Division of Fractions: 1/9 ÷ 1/4
When it comes to dividing fractions, the process can be a bit tricky. However, with the right approach, it can be simplified. In this article, we will explore how to divide 1/9 by 1/4 as a fraction.
The Rule of Division
To divide two fractions, we need to follow a simple rule: invert and multiply. This means that we need to flip the second fraction (i.e., 1/4) and then multiply it with the first fraction (i.e., 1/9).
The Calculation
Let's apply the rule to divide 1/9 by 1/4:
1/9 ÷ 1/4 = ?
First, we flip the second fraction (1/4) to get 4/1. Then, we multiply it with the first fraction (1/9):
1/9 × 4/1 = ?
To multiply fractions, we multiply the numerators (1 × 4 = 4) and multiply the denominators (9 × 1 = 9). Then, we simplify the resulting fraction:
4/9
The Result
Therefore, 1/9 divided by 1/4 as a fraction is equal to 4/9.
In conclusion, dividing fractions can be easy and straightforward if we follow the invert and multiply rule. By applying this rule, we can simplify complex fraction divisions, such as 1/9 divided by 1/4, to get the result of 4/9.
