These guys have two.

These two guys cancel out.

You may recognize these two guys.

linear combinations of these two guys.

These guys have those same two electrons.

So if I take these two guys, what can I factor out of those two guys?

These two guys are my two sons Ford and Wren.

Glucose got split into two of these guys.

So I can multiply these two guys first.

These two guys clearly have some common factors.

And these two guys are named Guier and Weiffenbach.

These two guys, their signs are gonna cancel out

And then we're going to switch these two guys.

Anyone heard of these two guys as an example?

These guys aren't just producing two ATPs in each of these stages.

I'm here for two reasons. These two guys are my two sons Ford and Wren.

ZK Now, this technology was developed by these two guys

And then these two guys are going to become negative.

So first we can do these two guys right there.

You times what's the dot product of these two guys?

When I dot these two guys, what do I get.

Now the right hand side these two guys cancel out.

I don't get it, Johnny, about these two other guys.

In a Wimbledon final match, these two guys fight it out.

All of these guys have two electrons in their outermost shell.

And it's a standard basis because these two guys are orthogonal.

These two guys cancel out, the whole point of subtracting 81.

And then you have the square root of these two guys.

We see the discriminant is negative, there's no solution, which means that these two guys these two equations never intersect.

These guys...

These guys...

So all of the linear combinations of these two guys are going to create a plane that contains these two vectors.

So these guys have actually a stronger hand three aces and two kings.

And then I just need to zero out these two guys up here.

So let's do these two guys first. And so what do we get?

These guys had 300 roughly. These guys had 300 as well.

Get those two guys.

There's those two guys.

We end up with, on the left hand side, these two guys cancel out.

This is the basis for the device that these two guys at Ford built.

So the first component here is going to be these two guys added up.

But these two guys are orthogonal, so what's that going to be equal to?

Where you're starting at the origin right there, plus multiples of these two guys.

But these other two guys, they held me here. They wouldn't let me go.

Don't worry, Spats. One of these days we're gonna dig up those two guys.