Аль талаас нь ч эхэлж болно.

And now, we can simplify it.

You just have the 7 there again.

And now 36 divided by 4, we know what that is.

Negative 1 minus 3 is negative 4.

We've kind of broken it down into it's parts.

So we can divide both the numerator and the denominator by 15.

6 you can actually break it down.

You can just divide both sides of this equation by the coefficient on x.

And once again, I could try to get a numerator up here, 4,

If you think about it, you can divide both sides of this equation by 9.

And the process for writing it as a mixed number, you just divide the denominator into the numerator, so this just becomes 2 into 3.

People looked in a microscope.

Things like 6 you can say, hey, 6 is 2 times 3, you can break it down, and notice, we can break it down as a product of prime numbers.

We could write 54 as being 6 times 9, and 81 is the same thing as 9 times 9.

So let's divide both the top number and the bottom number by 4.

The important thing about units is that once we've made a new unit, we can treat it just like we did the old unit.

I'll show it to you just for completeness' sake.

And you're going to see why this is different than what we've traditionally done.

And that's the same remainder as right here.

Or to figure out what that times what is, you divide 360 divided by 8.

Which one is more important? The efficiency or the feeling of connection to the labor?

It uses the webcam.

5 over 35 I'm leaving some space so we can divide well, these are both divisible by 5, so let's divide the numerator and the denominator by 5.

Instead the only place to add edges is here and here, giving the only possible triangulation.

Now, we could just multiply it out at this point and figure out what 48 times 5 is and that'll be over 4, but that'll get big numbers and it'll be hard to kind of divide and all that, but we could divide at this stage right here.

And then we'll want to let's see, we can divide both sides of this equation by 4.

And since they share a common factor, the 3 in this case, we could divide the numerator by 3 and the denominator by 3, or we could say that this is just 3 3, and they would cancel out.

Now, this numerator up here, we can factor it.

We could divide the 3 by 3 and get 1, and divide the 18 by 3, and get 6.

We've already expressed it as a fraction, but now we can actually simplify it, because both 36 and 100 have some common factors.

Doing this calculation here is basically now repeating the same operation over again.

I've introduced a new Python constrict. We're using the triple quote here.

So let's try with 3 12 first.

We do have a payment plan available, should you be interested.

Because this is what all of our present values and our discounted cash flow, this type of dividing by 1 plus the discount rate to the power of however many years out, this is what all of that's based on.

1, 2, 3, 4, 5.

7 divided by 8.

What can we do with this image? One of the things we can do is to divide up the image into various regions.

Using triple quotes, we can define one string spread over multiple lines.

So they write, x squared plus 8x plus 16, over x plus 3, divided by 2x plus 8, over x squared minus 9.

If this was an equation, or really any type of an inequality, we want to divide both sides by negative 20.

This becomes a 17.

And you get ... this is equal to 5000 over 3600 ... ... meters per ... all you have left in the denominator here is second .... ... meters per second.

Why don't we multiply both sides by one third?