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How do you state the domains of a set of numbers?

Updated: 8/21/2019
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Q: How do you state the domains of a set of numbers?
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Is x the numbers that are domains of both f and g in the function fgx?

No. The set of x-values are the domain for only g. This will result in a set of images, which will be g(x). This set of g(x) values are the domain of f.


What are the domains from largest to smallest?

There is no largest since there are multidimensional domains. But you would rarely come across domains larger than:... quaternions, complex numbers (set denoted by C), real numbers (R).The set of real numbers can be divided into rational numbers (Q) and irrational numbers. The irrationals are a much larger domain than the rationals.Rationals can then be further divided into Integers (Z).The real numbers and all its subsets can be divided into negative and non-negative, or positive and non-positive subsets. [The difference between these two partitions is where 0 sits].Finally, a domain can consist of any subset of any of these sets.For example: the set {1, 2, 3, ... , 12} is the domain for Month numbers.Or the set {0.1, 0.2, 0.4, 1, 5, 10 and a few other values} are the domain, in kilometres, for running races.


What are the components of relational model?

set of domains set of relations operation on relations integrity rules


What is anexample state space is continuous and indexing parameter set is descrete?

Any set that can be mapped to the rational numbers or any subset of it.


What are examples of infinity sets?

Many infinite sets appear in mathematics: the set of counting numbers; the set of integers; the set of rational numbers; the set of irrational numbers; the set of real numbers; the set of complex numbers. Also, certain subsets of these, such as the set of square numbers, the set of prime numbers, and others.


Is the intersection of the set of rational numbers and the set of whole numbers is the set of rational numbers?

No, it is not.


What is the set of numbers including all irrational and rational numbers?

real numbers


What is A set of numbers that is larger than the set of real numbers?

In a certain sense, the set of complex numbers is "larger" than the set of real numbers, since the set of real numbers is a proper subset of it.


What is the set of numbers that includes all rational and all irrational numbers?

the set of real numbers


What numbers are in the set of natural numbers and which are in the set of whole numbers?

All of the natural numbers.


What includes all negative and positive whole numbers and zero?

The set of integers, the set of rational numbers, the set of real numbers, the set of complex numbers, ...


Name the set of numbers which 3 does not belong?

The set of numbers which 3 does not belong is the set of even numbers.