like a p is what you normally use in physics for density so its density is a function of x, y, and z.

So let's say the density in this volume that we care about, the density function is a function of x, y and z.

And so, what we defined, we defined a density function.

How do I figure this out using the probability density function?

And we did that by integrating this 3 variable density function this function of 3 variables.

P, p, p...

It'll actually be the integral from 4 and a half to 5 and a half of this probability density function or of this probably density function, the x.

Density

Density

Density

But it's a probability density function just like we studies the Poisson distribution.

So if I know the standard deviation so this is my standard deviation of just my original probability density function, this is the mean of my original probability density function.

Initial density

Mesh density

Glyph density

Particle density

X Density

Toner Density

Print Density

Translations Density

Bone density?

So it's the area from minus infinity to x of our probability density function.

P, plus P times 1 minus P.

So let's say that its density is a variable function of x, y, and z.

Infinite mass density.

A maximum density?

So you can do this in theory with a discrete or a continuous probability density function.

And rho, this p looking thing with a curvy bottom that gives us the density at any given point.

So, the density was that our density function is defined to be x, y, and z, and we wanted to figure out the mass of this volume.

P

P

P.

P?

In fact, our standard deviation became smaller than our original population distribution or original probability density function.

And then p times p squared is p to the third.