Write 5 and 1 4 as an improper fraction.

3 left over, but it's 3 of your 4, or 3 4 left over.

Let's say I had twenty three over five.

So 1 and 7 68.

These two things are equivalent.

Sorry, I don't like mixed numbers.

It's that simple.

If you divide 4 by 2, you get 2, so this is equal to 3 2.

Identify 15 eights, or 15 over 8, as a proper or an improper fraction. or an improper fraction.

Well an improper fraction is a fraction where the numerator is larger than the denominator.

Let me just do a little side example here.

4 and 1 8.

So let's go the other way.

So we could go 1, 2, and then 1 5.

Write 5.1 4 as an improper fraction

So 15 is greater than or equal to 8, so we are dealing with an improper fraction.

And what's an improper fraction?

So let's start with the latter.

We're at an improper fraction.

It's some place halfway between two and three.

Now, there's two ways to do this.

It's 63, over 1 times 5.

Write 7 4 as a mixed number.

And so this will become 6 over 4.

Actually, let's do it that way.

Let's say that we weren't dealing with reals.

So the first thing we want to do is rewrite each of these mixed numbers as improper fractions.

I want them to be improper fractions.

Let me remind you an improper fraction is one where the numerator is gretaer than or equal to denominator, absolute value of numerator is greater than or equal to absolute value of denominator

So the first thing we want to do since both of these are mixed numbers is to convert them both into improper fractions.

So we have our answer, but right now, it's an improper fraction.

91 12.

They're easy to think about oh, it's a little bit more than 8.

So we have two mixed numbers here, and like when you're adding mixed numbers, you can do it two ways.

So it's 1 5 times 3 and 1 3 can be rewritten as 9 3 sorry,

Now it would be really strange to just say, OK, that's the same thing as 3 and 9 8, because you have a mixed number with a whole number and an improper fraction.

However you want to think of it, but we've solved the problem.

You can configure how many virtual desktops there are.

This has 1 it has a bunch of numbers, but it's not divisible by 7, so this is actually in simplest form, but this is an improper fraction.

So you could think about it that way.

Or we could convert it to a fraction, an improper fraction

Let me color code it.

It turns out that you can convert an improper fraction into a mixed number or a mixed number into an improper fraction.

And the absolute value of numerator is greater than or equal to the absolute value of the denominator for an improper fraction

Here's how I'm going to interpret the output of my hypothesis H of