consider a/b * c/d
check whether a/b and c/d are in simplest form. if not make them..
if they are then check whether a/d and c/b are in simple form. if no make them.
if they are then the answer is going to be a simple fraction.
example 3/8 * 12/5
the given fractions are already in simple form. now check whether 3/5 and 12/8 are in simple form. 12/ 8 is not in simple form. so canceling the multiple 4 12/8 = 3/2
now all fractions are simple therefore now the multiplication becomes 3/2 * 3/5 = 9/10
It is a process by which the product of mixed fractions is calculated.
No. Fractions don't need the same denominator in order to multiply them. The numerator of their product is simply the product of their numerators, and the denominator of their product is just the product of their denominators.
-- Multiply their numerators to get the numerator of their product. -- Multiply their denominators to get the denominator of their product.
You multiply the two fractions. To multiply two fractions, the numerator of the result is the product of the numerators, and the denominator of the result is the product of the denominators.
The two fractions are 1/6 and 3/8
product! or twins
As a product of its prime factors: 2*5*5*7 = 350
It is not: they are the same. A "product" and "multiple" are synonyms.
It is a process by which the product of mixed fractions is calculated.
You solve it just like they are proper fractions
No, it is not.
No.
If the fractions are both proper fractions ... equivalent to less than 1 ... thenthat's always true ... the product is always less than either factor.
No. Fractions don't need the same denominator in order to multiply them. The numerator of their product is simply the product of their numerators, and the denominator of their product is just the product of their denominators.
Exactly the same as you do when multiplying fractions with different denominators. -- Multiply numerators . . . the product is the numeratore of the answer. -- Multiply denominators . . . the product is the denominator of the answer.
-- Multiply their numerators to get the numerator of their product. -- Multiply their denominators to get the denominator of their product.
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