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in a set if two elements or numbers are equal then it is known as equivalent set
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What is the equivalent of set?
Two sets are said to be the equivalent if a (1-1)correspondence can be established between them.If set A is equivalent to set B,then we write A is (1-1)correspondence to set B and It shows the quantities of elements.
Which set is equivalent to set M if set M equals 235?
If M = {235} all sets that have only 1 element are equivalent to it
What is an equivalent of a set?
equal sets
What is Equivalent Set in Math?
When two set have the same number of cardinately
Is a set of whole numbers equal to a set of integers or equivalent?
Yes, they are.
What is the equivalent of set?
Two sets are said to be the equivalent if a (1-1)correspondence can be established between them.If set A is equivalent to set B,then we write A is (1-1)correspondence to set B and It shows the quantities of elements.
Which set is equivalent to set M if set M equals 235?
If M = {235} all sets that have only 1 element are equivalent to it
What is an equivalent of a set?
equal sets
What is Equivalent Set in Math?
When two set have the same number of cardinately
Is a set of whole numbers equal to a set of integers or equivalent?
Yes, they are.
What is the definition of equivalent sets?
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.
What is the definition of equivalent inequalities?
The definition of equivalent inequalities: inequalities that have the same set of solutions
What is the meaning of equivalent set?
Equivalent sets are sets with exactly the same number of elements.
What is equal and equivalent set?
Two sets are equal if they have the same elements. Two sets are equivalent if there is a bijection from one set to the other. that is, each element of one set can be mapped, one-to-one, onto elements of the second set.
Is the set of even numbers and set of multiples of 2 equal or equivalent sets?
yes it is
If a set A is equivalent to a subset of B and B is equivalent to a subset of A then show that A is equivalent to B?
This problem can be modeled and tested quite easily. Set A can be [X,Y], subset B [X,Y], and subset A [X,Y]. Therefore A and B are equivalent.
Why equal set are equivalent set but equivalent set are not equal set?
Two sets are equivalent if they have the same cardinality. In [over-]simplified terms, if they have the same number of distinct elements. Two sets are equal if the two sets contain exactly the same distinct elements. So {1, 2, 3} and {Orange, Red, Blue} are equivalent but not equal. {1, 2, 3} and {2, 2, 2, 3, 1, 3} are equal.
