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Chapter 10: Problem 23

Use either \(<\) or \(>\) for \(\square\) to write a true sentence. $$ 8 \square 0 $$

Short Answer

Expert verified
8 > 0

Step by step solution

01

Understand the Problem

We need to determine whether 8 is less than or greater than 0 using the symbols < or >.
02

Compare the Numbers

Note that 8 is a positive number and 0 is a neutral number. Generally, any positive number is greater than 0.
03

Choose the Correct Symbol

Since 8 is greater than 0, we use the symbol > to fill in the square.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Positive Numbers
Positive numbers are numbers greater than zero. They can be found on the right side of the number line.
Some examples of positive numbers include 1, 10, and 3.14. When comparing, positive numbers are always greater than negative numbers and zero.
In our exercise, the number 8 is a positive number because it is greater than zero.
Neutral Numbers
Neutral numbers are special because they are neither positive nor negative. The most common neutral number is zero.
Zero sits in the middle of the number line, separating positive numbers from negative numbers.
In the exercise, we compared 8, which is positive, to 0, which is neutral.
Greater Than Symbol (>)
The greater than symbol (>) is used to indicate that one number is larger than another. For example, in the statement 5 > 3, 5 is greater than 3.
When using this symbol, always put the larger number on the left side, and the smaller number on the right.
In our exercise, we wrote 8 > 0 to show that 8 is indeed greater than 0.
Less Than Symbol (<)
The less than symbol (<) shows that one number is smaller than another number. For example, in the statement 2 < 4, 2 is less than 4.
When using this symbol, the smaller number should be on the left, and the larger number on the right.
In our exercise, we didn't use the less than symbol (<), since 8 is not less than 0. Instead, we used the greater than symbol (>) because 8 is greater than 0.

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Most popular questions from this chapter

Divide. $$ \frac{-17.8}{3.2} $$

Multiply. \(\frac{1}{5}\left(-\frac{2}{9}\right)\)

Simplify. $$ (8-7)-9 $$

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Divide. $$ \frac{-1.7}{20} $$
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