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There are an uncountably infinite number (a Continuum) of different subsets.
The main ones are:
- Natural numbers, N
- Integers, Z
- Rational numbers, Q
- Irrational Numbers.
However, {2.5, -9, pi} is also a subset.
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Set and the different of sets?
there are 5 diffeerent sets Natural Numbers whole numbers integers rational numbers irrational numbers.
How many different sets of four numbers can you get from six sets of numbers?
6 if order doesn't matter
Different sets of numbers and their meanings?
yes!
How many sets of 3 numbers can be made out of 12 different numbers?
You can select 12 numbers for the first digit, 11 numbers for the second digit, and 10 numbers for the third digit; so 12*11*10 = 1320 sets of 3 numbers can be made out of 12 different numbers.
Why set theory is important?
The theory of numbers is based on the property of sets of different kinds of numbers.
Set and the different of sets?
there are 5 diffeerent sets Natural Numbers whole numbers integers rational numbers irrational numbers.
How many different sets of four numbers can you get from six sets of numbers?
6 if order doesn't matter
Different sets of numbers and their meanings?
yes!
How many sets in 1-200 in odd numbers?
201
How many sets of 3 numbers can be made out of 12 different numbers?
You can select 12 numbers for the first digit, 11 numbers for the second digit, and 10 numbers for the third digit; so 12*11*10 = 1320 sets of 3 numbers can be made out of 12 different numbers.
Why set theory is important?
The theory of numbers is based on the property of sets of different kinds of numbers.
Will a set of data always have a mode?
No, because sometimes sets of data can have different numbers and other sets of data can have modes in them.
What sorts of question does number theory try to answer?
Some questions:what are numbers?what different relationships can we define on various sets of numbers?
What is a union of sets of numbers?
The union is all the numbers in all the sets.
Can you give me an example of an infinite set?
The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.The sets of natural numbers, even numbers, odd numbers, prime numbers, rational numbers, irrational numbers, algebraic numbers, trascendental numbers, complex numbers, the sets of points in an euclidean space, etc.
How can two data sets with different numbers have the same mean median and mode?
(10,10,30,30,30,50,50) (20,20,30,30,30,40,40) These two sets have the same mean, median and mode.
What is the greatest number that belongs to the sets if integers and rational numbers but not to the sets of natural numbers and whole numbers?
the answer is -1
