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Q: Can a set be a subset of another and the two sets be mutually exclusive?

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The universal subset is the empty set. It is a subset of all sets.

The empty set is a subset of all sets. No other sets have this property.

Equal sets are the sets that are exactly the same, element for element. A proper subset has some, but not all, of the same elements. An improper subset is an equal set.

There is no difference between improper subset and equal sets. If A is an improper subset of B then A = B. For this reason, the term "improper subset" is rarely used.

Sets A and B are equivalent if A is a subset of B and if B is a subset of A. A is a subset of B if every element of A is in B. Since 0 is in 01234 but not in 12345, 01234 isn't a subset of 12345, and therefore the sets are not equivalent.

-28 belongs to: Integers, which is a subset of rationals, which is a subset of reals, which is a subset of complex numbers.

Suppose A is a subset of S. Then the complement of subset A in S consists of all elements of S that are not in A. The intersection of two sets A and B consists of all elements that are in A as well as in B.

The sets of compounds and elements are mutually exclusive by way of their definitions. If something is a compound, it cannot fulfill the requirements of being an element, and if something is an element, it cannot be a compound.

Assume that set A is a subset of set B. If sets A and B are equal (they contain the same elements), then A is NOT a proper subset of B, otherwise, it is.

If set A and set B are two sets then A is a subset of B whose all members are also in set B.

Being a teacher i would say most of the children experience difficuity in finding intersection when there be more then 2 sets particularly when the events are non-mutually exclusive.

The different types of sets are- subset null set finiteandinfiniteset

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