In a chemical synthesis, an "equivalent" means a corresponding and equal amount of something. Usually, it is in terms of moles. For instance, if my reaction is A + B --> C, and I add 1 mole of "A" to my flask, then I would add one equivalent of "B" (or 1 mole of "B") because of the one-to-one stoichiometry. If the reaction was instead A + 2B --> C, then I would add two equivalents of "B" for each mole of "A" I used. This can be contrasted with the term "an excess" where for my first reaction above, I might add 1.5 moles of "B" for every mole of "A" so that there is always excess "B" in the reaction flask.
Two sets are said to be equivalent (not equevalent) if their cardinality is the same even if their elements are not the same. For finite sets this means that the two sets have the same number of elements. For infinite sets they must have the same order of infinity.
Equivalent infinite sets can do your head in. For example, the set of even integers is clearly a proper subset of the set of all integers. However, the mapping x -> 2x (where x is an integer) is equally clearly a one-to-one mapping between the two sets. This mapping shows that they have the same number of elements: this number is Aleph-null.
in a set if two elements or numbers are equal then it is known as equivalent 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.
If M = {235} all sets that have only 1 element are equivalent to it
equal sets
Yes, they are.
in a set if two elements or numbers are equal then it is known as equivalent 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.
If M = {235} all sets that have only 1 element are equivalent to it
equal sets
Yes, they are.
When two set have the same number of cardinately
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.
The definition of equivalent inequalities: inequalities that have the same set of solutions
Equivalent sets are sets with exactly the same number of elements.
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.
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.
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.