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
1
1Step 1: Understanding different types of numbers
Remember that an integer is a number that can be written without a fractional or decimal component. It includes positive, negative, and zero. A whole number is always non-negative and can be either zero or positive. A natural number is always positive and does not include zero. Therefore to find a number which is an integer, whole number, and natural number at the same time, it should be positive.
2Step 2: Identify a number that fits all categories
Choose a positive number greater than zero. Any positive number greater than zero will fit in all three categories i.e., integers, whole numbers, and natural numbers. For instance, 1 is a suitable choice.
Other exercises in this chapter
Problem 41
Use a form of the distributive property to rewrite each algebraic expression without parentheses. $$(2 x+7) 4$$
View solution Problem 41
Perform the indicated subtraction. $$-3.1-(-1.1)$$
View solution Problem 41
Write each English phrase as an algebraic expression. Let the variable \(x\) represent the number. six more than the quotient of a number and 30
View solution Problem 41
Perform the indicated operation. Where possible, reduce the answer to its lowest terms. $$\frac{2}{5} \cdot \frac{1}{3}$$
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