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Use one of the symbols $<$ or $>$ to make each statement true. $$\frac{2}{3}\quad\text{__}\quad\frac{3}{5} $$
$>$
Algebra
Chapter 1
An Introduction to Algebra
Section 3
The Real Numbers
The Language of Algebra
Equations and Inequalities
Functions
Linear Functions
Quadratic Functions
Polynomials
Oregon State University
McMaster University
Idaho State University
Lectures
01:32
In mathematics, the absolu…
01:11
00:50
Use one of the symbols $&l…
00:35
00:28
00:42
00:52
00:24
01:13
Insert one of the symbols …
00:38
00:21
Replace each $\circ$ with …
here we have two numbers and we have to decide which one is greater than or less than the other. So looking at these two numbers, I see that they're fractions. And I noticed that these fractions have different denominators, and in order to compare them being greater than or less than each other, they have tohave the same denominator. So what I'm gonna do is I'm gonna take 55 is the bigger denominator, and then I'm gonna notice that three can't become five. So then I look at the next multiple five times two is 10 re cannot be multiplied by anything to get 10 nicely. So then five times three is 15. Well, we can make a three into a 15 so that's going to be the denominator that we choose. So we're gonna set up fractions with the denominator of 15 and then we have to remember to get the numerator the same kind of way. So then what we're gonna do is we're going to say, in order to get three to be 15 we multiplied by five. So then we're going to do the same thing to the numerator. So taking two times five we would get 10 doing the same thing on the other side. Within number 55 times re gets his 15. So then multiplying the numerator three times that number, we multiplied, we'd get nine. And now, since the denominators are the same, we can compare the numerator Sze to decide which one smaller So between 10 and 99 is the smaller number. Which means going back to our original statement, we can point to that fraction that smaller
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