if n (a) = 15 n( a intersection b) = 8 n(a u b ) =19 find n (b)
Answers
Answered by
5
Given ,
n(A)=15
n(AᑎB)=8
n(AᑌB)=19
To Find,
n(B)=?
Required Formula,
n(B)=n(Aᑌᗷ)-n(A)+n(AᑎB)
Solution
n(B)=n(Aᑌᗷ)-n(A)+n(AᑎB)
=19-15+8
=27-15
=12
Hence n(B) is 12.
Answered by
2
Answer:
N(B) = 12
Step-by-step explanation:
N(A U B) =N (A)+N (B)- N(A intersection B)
So,
N(B). =N(A U B) + N(A intersection B) -N(A).
=19+8-15
=27-15
=12
Verification:
N (A U B) =N(A) +N (B) -N (A Intersection B)
19 =15+12-8
= 27-8
= 19
Therefore,LHS =RHS.
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