The number of elements
in the powerset of the first
is 48 more than the total
number of elements in the
Powerset of the second.
Then find the values of m and n
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1
Answer:
m=6 and n= 4
Explanation:
let 1st set as A and 2nd set as B
Here given than n[p(A)]+48=n[p(B)]
so n[p(A)]- n[p(B)]= 48
2^m-2^n= 48
We can write 2^m-2^n= 2^6-2^4
so m=6 and n=4
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