You multiply both sides by 16.

It is Wooyeong's style

And then you have a remainder of 9.

The 2 is just kind of a scaling factor.

let's call the second column v2.

Now, if we write 5 and 1 4, we just saw that the 5 right here is 20 4.

This object over here is interesting because we can change its shape.

It's the exact same thing as 7 10.

So we're essentially multiplying by 4.

What is this going to be equal to?

And so we get c2 is equal to 5 2.

So if we shifted it here.

And the capital is the second element of that list.

You can do that, can't you?

And essentially just get rid of the equal signs right here.

So we could just put that there even though the useful

Actually from this stage we could have multiplied it out

We have 5 1 by 1 squares this way and 7 this way. So I'm going to try my best to draw it neatly. So that's 1, 3, 3, 4, 5, 6, and then 7.

So let's simplify each of these expressions and cancel out as much as possible.

Oh look, x is equal to 1.

Well, the number of times that it gets divided in half before it reaches 0 is this expression log base 2 of a plus 1.

I am able to swim here.

p, li white space pre wrap Here you get a list of all accounts.

It looks like it has a little pivot point, and then on the other side, you can stick your pencil.

45 63 is clearly larger than 28 63.

Plus, minus, plus, minus, plus, minus, plus, minus, plus.

And there's no easy way, on most calculators, to do this.

No, that's not it.

Divide both sides by 5, you get x is less than 4 5.

So the ratio of dogs to horses is five ten or one five.

Now what is the ratio of apples to oranges to strawberries? I could write it like this.

And I could write it a asterisk b asterisk c.

So we could write it this way too, right?

You can do this.

The time will come when you will regret this.

We're given a maze environment with 8 fields where we receive 100 over here and 100 in the corner over here.

It forms a surface that is, say, chemically active.

But we're just saying, what if?

22 and negative 3.

So you can actually manipulate these differentials the same way that you would manipulate numbers for the most part.

You can't, Bolt!

If we look at diagonal AC or we should call it transversal AC we can make the same argument

49y squared is a perfect square.

Only tags of this type can be part of the group

Decimal goes here, and I put the decimal right above, right there.