Express each as a set using set builder notation

In this blog we are going to discuss about  express each as a set using set builder notation.
In set theory and its applications to logic, math, and machine power, set-builder writing (sometimes only set writing) is a mathematical notation for describing a set by stating the properties that its members staleness ply. In math, forming sets in this kind is also famed as set comprehension, set construct or as defining a set's intension. (Inspiration: From Wikipedia).
Explanation of Set Builder Notation in Science:

 * The standard prop of set ought to be specified that it ought to delimit the objects of the set exclusive. For ideal, let us weigh the set 6, 36, 216 .

 * The elements of the set are 6, 36 and 216. These drawing know a ordinary conception that they are powers of 6. So the procedure x = 6n, where n = 1, 2 and 3 yields the lottery 6, 36 and 216. No otherwise size can be obtained from the healthiness.

 * Thus they follow that the set 6, 36, 216 is the buildup of all drawing x much that x = 6n, where n = 1, 2, 3. This fact is scrawled in the followers influence x | x = 6n, n = 1, 2, 3 . In language, they interpret it as the set consisting of all x much that x = 6n, where n = 1, 2, 3.

 * Here also, the braces are utilised to impart 'the set consisting of '. The plumb bar ' | ' within the braces is elderly to disagreeable 'such that '. The vernacular possession 'x = 6n, where n = 1, 2 and 3 book as a stuff for the set and thence this representation is called the set-builder or direction constitute.

 If P is the inferior idea overcome by each entity of a presumption set B and no entity opposite than these objects possesses the property P, then the set B is represented by x | x has the commodity P and they say that B is the set of all elements x specified that x has idea P.
Next time we will discuss more about this concept.Also we will discuss another math topic

exponential multiplication.