Let me see it.

Let's see what we'll pay if we continuously compound for multiple years, at a rate of r percent per year.

So let's just work through it and see if he got it right or if he made a mistake.

Let me see that.

So let's see what happens as I try to compound continuously, or as n approaches infinity.

Well, no!

Think about what the properties of these solutions might be.

Let's first of all figure out how many hours there are in a year.

Maybe I should have a gander.

Let me check it.

Let's take a look.

Let's get started with some problems.

And how do we save data?

So this is the same thing right there.

Now you could ask

Then what we do is we call this function Login on the user objects.

So what two numbers could there be?

So that's the same thing as 10.35 million.

Plus or minus the square root of 81.

Negative 1, 0 is on our graph.

And then we look at cases

Nine.

We're making progress.

Let's say I had the equation why isn't that showing up?

Don't want to rush them, though.

DM Sick leave. Yeah, you'll definitely want to take some time off.

Who has the biggest budget as a proportion of GDP?

to make careless mistakes.

A regular concentration camp. Charming.

This is the restaurant, Acorn House.

Maybe this isn't a negative number?

And we can just do a little bit of fraction work here.

Let's do another one.

So what's 1 6 minus 1 8?

And we get a is equal to the square root of 115.

What is the y intercept of the graph?

Well let's just multiply it negative 1.

So we could say times minus 1 to the n plus 1.

We could also view 12 as, well we could do it as 2 groups of 6.

Let's see somebody else, a great conductor.

Next problem, problem 37.

But for the inverse, the domain is going to be the y value.

And let's think about it.

So what's the integral of this expression with respect to y?

We'll have a look at it.