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The number of subsets is always 2 raised to the power of the number of elements in the set. In this case, the answer is .
The number of proper subsets is always 1 less than the number of subsets, since a proper subset is any subset except the set itself! In this case, the answer is .
R^2 at SCC
The number of subsets is always 2 raised to the power of the number of elements in the set. In this case, the answer is .
The number of proper subsets is always 1 less than the number of subsets, since a proper subset is any subset except the set itself! In this case, the answer is .
R^2 at SCC
The number of subsets a set has with 99 elements.
The formula is [tex] 2^{n} [/tex] where n is the number of elements.
Since the number of elements is 99, then the answer is
[tex] 2^{99} [/tex]
The formula is [tex] 2^{n} [/tex] where n is the number of elements.
Since the number of elements is 99, then the answer is
[tex] 2^{99} [/tex]