In a survey of a group of students it was found that 35% of the students liked maths, 30% liked account and 3000 students liked both them and 50% liked none of them find the total number of students in the survey.
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Answered by
1
Answer:
We know by Set Theory
n(A or B)=n(A)+n(B)-n(A and B)
Let A indicates Mathematics and B indicates Science ,So
n(A)=30,n(B)=25, n(A and B)=15
So by Above Result
n(A or B)=30+25–15=40
So Students Who like Either of two Subjects are 40
Answered by
11
Let, the number of total students = x
Given that :
The students liked none of them = 50%
So, the students like the subjects = 100 - 50 = 50%
Students who liked only maths = 35%
and liked only account = 30%
So, the students liked both the subjects = (35+30 - 50) = 15%
Now, ATQ :
x × 15% = 3000
=> x = (3000×100) / 15 = 20,000
So, total students will be 20,000 ✔✔
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Hope it helps ☺
Fóllòw Më ❤
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