Problem 41
Question
Give an example of a number that is an integer, a whole number, and a natural number.
Step-by-Step Solution
Verified Answer
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.
1Step 1: 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.
2Step 2: 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.
3Step 3: 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.
4Step 4: 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.
5Step 5: Choose an example
For example, the number 1 is a natural number, a whole number and an integer.
Other exercises in this chapter
Problem 41
In Exercises 15–58, find each product. $$ (x+2)^{2} $$
View solution Problem 41
Simplify each exponential expression. $$ \left(-\frac{4}{x}\right)^{3} $$
View solution Problem 42
add or subtract as indicated. $$ \frac{8}{x-2}+\frac{2}{x-3} $$
View solution Problem 42
Factor the difference of two squares. $$64 x^{2}-81$$
View solution