The radial Schrödinger equation (formula_8) outside of the well is just the same as for a free particle formula_13where the hard core potential requires that the wave function formula_14 vanishes at formula_15, formula_16.

This is phenomenal bandwidth.

And we call that the amplitude of the wave.

Because is actually turns out that most wavelengths of

So that distance right there I'll do it in magenta that distance right there is the amplitude.

light, especially the visible wavelengths of light, are much

But it's absorbing all the other wavelengths.

Bandwidth and power and a wide variety of processes that will be operating.

light and they absorb red and blue and other wavelengths of light.

Delivering the power and the bandwidth into the ocean will dramatically accelerate adaptation.

A Laser TV requires lasers in three distinct wavelengths red, green, and blue.

So the presence of the power and the bandwidth in the environment will allow all of these new technologies to converge in a manner that is just unprecedented.

So you can look at the wavelengths of light that do that.

These correspond to wavelengths from 30 centimeters down to 1.0 cm.

So literally, if you had a little window where you're only able to observe this part of your wave, you'd only observe that part of my string.

Equation

Gadolinium

Dysprosium

y rotation

z rotation

Neutron

Equation

The equation

So let me replace this guy with this equation minus that equation.

Now whats this second equation become?

Electromagnetic radiation in this range of wavelengths is called visible light or simply light.

But it won't be the case, because you can actually just subtract this equation, from the bottom equation, from the top equation.

So let me write the equation that both of them satisfy.

Now we add 13 to both sides of this equation.

This differential equations problem was literally just a problem in using the quadratic equation.

Equation Balancer

Cartesian Equation

Polar Equation

Equation Editor

What's the formula?

That is that equation right here.

So let's solve this.

Equation B.

Characteristic equation.

And this is the kind of activity that we can see with high definition video, because the bandwidth of these cables is so huge that we could have five to 10 stereo HD systems running continuously and, again, directed through robotic techniques from land.

There's something slightly different about this equation than that equation.

Is there anything about this equation that seems a little bit different than the last?

And then we can just square both sides of this equation.

So the solutions to this equation are the same as the solutions to this equation.

The way you solve quadratic equations is you get everything on one side of this equation and then you either factor it out, or more likely in the situation, you will use the quadratic formula which we proved in other videos, hopefully, giving you the intuition for it to actually solve for the times where your displacement in the vertical direction is 16 m