. All have appeared for at least one examination. How many appeared for examination A and B but not C?

The given Venn diagram shows a total of 50 students who appeared for three different examinations: A, B and C. All have appeared for at least one examination. How many appeared for examination A and B but not C? Correct Answer 4

[ alt="RRB Group-D 27 November 2018 Shift 2 vishnu 23-10-2019 trupti(typ) 27Qs (3) shalesh D1" src="//storage.googleapis.com/tb-img/production/20/01/RRB_Group-D_27_November_2018_Shift_2_vishnu_23-10-2019_trupti%28typ%29_27Qs_%283%29_shalesh_D1.PNG" style="width: 155px; height: 141px;">

In the given figure students who appeared for examination A and B but not C is represented by the area of intersection of A and B which does not have any number.

The number will be calculated as follows:

Total number of students : 50

Number of students who appeared for examination A and B but not C = 50 – (10 + 5 + 10 + 4 + 12 + 5) = 50 – 46 = 4

Hence, 4 is the correct answer.

Related Questions