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How many subsets does set A have if the set A has 3 elements? 3 6* 8 is this the correct answer
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If the set \(A\) is finite, then it has \(2^{|A|}\) in its power set.
Maybe you are forgetting about the entire set, and the empty set?
{a,b,c} the is subset are {a}, {b}, {c}, {a,b}, {a,c}, {b,c}, {a,b,c}, {}
if n is the no. of elements then no. of subsets=\[2^n\]
im confused
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if a set has \(10 \) elements then its power set has \(2^{10}\) elements
no. of elements in the set=3 no. of subsets=\[2^3\]
if a set has \(4\) elements then its power set has \(2^4\) elements. If a set has \(3\) elements, then its power set has \(2^?\) elements
oh so it would be 3
read what we wrote.
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\[2^3=2*2*2=?\]
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