Problem 12
Question
Write the following using words. \(\frac{3}{250}\)
Step-by-Step Solution
Verified Answer
Three over two hundred fifty.
1Step 1: Understand the Fraction
The given fraction is \(\frac{3}{250}\). In words, a fraction is typically written as "numerator over denominator." For a simple fraction like \(\frac{a}{b}\), it is read as "a over b."
2Step 2: Convert the Numbers to Words
First, convert the numbers in the fraction to words. The numerator is 3, which is written as "three." The denominator is 250, which is written as "two hundred fifty."
3Step 3: Write the Fraction in Words
Combine the words from Step 2 to write the fraction in full. \(\frac{3}{250}\) is read as "three over two hundred fifty."
Key Concepts
Understanding the NumeratorRole of the DenominatorConverting Numbers to Words
Understanding the Numerator
In a fraction, the numerator is the top number. It is a vital component that indicates how many parts of a whole we are considering. For instance, in the fraction \( \frac{3}{250} \), the numerator is the number **3**. This means we have **3** parts out of a total, which is indicated by the denominator below. You can think of the numerator as the 'part-counting' number, where it directly interacts with whatever the fraction is representing, be it objects, time, or any measurable quantity.
- Acts as the active part of the fraction.
- Always placed above the line or slash in the fraction.
Role of the Denominator
The denominator is equally important as it forms the bottom part of the fraction, such as **250** in \( \frac{3}{250} \). It tells us into how many equal parts the whole is divided. If the numerator is our counting part, the denominator serves as the defining total or division benchmark.
- Denominators are described in whole numbers as well.
- They help position the value of the numerator in context.
Converting Numbers to Words
Turning numbers into words is a useful skill. This is especially true for numerators and denominators in fractions, where reading them helps solidify comprehension. Treat each number separately: in \( \frac{3}{250} \), "3" becomes "three," and "250" morphs into "two hundred fifty."
- Make sure to split the number into easily manageable parts.
- Numbers like 250 break down into hundreds, tens, and units.
Other exercises in this chapter
Problem 12
Reduce each fraction to lowest terms. \(\frac{12}{16}\)
View solution Problem 12
For the following 15 problems, identify each expression as a proper fraction, an improper fraction, or a mixed number. $$\frac{4}{9}$$
View solution Problem 13
Determine the missing numerator or denominator. (Section 4.4) \(\frac{4}{3}=\frac{32}{?}\)
View solution Problem 13
Write each fraction using words. $$ \frac{606}{1431} $$
View solution