Volume

So what would be the volume of that sliver?

Let me try my best to draw this neatly.

Well, they also tell us that the volume is 405.

So let's think about it.

So if I had a little cube here in the volume under consideration, that's a little cube you consider that dv.

So how do we figure out the volume under a surface like this?

In units, what are the dimensions of the box?

And that seems pretty reasonable for our reality.

And that little cube has side length 2.

And my sister, she wanted to lose some weight anyway. But she never looked better.

So dy, which is this. dy times dx, dx times dz.

Well that's equal to what?

So the important topics to take away from this segment.

And that's that the ratio between the volumes let me write this down that the ratio between the volume at state B and the volume at state A so the ratio of that volume to that volume is equal to, in our Carnot cycle, is equal to the ratio between the volume at state C.

Books are to the mind what food is to the body.

Cumulative 0 calculates the density function cumulative 1 calculates the distribution.

I'm getting confused now.

So this is the surface defined by this function.

Now if I multiply this whole thing times dy,

We looked at psychological involvement how much empathy did you feel for the other person?

You care? Want to know

Interested?

Hard.

That makes sense because surface area is a 2 dimensional measurement. We think about how many sq cm can we fit on the surface of the cylinder.

One way, if you did want to memorize it, you said, OK, the integration by parts says if I take the integral of the derivative of one thing and then just a regular function of another, it equals the two functions times each other, minus the integral of the reverse.

Well, we just we first take the actual test

So let's say I have a little centrosome here.

You either multiply the length of the rectangle times the entire width.

We piled the carcasses and burned them.

Oh, sorry, did I call those centromeres?

It's very confusing, right?

Science as such is not interested in the value or worth of things.

So how do we evaluate this integral?

And so to actually calculate this, what I do is I take the cumulative distribution function of this point and I subtract from that the cumulative distribution function of that point.

I'm going to tell you that if I were to take the integral of this function from minus infinity to infinity, so essentially over the entire real number line, if I take the integral of this function, I'm defining it to be equal to 1.

They are 12 ft. long, a thousand pounds.

But you put one there. Why?

And we go straight through the centimeter that distance right over there is 14 centimeters.

With that out of the way, let's just apply this radius being 7 centimeters to this formular right over here.

Let me draw it.

These are the same rectangles.

Let's get started! To find out how well they understand each other, they answer the questions without discussion

If say, universe was populated by particles such as galaxies or alignment of a clouds, and we can count, then their number per unit volume is something that will be also dependent on the expansion rate.

Boyle's law allows chemists to predict the volume of any gas at any given pressure because the relationship is always the same.