Find n [p(A)] ,If A={x,y}
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0
Answer:
Solution
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n(A)=5
n(P(A))=2
n
[where n is number of elements of a]
=2
5
=32
Answered by
0
Given:
A={x,y}
To Find:
Find n [p(A)]
Solution:
It is given that the set A={x,y} and we have to find n [p(A)] which signifies the number of elements in the power set of A, ( A set is a collection of elements which can be numbers, alphabets, etc.)
Now the power set of A will be, ( A power set is a set with elements as all the subsets of the given set)
P(A)=[{x},{y},{x,y},{}]
Now the n[p(A)] is defined as the number of all the elements present in the set, which for this case will be,
n[P(A)]=n[{x},{y},{x,y},{}]
=4
Hence, the value of n[p(A)] is 4.
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