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View AllLet, x number of students have more than 5 less than 9 marbles
Now, required condition is 5 10 students have less than 6 marbles: means at least 10 students have 5 marbles 4 students have more than 8 marbles: means 4 students have at least 9 marbles. Therefore, number of students have more 5 less than 9 marbles=25-(10+4)= 11 ans.
Ler, total number of travelers
Number of traveler who had been to Spain, n(A) = 55
Number of traveler who had been to France, n(B) = 53
Number of traveler who had been to Germany, n(C) =79
Number of traveler who had been to Spain and France, (A∩B) = 18
Number of traveler who had been to Spain and Germany, n (A ∩ C)=17
Number of traveler who had been to France and Germany, n( B ∩ C )=25
Number of traveler who had been to all three countries, n (A ∩ B ∩ C)=10
We know, n(∪)= n(A)+n(B)+n(C)-n(A ∩ B)-n(B ∩ C)-n(A ∩ C)+n(A ∩ B ∩ C) = 55 + 53 + 79 - 18 - 17 - 25 + 10 = 197-60 = 137 ans.
Given, total students = 70
M=40; P= 35; C = 30 [Using first alphabet of all subjects]
P+C+M=15
Now, we can solve it by using Venn diagram. Let depict it.
We let the number of students
who study exactly two subjects are x, y & z.
We have to find out the value of (x + y + z)
According to the question
The number of students studying exactly two subjects is 5.
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