Problem 18
Question
How should the number in the following 6 problems be read? (Write in words.) -7
Step-by-Step Solution
Verified Answer
Negative seven.
1Step 1: Understand the Problem
The task is to read the numerical value \(-7\) and express it in words. This involves recognizing the number and interpreting it correctly as a grammatical phrase.
2Step 2: Identify the Value and Significance
Identify that the number is negative due to the minus sign. This signifies that the value is below zero on the number line.
3Step 3: Write the Absolute Value in Words
The absolute value of \(-7\) is \(7\), which is written as "seven."
4Step 4: Add the Appropriate Prefix for Negative Numbers
Since the number is negative, we place the word "negative" before the number. Therefore, \(-7\) is read as "negative seven."
Key Concepts
Negative NumbersAbsolute ValueNumber Line
Negative Numbers
Negative numbers are numbers less than zero, represented with a minus sign \(-\). They are used to express temperatures below freezing, debts, losses, and other quantities that fall below a standard reference point. For instance, \(-7\) is a negative number.
- The minus sign in front of a number indicates its negativity.
- In conversation or writing, it is important to say or write the word "negative" before the number to convey this meaning.
Absolute Value
The absolute value of a number represents its distance from zero, regardless of direction on the number line. For any number, negative or positive, its absolute value is always non-negative.In the case of \(-7\):- The absolute value is written as \(|-7|\).- This equals \(7\) because we consider only the number's magnitude without the sign.Here are some key points about absolute value:
- Think of it as "how far away a number is from zero."
- It ignores whether the number is positive or negative.
Number Line
A number line visually represents numbers in order from smaller to larger, usually horizontally. It includes both positive and negative numbers. Zero is the central point.- Negative numbers like \(-7\) appear to the left of zero, while positive numbers appear to the right.- Each step or mark on the line represents an equal interval, making it easy to see the relative size of numbers.Using a number line helps in understanding relationships between numbers, especially when dealing with negative and positive numbers. It's a powerful tool for visual learners, providing a clear picture of how numbers are spaced and related.
Other exercises in this chapter
Problem 18
Determine each of the values. $$ |-9| $$
View solution Problem 18
Find the sums. $$ 0+(0.57) $$
View solution Problem 18
Draw a number line that extends from -5 to 5 . Place points at all integers that satisfy \(-3 \leq x
View solution Problem 19
How many units are there between the given pair of numbers? -6 and 0
View solution