Which list shows an Accurate hierarchy of number sets within the real number system, from largest to smallest?
Integers, rational numbers, natural numbers, whole numbers
Rational numbers, integers, whole numbers, natural numbers
Natural numbers, whole numbers, integers, rational numbers
Irrational numbers, square roots, endless decimals, pi
The correct hierarchy of number sets within the real number system, from largest to smallest, is:
Rational numbers, integers, whole numbers, natural numbers
The set of numbers that are real numbers but cannot be expressed as one integer divided by another is called irrational numbers. These numbers cannot be written as a fraction or ratio of two integers. They are numbers that cannot be expressed as terminating or repeating decimals and have infinite, non-repeating decimal expansions. Examples of irrational numbers include the square root of 2 (√2), pi (π), e, and the golden ratio.
Congratulations on scoring 4/5! Well done.
Regarding the answer to the fourth question, my apologies for the incorrect response. You are correct, "The diagonal of one of the cube's faces" is the measurement that will require the use of a rational number.
Great job on your performance! If you have any more questions or need assistance with anything else, feel free to ask.
Thank you
You're welcome! If you have any more questions, feel free to ask.
Describe the set of numbers that are real numbers but cannot be expressed as one integer divided by another.
Improper
Negative
Irrational
Rational
To which sets of real numbers does 0 belong?
Natural numbers, integers, and rational number
Natural numbers, integers, and irrational numbers
Whole numbers, integers, and rational numbers
Whole numbers, integers, and rational numbers
The correct answer is:
Whole numbers, integers, and rational numbers
A cube has an edge length, a, that is a rational number of centimeters. Identify which measurement will require the use of a rational numbers.
The diagonal of one of the cube's faces
The surface area of the cube
The volume of the cube
The area of one of the cubes faces