How can I use factors to totally reduce fractions
I told you to post a composite fraction and I will show you how to reduce it.
Cant you show me an exampe problem
please
for example 120/165 how do i reduce it by using factors
Okay so here's how it is done: In general, you want to look for and cancel factors of one. You do that by finding a common number that the numerator and denominator is divisible by and reduce the fraction by that number. You keep doing that until you get a prime fraction. A prime fraction is a fraction where neither the numerator or the denominator have any common divisors. So for this particular problem: 1. Look to see if 120 and 165 is divisible by a common number. In this case, 120 and 165 is divisible by 5, so you reduce by that: \[\frac{120}{165} = \frac{5}{5} \times \frac{24}{33}\] 2. Since \(\frac{5}{5}\) is a factor of one, cancel it. You're left with \(\frac{24}{33}\) 3. Look to see if 24 and 33 are divisible by a common number.
Since 24 and 33 are both divisible by 3, reduce the fraction by \(\frac{3}{3}\)
\[\frac{3}{3} \times \frac{8}{11}\] 4. Since \(\frac{3}{3}\) is a factor of one, cancel it
You're left with \(\frac{8}{11}\) 5. Look to see if \(\frac{8}{11}\) has any more factors of one. It doesn't because there are no more factors of one, therefore \(\frac{8}{11}\) is a prime fraction. Therefore, the fraction has been fully reduced.
Thanks !
So you just look at what you can divide by and go until there is no more that can be done
Yes, keep looking for factors of one and reduce the fraction by it until you cannot reduce anymore.
Thankyou Sooooooo greatly
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