The denominator is the bottom number of a fraction and represents the whole in its entirety.
For example:
The denominator is the bottom number of a fraction and represents the whole in its entirety.
For example:
Write the fraction shown in the diagram as a number:
In this article, you will learn everything you need to know about the denominator and its function in fractions.
The denominator is one of the components of a fraction, therefore, to better understand what the denominator is, let's first talk about fractions.
A fraction is a number that is composed of two numbers:
The upper one which is called the numerator
A fractional line that represents a division
And the lower number which we call the denominator
For example:
The fraction could represent a certain part or even the entirety of a whole.
Write the fraction shown in the diagram as a number:
Write the fraction shown in the drawing, in numbers:
What is the marked part?
The denominator represents the whole itself, that is, the totality of parts or portions there are.
For example, in the fraction
,
The denominator indicates that is the whole, in total there are parts.
Explanatory note as a gift: The in the numerator represents a certain part within the whole parts within , that is, eighths.
Let's see it illustrated:
Discover the fractions whose denominator is :
Solution:
In this fraction, the denominator is –> the number located at the bottom.
In this fraction, the denominator is –> the number located at the bottom.
What fraction does the part shaded in red represent?
What is the marked part?
What is the marked part?
Write fractions whose denominator is :
Solution:
In the three fractions we wrote, the denominator is . Any fraction you write that has the number as the denominator and any whole number as the numerator will be a correct answer.
Write the fraction shown in the diagram as a number:
The number of parts in the circle represents the denominator of the fraction, while the number of coloured parts represents the numerator.
The circle is divided into 2 parts and 1 part is coloured.
If we rewrite this as a fraction, we obtain the following:
Write the fraction shown in the diagram as a number:
The number of parts in the circle represents the denominator of the fraction, while the number of coloured parts represents the numerator.
The circle is divided into 3 parts and 2 parts are coloured.
Hence:
Write the fraction shown in the drawing, in numbers:
The number of parts in the circle represents the denominator of the fraction, and the number of colored parts represents the numerator.
The circle is divided into 3 parts, 1 part is colored.
Hence:
What fraction does the part shaded in red represent?
To work out what the marked part is, we need to count how many coloured squares there are compared to how many squares there are in total.
If we count the coloured squares, we see that there are four such squares.
If we count all the squares, we see that there are seven in all.
Therefore, 4/7 of the squares are shaded in red.
Without calculating, determine whether the quotient in the division exercise is less than 1 or not:
Note that the numerator is smaller than the denominator:
5 < 6
As a result, we can write it thusly:
\frac{5}{6} < 1
Therefore, the quotient in the division exercise is indeed less than 1.
Less than 1
What is the marked part?
What is the marked part?
What is the marked part?