No, it is quite possible for the fractions not to have common factors, even if you cross-cancel.
First, change it so that the two fractions have the same denominator (by changing the fractions into equivalent fractions). Once the two fractions have the same denominator, it is simply a case of subtracting the numerators, leaving the denominator the same. Finally, reduce the fraction to its lowest terms (if possible).
If the fractions are both proper fractions ... equivalent to less than 1 ... thenthat's always true ... the product is always less than either factor.
Only if you have just two fractions.
8/10, which can reduce to 4/5
It helps to reduce fractions.
Reduce them to their lowest terms
No, you do not always have to flip the numbers when multiplying fractions. When multiplying two fractions, you simply multiply the numerators together and the denominators together. Flipping the numbers, or taking the reciprocal, is only necessary when dividing fractions, not when multiplying them.
you divide the numerator by the denominator, if you get the same to the other fractions, it is proportional. Another solution is if you reduce the two fractions to simplest form and they are the same, they are also proportional.
Like and unlike fractions only make sense when you have two [or more] fractions. One fraction, such as 5/12, is always like itself.
There is no such thing as THE two fractions. There are infinitely many fractions.
You multiply the numerator not the denomanater because the demomenator will always be the same.
You first convert them to similar fractions, i.e., to fractions that have the same denominator.* Step one: find a common denominator.* Step two: convert both fractions to equivalent fractions that have that denominator.