Yes. There are infinitely many rational numbers between any two real numbers.
Between two different real numbers, there is an infinite amount of other real numbers. You can easily get one of them by taking the midpoint - i.e., calculate the average of the two numbers (add them, and divide the result by 2).
Yes. Every number is a real number. Rational numbers, irrational numbers, Whole numbers, Natural numbers, integers are all real numbers.
No. Every real number is not a natural number. Real numbers are a collection of rational and irrational numbers.
The set of Real numbers is infinitely dense. As a result, there are infinitely many Real numbers between any two numbers. If any number X was said to be the number before 2000, then there would be infinitely many numbers between X and 2000. Any one of these numbers has a better claim to be before 2000 than X and so X cannot be the number before 2000.
It is the fact that real numbers are infinitely dense.
Between any two real numbers you can always find an infinite number of other real numbers so the question is misguided.
A real number is just an ordinary number. The set of real numbers include all numbers between negative and positive infinity. Real numbers are ordered, and thus do not include imaginary numbers. A subset of real numbers refers to a group, or subsection, of real numbers. For instance, the numbers between 5 and 22 are a subset of real numbers. Another example of a subset is all even numbers, or all odd numbers.
Yes, I can't think of any way that a real number minus another real number would be complex or purely imaginary. My answer is yes.
Rational numbers form a proper subset of real numbers. So all rational numbers are real numbers but all real numbers are not rational.
Rational numbers are numbers that can be written as a fraction. Real numbers are any number, including irrationals.
Hey are you in Pre-Algebra from BOston Middle SChool
Integer numbers are a subset of real numbers. Real numbers may contain fractions.
It is the space between two real numbers.
Yes. There are infinitely many rational numbers between any two real numbers.
Real numbers are infinitely dense. That means that between any two real numbers, there are infinitely may real numbers. One example: 2.00135
Since there is an infinite number of real numbers and an infinite number of natural numbers, there is not more of one kind than of another.