DragDrop improvements

Not within, boss, not here.

It flips backwards.

So that it's still useful to think in four dimensions.

transform of times sine of at, dt.

Divide both sides by s.

So 3 4 is equal to 7.

Which is, c plus d i.

This is 2 and 2, so one is right here, and one is right there.

It went down a little bit. Also, it went less to the right side than my original path.

Or I could say, here are all the scenarios where I roll a 1 on the second die.

You have to go.

And then plus, fivex plus nine times minus two.

Where are we, anyway?

So the codomain is a set that you're mapping to, and in this example this is the codomain.

And 980 dollars, you are lending the government money at 2 .

This is some function of s.

So that's one situation to consider.

Now what is the base squared?

It's almost more important than their eyesight.

And we'll go into more detail on that, But for simplicity,

This twoy is here.

So the depreciation in each of these periods is 20,000.

And let's see.

like, well what's even the point of, of learning this.

So, let me explain what's going on here.

So 3 4 of 16 is 12.

So 2 cups of flour for every 3 cups of oatmeal.

I wanna make sure I analyze the problem fully before I spend my hard earned dollars.

Let me do it in another color as well.

So this right here is a squared.

So here, 3(1 3x), so it'll be 3.

Then, here?

Wherever I see an x, I replace it with the negative 3.

We could take the integral let me write it here.

So we get a squared plus 81 is equal to 14 squared.

We can abstract this even more.

Which is right over here.

But I won't get into all of that yet.

So it's 0.703703.

Williams Very interesting question.

46 plus 43.

Here we are

And lets say that the yield curve before looked like this.

We can't.