How To Add Fractions
What's up, y'all! Today we're talking about adding fractions. It might sound like a daunting task, but trust me, it's not as hard as it seems. Take a look at these images I found:
Adding Fractions
Adding fractions is the process of adding two fractions together. Let's take a look at an example:
Here, we have two fractions, both with the same denominator (the bottom number). To add them together, we add the numerators (the top numbers) and keep the same denominator. In this case, 2 + 3 = 5, so the answer is 5/6.
Adding Unlike Fractions
What if we have two fractions with different denominators? Don't worry, we can still add them together. Watch this video tutorial to see how:
Practice Problems
Now it's time to practice what we've learned! Here's a free worksheet to help you master adding fractions.
Multiplying Fractions Before Adding
What if we have two fractions with different denominators that can't be easily added together? One method is to first multiply each fraction by a number that will give them a common denominator. Then, we can add them together. Check out this example:
Here, we want to add 1/3 and 1/4 together. These denominators are not the same and cannot be easily added together. So, we first multiply 1/3 by 4/4 (which does not change the value of the fraction) and 1/4 by 3/3. This gives us 4/12 and 3/12, which have the same denominator. Now, we can add them together to get 7/12.
Tips and Tricks
Here are some tips to help you when adding fractions:
- Make sure the fractions have the same denominator before adding them together.
- If the fractions have different denominators, find a common denominator by multiplying each fraction by a number that will give them a common denominator.
- Simplify your final answer by dividing both the numerator and denominator by the greatest common factor.
Final Thoughts
Adding fractions can seem intimidating at first, but with a little practice, it can become second nature. Remember to find a common denominator, add the numerators, and simplify your final answer. Keep up the good work, y'all!
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