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Is there a set with exactly 12 subsets? Explain
Pauline, the number of subsets of a finite set $X$ is given by $2^{|X|}$, where $|X|$ is the number of elements contained in $X$. Since there is no positive integer $k$ satisfying $2^k = 12$, the answer to your question is no.
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Pauline, the number of subsets of a finite set $X$ is given by $2^{|X|}$, where $|X|$ is the number of elements contained in $X$. Since there is no positive integer $k$ satisfying $2^k = 12$, the answer to your question is no.