Easy Way To Divide Fractions
Easy Way To Divide Fractions. The result is the numerator of the answer. Change the division symbol to multiplication.
Multiply the numerators from each fraction by each other (the numbers on top). This means to swap the numerator and the denominator, at the reciprocal of a number is the number it multiplies by to get a product of one. In the case of 12 and 96, 12 happens to evenly divide into 96.
In This Case, 8 Goes Into 9 Once, With A Remainder Of One.
Thus, the reciprocal of 4/5 is 5/4, and the reciprocal of 3, which is the same as 3/1, is 1/3. Keep — change — flip Thankfully there are some easy to follow steps for how we divide fractions!
Keep The First Fraction The Same.
For the instance equation you’ve got got troubles to resolve: This question is asking us how many parts equal to 3/7 of a whole can be found in the value 2/3. Before you can start dividing, you need to turn the whole number into a fraction.
Step 1, Begin With An Example Problem.
Simplify or reduce the answer. First, change the word problem into an equation, which looks like this: This is called the reciprocal.
Your New Equation Should Read:
Multiple the top numbers (the numerators) and multiply the bottom numbers (the denominators). Every fraction is a division sum. Method 2 to divide fractions:
Once You Have 9/8, Use Long Division To Turn It Into A Proper Fraction.
Multiply the numerators from each fraction by each other (the numbers on top). Remember that in order to multiply fractions, they need to be lined up: Turn the second fraction upside down.