And then the 4, I can borrow 1 from here

2, divide the numerator and denominator by 2, and this becomes 3.

So if we were to graph it, we would put it right on top of this.

And in this example here, where I said this is some type of a financial institution.

So the focal point is going to be really close.

line So slope is equal to 6 plus delta x.

0 star 5, that is 0, because so now this you can zero as the a and the 5 as the b this is going to be 0 over 0 plus 5.

And so, if we just divide both sides the numerator and the denominator by 2 to the third, this becomes 1.

This can become a 10.

15 7 minus 8 8 is 7 7.

Let's borrow from the the 100s place.

And of course that'll drop to this line.

You're going to have a zero here, so I have to borrow.

Although that's a 300. So you're really taking 100.

And this would be 1, 2, 3, and so on.

That was really non trivial.

What's the partial of this with respect to y?

Let's just add these two equations.

So let's see what we could do here.

This is becomes a 1.

So then this becomes a plus.

That would be 0 times 0, that would be 0, 0.

Well, one hundred and fifty five minus eighty five would be seventy three.

So halfway up would be 100.

This would be 150.

1 times 93 is 93.

Becomes a 10.

Let's see, this equals if we say that this 0 becomes a 10.

This become a 16.

Right, it's 19.

Of course, we have our dt, and you have a minus minus.

And this is your radius in the x direction.

This is the same thing as 50 times 1 plus our rate divided by the number of times we compound, right?

That's (a), that's (b).

1 times 21 is 21, and now lets subtract

The games buttons are missing, but it'll also be a games machine, book machine.

The denominator now, is going to be 1 times 100, so that's pretty straightforward.

So, times zero, times zero.

100, you're going to have a 99 here.

So let's factor out a negative 3.

Now let's actually work this out.

It's going to intersect at a comma 0, right there.

And you do a minus 25 over here.

Times 15 seconds.

All right.