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Simplify each fraction, if possible.$$\frac{36}{225}$$
$\frac{4}{25}$
Algebra
Chapter 1
An Introduction to Algebra
Section 2
Fractions
The Language of Algebra
Equations and Inequalities
Functions
Linear Functions
Quadratic Functions
Polynomials
McMaster University
Baylor University
Idaho State University
Lectures
01:32
In mathematics, the absolu…
01:11
00:36
Simplify each fraction, if…
00:16
Write each fraction in sim…
00:35
Simplify each fraction.
00:43
00:44
Divide. Write each result …
01:09
Simplify each fraction by …
00:46
01:48
Subtract. Write all answer…
01:01
01:29
Simplify the fraction to l…
this tutorial goes through solving problems. 53 from Chapter one section to practice. We're told to simplify this fraction. And to do that, we're going to be rewriting our numerator and denominator in crime factor form so that we can see the common terms, the common factors and removed. Now, at first glance, this might seem like a really, really confusing gonna take. Oh my gosh, So long, Simplification toe. Find these prime factors, but it's really not perfect. 36 is a perfect square, and so I know that that's gonna be six times six. Well, we write this in prime factors in just a moment, and I know that 25 is a factor of two point. So under right 25. And then if you divide 20 to 25 25 it's nine. Well, the night of them on now every rewrite these in my prime factor for so you can always write Ah factor pair that isn't prying. Initially on then prime factor at the so 672 times three. That's the 1st 1 times two times three That's our two sixes and then 25 is five times by and nine is three times three. So now I can remove. My actor appears my, uh, common factor, Pierce, which are the threes. So, uh, the Liberator I'm left with two times two, None of the generator. I'm work with five times five. And so that comes out to for over 25.
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