Yes.
One of the subsets is the set itself. The other is the null set.
Yes,an empty set is the subset of every set. The subset of an empty set is only an empty set itself.
Yes the null set is a subset of every set.
The null set. It is a subset of every set.
The null set. Every set is a subset of itself and so the null set is a subset of the null set.
Every set contains the empty set. Every set is a subset of itself.
Yes,an empty set is the subset of every set. The subset of an empty set is only an empty set itself.
Yes the null set is a subset of every set.
No. The empty is the a subset of every set and every set is a subset of itself.
The null set. It is a subset of every set.
prove that every subset of a finite set is a finite set?
It isn't. The empty set is a subset - but not a proper subset - of the empty set.
The null set. Every set is a subset of itself and so the null set is a subset of the null set.
Every set contains the empty set. Every set is a subset of itself.
The empty set!
The empty set is a subset of all sets. No other sets have this property.
A is a subset of a set B if every element of A is also an element of B.
The definition of subset is ; Set A is a subset of set B if every member of A is a member of B. The null set is a subset of every set because every member of the null set is a member of every set. This is true because there are no members of the null set, so anything you say about them is vacuously true.