So Pete will manage this and he will still take a management fee

So, if I take this, you have a minus 4 here.

You can get rid of that negative by just putting a 1 over this whole thing.

Any real number will work here.

And the, the neck or chest radiant is more light. And the albedo captures that.

Let's see if we can simplify it at ? all. ?

So what are inputs?

So we're not changing the value of this.

The answer ends up being 4, Xi µ σ² and the reason is the way the derivative works.

And we would have added a 16 up here as well.

You don't want to do this 360 times.

We get positive 9 4.

I'm taking a couple of days off.

Action takes 2 args.

ActionGroup takes 2 args.

So here's the coding environment.

Similarly, this is going to be the partial derivative of psi, with respect to y, but when we do the test, we take the partial of it with respect to x so we get that mixed derivative.

So you can have 7 7 for the number of days.

Laplace transform of it's derivative, which is 3t squared.

I'll just write out the definition of Fibonacci right here.

So remember, whenever you see that negative, what my brain always does is say, I need to take the reciprocal here.

Then they'll be another shell here, and I'll add them all up.

Arithmetic deals with numbers.

And we know, also, if we multiply we can multiply anything by one, and we get the same number.

Our solution has e in it.

So we have two mixed numbers here.

CAPABILITIES does not take arguments

Should only take a few minutes.

Select here the border width in pixels.

Now, 163 3 special elements makes 160, divided by 4, makes each of these 40.

The highest degree here is 1, the highest degree here is 2, so we're ready to commence our partial fraction decomposition.

So it's equal to 3x squared y plus xy squared.

That's what they tell us, that the number of apples we start with divided by the number of oranges, or the ratio of them i have to be a little bit more particular is five to eight.

We can keep doing that.

Here we're steering at the first turn, here we're on the straightaway.

And then we started with the Laplace Transform of y, and then you can almost view the Laplace Transform as a kind of integral, so we kind of take the derivatives, so then you get y.

I've written a helper procedure called count.

It could be a function of x, y and z.

So once again, maybe we'll subtract 3 from both sides, just to get rid of this constant term.

So we're taking this pink area, this whole pink area is 1 4, and now we're going to take 1 2 of it.

Let me do that in a different color.

Previously, we had an evaluate function expression. Now I'm going to make a new function for evaluating statements.

Now, let's multiply this times this and take all of the constants out.

We haven't got 6s anymore, so we're not going to increase the count for 6.

And we are done.