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Integers, Rational numbers, Real numbers and Complex numbers.

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Q: Which subsets does the number -22 belong?
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What subsets of real numbers -22 belong?

Rational numbers.


What is relation of elements and subsets?

Elements belong to subsets: subsets contain elements (from the parent set).


Relationship of elements and subsets?

Elements can belong to subsets. Subsets can be elements of sets that are called "power sets".


What subsets of the real number negative 7 over 4 belong?

The one which says rational numbers (ℚ).


Can numbers only belong to one subset?

No, they can belong to infinitely many subsets.


Which subsets of real numbers does the number -22 belong?

To any set that contains it! It belongs to {-22}, or {-22, sqrt(2), pi, -3/7}, or all whole numbers between -43 and 53, or multiples of 11, or composite numbers, or integers, or rational numbers, or real numbers, etc.


To which subsets of the real number does the number -22 belong?

Real numbers; rational numbers; integers; and of course you can make up lots of other sets to which it belongs.


How many subsets with more than two elements does a set with 100 elements have?

To get the number of subsets of size less than 2:Total number of subsets of a set of size N is 2NTotal number of subsets of size 1 is 100Total number of subsets of size 0 is 1Total number of subsets of size 2 is 100*99/2 = 4950Sum up: 100 + 1 + 4950 = 5051Subtract this from total subsets: 2100 - 5051 (Answer)


What determines the number of subsets in a set?

The number of elements. A set with n elements has 2n subsets; for example, a set with 5 elements has 25 = 32 subsets.


How many subset has 01471112192124 have?

Only a set can have subsets, a number cannot have subsets.


How to determine the number of subsets of the given sets?

If the set is of finite order, that is, it has a finite number of elements, n, then the number of subsets is 2n.


What is the Formula for the number of subsets in a set?

If the set has n elements, the number of subsets (the power set) has 2n members.