To which subset of real numbers does the following number belong? (1 point) Responses rational numbers rational numbers irrational numbers irrational numbers whole numbers, integers, rational numbers whole numbers, integers, rational numbers whole numbers, natural numbers, integers
Unfortunately, you didn't provide the number in question.
To determine which subset of real numbers a given number belongs to, we first need to know the specific number. Could you please provide the number in question?
To determine the subset of real numbers to which a given number belongs, we need to understand the different types of real numbers.
1. Rational Numbers: These are numbers that can be expressed as a fraction, where the numerator and denominator are both integers. For example, 2/3, -5/2, and 0.75 are all rational numbers.
2. Irrational Numbers: These are numbers that cannot be expressed as a fraction. They have non-repeating and non-terminating decimal representations. For example, √2 (square root of 2), π (pi), and e (Euler's number) are all irrational numbers.
3. Whole Numbers: These are non-negative integers, including zero. Whole numbers are 0, 1, 2, 3, and so on.
4. Natural Numbers: These are positive integers, excluding zero. Natural numbers start from 1 and continue indefinitely.
5. Integers: Integers include positive and negative whole numbers, including zero. Integers are ...-3, -2, -1, 0, 1, 2, 3,...
Now, let's consider the given number. Without knowing the specific value of the number, we cannot directly determine its subset. If the number can be expressed as a fraction, then it would be a rational number. If not, it would be an irrational number.
Therefore, the answer to the question depends on the specific value of the number. Please provide the value so that we can determine its subset accurately.