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Chapter 0: Problem 41

Give an example of a number that is an integer, a whole number, and a natural number.

Short Answer

Expert verified
Examples include any natural number. For instance, the number 1, the number 2, 3 and so on. These are all natural numbers, whole numbers, and integers.

Step by step solution

01

Definition of Natural numbers

Natural numbers are those which start from 1 and go on to infinity, so any number from 1 upwards is considered a natural number.
02

Definition of Whole numbers

Whole numbers are those which start from 0 and go on to infinity. This includes 0 and any number above 0. This means any natural number is also a whole number as they lie in the same range above 0.
03

Definition of Integers

Integers are whole numbers and their negatives. This means any whole number is also an integer since they are part of the integer category.
04

Finding a common number

Given the above definitions, it's clear that any natural number is also a whole number and an integer. So, any natural number can be chosen as an example.
05

Choose an example

For example, the number 1 is a natural number, a whole number and an integer.

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Most popular questions from this chapter

The early Greeks believed that the most pleasing of all rectangles were golden rectangles, whose ratio of width to height is $$\frac{w}{h}=\frac{2}{\sqrt{5}-1}$$ The Parthenon at Athens fits into a golden rectangle once the triangular pediment is reconstructed. (IMAGE CANNOT COPY) Rationalize the denominator of the golden ratio. Then use a calculator and find the ratio of width to height, correct to the nearest hundredth, in golden rectangles.

Factor Completely. $$(y+1)^{3}+1$$

Determine whether each statement is trueor false. If the statement is false, make the necessary change(s) toproduce a true statement. \(x^{4}-16\) is factored completely as \(\left(x^{2}+4\right)\left(x^{2}-4\right)\)

Determine whether each statement is true or false. If the statement is false, make the necessary change(s) to produce a true statement. Every rational number is an integer.

$$ \begin{array}{l} {\text { Find the exact value of } \sqrt{13+\sqrt{2}+\frac{7}{3+\sqrt{2}}} \text { without }} \\ {\text { the use of a calculator. }} \end{array} $$
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