Math, asked by madhesharts73, 9 hours ago

CASE STUDY - 1

In a survey of 50 persons of an apartment, it was found that 15 persons read Magazine A, 16 persons read Magazine B, 16 persons read Magazine C, 8 read both A and B, 10 read both B and C, 7 read both C and A, 5 read all the three Magazines​

Answers

Answered by mraman23748
0

Step-by-step explanation:

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Answered by SwarajBose
1

Answer:

23 persons do not read magazine

Step-by-step explanation:

According to the question:

n(A) = 15$,  $n(B) = 16$,  $n(C)= 16\\\\n(A\cap B) = 8,$ $n(B\cap C) = 10,$ $n(C\cap A) = 7,$  $n(A\cap B\cap C) = 5\\\\$Now we know that$\\\\n(A\cup B\cup C) = n(A)+n(B)+n(C)-n(A\cap B)-n(B\cap C)-n(C\cap A)+n(A\cap B\cap C)\\\\n(A\cup B\cup C) = 15+16+16-8-10-7+5=27\\\\\therefore 50-27=23$ persons do not read magazine.$

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