They are not equivalent sets.

No, they are not equivalent sets.

No, because equivalent sets are sets that have the SAME cardinality but equal sets are sets that all their elements are precisely the SAME. example: A={a,b,c} and B={1,2,3} equivalent sets C={1,2,3} and D={1,2,3} equal sets

Yes. Equivalent means equal.

Equivalent sets are sets with exactly the same number of elements.

Yes.

two sets A and B are said to be equivalent if there exists a bijective mapping between A and B

yes, equal sets are equalent

equivalent sets are sets having the same number of elements Example: a= {dog, cat, buffalo, horse, cow} b= { lion, tiger, zebra, wolf, puma} set a has 5 elements, so with set b which has 5 elements. so, sets a and b are equivalent sets.

equal sets

axioms

4 sets

equal sets with exactly the same elements and number of elements.equivalent sets with numbers of elements

no

Yes.

Yes.

Two sets are said to be equivalent if the elements of each set can be put into a one-to-one relationship with the elements of the other set.

para-xylene (1,4 dimethybenzene): so the answer is two sets of equivalent proton

Yes,Because not all disjoint no equivalent other have disjoint and equivalent

no, equivalent sets must have exactly the same elements.

Equal sets contain identical elements. e.g. if A = {1,2,3} and B = {1,2,3}, then A and B are equal - their elements are the same. Equivalent sets have identical numbers of elements. e.g. if A = {1,2,3} and B = {a,b,c}, then A and B are equivalent - they both have three elements.

Yes.Two sets, S and T are equal if and only if every element of S is an element of T. It is then easy to show that they have the same cardinality (number of elements), and that would make them equivalent.

3

Equivalent sets are sets that have the same cardinality. For finite sets it means that they have the same number of distinct elements.For infinite sets, though, things get a bit complicated. Then it is possible for a set to be equivalent to a proper subset of itself: for example, the set of all integers is equivalent to the set of all even integers. What is required is a one-to-one mapping, f(x) = 2x, from the first set to the second.

There 8 different types of sets:Finite and Infinite setsEmpty setsSingleton setsEquivalent setsEqual setsIntersecting, Overlapping or Joint setsDisjoint setsThere are 2 more sets in the 8th sets:8. Universal set, Supersets and SubsetsProper SubsetsComplement of a setj

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