And this whole thing right here, the combination of the water and the sugar molecules, we call a solution.

Computes the melting temperature for a nucleic acid duplex.

We call this whole thing a solution.

That essentially cause the cell to either kill itself or its membrane to dissolve.

Or another way to say it is that the absorbance is equal to some constant it's usually a lowercase epsilon like that and this is dependent on the solution, or the solute in question, what we actually have in here, and the temperature, and the pressure, and all of that.

let's see two container.

That's the thing doing the dissolving and the thing that is dissolved is the sugar.

And then we realized our probe was made out of the same stuff it could have melted.

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. ..then it'll soften and melt.

This is bad?

So you could also say that some constant times g of x plus some constant times h of x is also a solution.

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And you could think of that as a new constant of nature, whose value is something at which is probably determined observationally.

Set here the precision of the Gaussian function.

So you could imagine other experiments like this.

This spot should be molten.

Food rotted in the heat.

And there are words for these things.

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Semi permeable membrane.

Oxygen from the air dissolves in water.

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One thing to realize is that the angle must be set in radiance.

And that was OK, because we had one set of initial conditions and we solved for our constants.

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And we start with the assertion that, again, testing the entire input should fail.

So you just learned about the concept of a probability density and that's very cool.

This was the original differential equation.

You can test that.

The universe is spacially flat.

Well, in the last video, in kind of our introductory video, we learned that a constant times a solution is still a solution.

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So we have a simple equation that relates total observed velocity.

So this can be rewritten as the principal square root of negative 1 times 52.

Generally speaking, this integral cannot be solved analytically.

Define Constants

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