Problem 11
Question
Write the following using words. \(\frac{1}{10}\)
Step-by-Step Solution
Verified Answer
One-tenth.
1Step 1: Identify the Numerator
The numerator is the number at the top of the fraction. In this case, the numerator is \(1\).
2Step 2: Identify the Denominator
The denominator is the number at the bottom of the fraction. In this case, the denominator is \(10\).
3Step 3: Use Fraction Terms
\(\frac{1}{10}\) is known as 'one-tenth'. It is the way to express the fraction in words, where 'one' comes from the numerator, and 'tenth' refers to the denominator.
Key Concepts
NumeratorDenominatorFraction Terms
Numerator
In the world of fractions, the numerator is the top number. It tells us how many parts of the whole we have. Imagine you have a pizza sliced into 10 pieces. If you have 1 slice, your numerator is 1. It indicates just a single slice out of the entire pizza. The numerator thus represents a portion or a specific count of something.
- Presents the specific parts we are interested in.
- Always written above the fraction line, showing its importance in the fraction format.
Denominator
The denominator in a fraction sits below the line and acts as the name tag for the parts of a whole. It tells us into how many equal parts something is divided. Consider that pizza divided into 10 equal slices. The number 10 indicates the total slices forming the whole pizza. That's your denominator. It tells you that each slice represents a tenth of the pizza.
- Names the total number of parts present in the whole.
- Placed below the fraction line, marking its foundational role.
Fraction Terms
The language we use for fractions allows us to transform numbers into words and vice versa. These terms help in writing and speaking fractions naturally. In the fraction \( \frac{1}{10} \), each part gets a specific name. The numeral '1' is articulated as 'one', and '10' as 'ten' or 'tenth'. Consequently, \( \frac{1}{10} \) is read as 'one-tenth'. This phrase captures the essence of the fraction in words, blending the function of both numerator and denominator.
- Words transform numeric fractions into understandable language.
- "One-tenth" merges the numerator and denominator into a seamless expression.
Other exercises in this chapter
Problem 11
Reduce each fraction to lowest terms. $$\frac{135}{243}$$
View solution Problem 11
For the following 15 problems, identify each expression as a proper fraction, an improper fraction, or a mixed number. $$\frac{3}{2}$$
View solution Problem 12
For problems 12 and 13, determine the missing numerator or denominator. (Section 4.4) \(\frac{5}{9}=\frac{?}{36}\)
View solution Problem 12
Write each fraction using words. $$\frac{21}{38}$$
View solution