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Kids Math Multiplying and Dividing Fractions Multiplying Fractions Three simple steps are required to multiply two fractions: Examples of multiplying fractions: - Step 1: Multiply the numerators from each fraction by each other (the numbers on top). The result is the numerator of the answer. - Step 2: Multiply the denominators of each fraction by each other (the numbers on the bottom). The result is the denominator of the answer. - Step 3: Simplify or reduce the answer. In the first example you can see that we multiply the numerators 2 x 6 to get the numerator for the answer, 12. We also multiply the denominators 5 x 7 to get the denominator for the answer, 35. In the second example we use the same method. In this problem the answer we get is 2/12 which can be further reduced to 1/6. Multiplying Different Types of Fractions The examples above multiplied proper fractions. The same process is used to multiply improper fractions and mixed numbers. There are a couple of things to watch out for with these other types of fractions. Improper fractions - With improper fractions (where the numerator is greater than the denominator) you may need to change the answer into a mixed number. For example, if the answer you get is 17/4, your teacher may want you to change this to the mixed number 4 ¼. Mixed numbers - Mixed numbers are numbers that have a whole number and a fraction, like 2 ½. When multiplying mixed numbers you need to change the mixed number into an improper fraction before you multiply. For example, if the number is 2 1/3, you will need to change this to 7/3 before you multiply. You may also need to change the answer back to a mixed number when you are done multiplying. Example: In this example we had to change 1 ¾ to the fraction 7/4 and 2 ½ to the fraction 5/2. We also had to convert the multiplied answer to a mixed number at the end. Dividing Fractions Dividing fractions is very similar to multiplying fractions, you even use multiplication. The one change is that you have to take the reciprocal of the divisor. Then you proceed with the problem just as if you were multiplying. Taking the reciprocal: To get the reciprocal, invert the fraction. This is the same as taking 1 divided by the fraction. For example, if the fraction is 2/3 then the reciprocal is 3/2. - Step 1: Take the reciprocal of the divisor. - Step 2: Multiply the numerators. - Step 3: Multiply the denominators. - Step 4: Simplify the answer. Examples: Back to Kids Math Back to Kids Study
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Zbrajanje i oduzimanje razlomaka jednakih nazivnika Proširivanje i skraćivanje razlomaka Svođenje razlomaka na jednaki nazivnik i uspoređivanje razlomaka Uvod - razlomci Razlomak je broj koji izražava dio jedinice, a dobije se dijeljenjem jedinice na jednake dijelove. Primjer: jedna polovina jedna trećina jedna četvrtina Razlomci , ... zovu se osnovni razlomci. Razlomci zovu se izvedeni razlomci. Broj koji se nalazi iznad crte zove se brojnik, broj ispod crte nazivnik, a crta razlomačka crta. Vrijednost razlomka može biti: Manja od jedan Brojnik je manji od nazivnika Primjer: 2)Veća od jedan Brojnik je veći od nazivnika Primjer: 3)Jednaka jedan Brojnik i nazivnik su jednaki Primjer: Razlomak koji je veći od jedan često se izražava kao mješoviti broj. Mješoviti broj dobije se kad brojnik podjelimo s nazivnikom. Primjer: Mješoviti broj može se izraziti razlomkom Primjer: Svaki prirodni broj može se pisati u obliku razlomka Primjer: