in a town 10000families it was found that 40%families buy newspaper A, 20%buy newspaper B , and 10% families buy C NEWSPAPER 5%buyAand B,3% BUY BandC ,4% buy Aand C if 2% buy all thev three families newspaper then no. of families which buy newspaper A only
Answers
Answered by
2
Sets related problem. For more clarity draw Venn diagrams.
N total = N (U ) = 10,000.
N(A) = 40% = 4,000
N(B) = 20% = 2,000
N(C) = 10% = 1,000
N(A ∧ B) = 5% = 500
N(B ∧ C) = 3% = 300
N(C ∧A) = 4% = 400
N(A ∧ B∧ C) = 2% = 200
We want N(A - A∧B - A∧C)
= N(A) - N(A∧C) - N(A∧B) + N(A∧B∧C)
= 4,000 - 400 - 500 + 200
= 3,300
answer.
N total = N (U ) = 10,000.
N(A) = 40% = 4,000
N(B) = 20% = 2,000
N(C) = 10% = 1,000
N(A ∧ B) = 5% = 500
N(B ∧ C) = 3% = 300
N(C ∧A) = 4% = 400
N(A ∧ B∧ C) = 2% = 200
We want N(A - A∧B - A∧C)
= N(A) - N(A∧C) - N(A∧B) + N(A∧B∧C)
= 4,000 - 400 - 500 + 200
= 3,300
answer.
kvnmurty:
:-)
Answered by
4
Sets related problem. For more clarity draw Venn diagrams.
N total = N (U ) = 10,000.
N(A) = 40% = 4,000
N(B) = 20% = 2,000
N(C) = 10% = 1,000
N(A ∧ B) = 5% = 500
N(B ∧ C) = 3% = 300
N(C ∧A) = 4% = 400
N(A ∧ B∧ C) = 2% = 200
We want N(A - A∧B - A∧C)
= N(A) - N(A∧C) - N(A∧B) + N(A∧B∧C)
= 4,000 - 400 - 500 + 200
= 3,300
answer.
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