The set of people who answered this question before I did. There is only one empty set (a consequence of the Axiom of Extensionality). So the above answer is correct, and is equal to every other example.
Sets are collection of distinct objects. In mathematics there are different types of sets like Finite set, Infinite set, Universal set, subset, equal set, equivalent set. Example of Finite set {1,2,3,4}. Infinite set:{1,2,3....}.
equal set mean the set is equal equal est means that the set is equal
Sometimes. For example, a rectangle has one set of four equal angles, and a parallelogram has two sets of two equal angles.
A = { 0 } B = { 0, 1 } Or, in fact, any set would would, as long as A = B. Or A = an empty set.
An example of equity is, the set of legal principal and that is equal to share ans respect.
The set of people who answered this question before I did. There is only one empty set (a consequence of the Axiom of Extensionality). So the above answer is correct, and is equal to every other example.
Sets are collection of distinct objects. In mathematics there are different types of sets like Finite set, Infinite set, Universal set, subset, equal set, equivalent set. Example of Finite set {1,2,3,4}. Infinite set:{1,2,3....}.
equal set mean the set is equal equal est means that the set is equal
Sometimes. For example, a rectangle has one set of four equal angles, and a parallelogram has two sets of two equal angles.
A = { 0 } B = { 0, 1 } Or, in fact, any set would would, as long as A = B. Or A = an empty set.
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.
What are equal sets?? A set is a grouping of numbers. Set P = {1,4,9} if set Q is equal it must contain exactly the same numbers.
If all elements in set "A" are also elements of set "B", then set "A" is a subset of set "B". If the sets are not equal (set "B" also has some elements that are not in set "A"), then set "A" is a PROPER subset of set "B".Answer:In simple words: a subset is a set (a group) that is within another set. For example, the set of odd integers (odd numbers) is a subset of the set of all integers.A non-math example: the set of urbanites is a subset of the set of all people.See the first Answer (above) for more detail.
The real numbers greater than or equal to -2, represented by {x: x >= -2 }, is a set. A set is simply a group of things, which you can ask if a particular element is in that set. For example, 17.273 is in {x: x >= -2}, but "apple" is not in {x: x >= -2}. In this case, the set {x: x >= -2} contains all the real numbers that are greater than or equal to -2 and nothing else.
In computer terms (especially in programming), a constant is a piece of data that has a set value which cannot be changed. For example, 1 and 3 are constants - they will always equal their respective values. Constants can also be set, so you could make: piValue a constant equal to 3.14.
Universal set.