Dividing Fractions

Ever wondered how to divide one fraction by another? It's easier than you might think! Unlike adding or subtracting fractions, you don't need common denominators.

The process works in three simple steps. First, take the second fraction (the divisor) and flip it upside down - this is called taking the reciprocal. Second, change the division sign to multiplication. Third, multiply the fractions normally and simplify your answer if needed.

Let's try an example: $2/3 \div 1/4$

1. Flip the second fraction: $1/4$becomes$4/1$
2. Change division to multiplication: $2/3 \times 4/1$
3. Multiply across: $2/3 \times 4/1 = 8/3$

💡 Remember this shortcut: "Keep, Change, Flip" - Keep the first fraction, Change the division sign to multiplication, and Flip (invert) the second fraction.

You can check your answer with real-world thinking. If you divide something by $1/4$, you're asking "how many quarters make up my number?" - so your answer should be 4 times larger than what you started with!