Fast approximation

I use as an approximation.

That'll be good for approximation.

Enable fast approximation when rendering images.

Line will draw a rough approximation.

So this is just an approximation.

How would be write the approximation?

So this is a better approximation.

look something like this is all approximation.

So let's make the approximation of this.

0.39 is the approximation, so approximately 0.39.

Even this approximation will be approximately normally distributed.

And this would be even a better approximation.

Your calculator will just give you an approximation.

So it would be a pretty bad approximation.

So what is the Taylor approximation, or the

One, you say, well this is an approximation.

So that is my approximation, eye balling it like that.

And I use that as an approximation for this area.

And this probably wouldn't be that bad of an approximation.

That's what makes it start to be a good approximation.

So our polynomial, our Taylor Polynomial approximation, would look something like this

I can't assume that it's exactly. So here we're dealing approximation right here.

This is actually a definition, and the definition makes a lot of sense, because when you do the power series approximation, or the Maclaurin series approximation, of e to the x, it really looks like cosine of x plus i times the power series approximation of x.

In fact, about as good an approximation as we see in our everyday life.

So this would be an approximation for what the slope is at this point.

Otherwise it would just be an approximation, and that's where we use the integral.

But that's, you could say, a very rough approximation of f of x, right?

least for the middle part of it a normal distribution might be a good approximation.

This is going to be the sixth degree term in Taylor approximation... in Taylor series.

And just as a reminder, a Taylor series is a polynomial approximation of a function.

Now, how could we get a better approximation of the slope of the tangent line here?

And that probably would be a pretty good approximation for the variance of this entire population.

This is going to be an approximation, and then we're going to take an infinite sum.

The normal distribution's going to be a pretty good approximation for the distribution that we see.