Well we know that the only solution to this is that they all equal 0 because anything that's a solution to this is a solution to this.

That would be the solution, the vector solution to this equation.

Now, if we just add our particular solution to both sides of this, we get that any solution remember, we assume that x is any solution to this that any solution is equal to our homogeneous solution, is equal to a homogeneous solution, plus a particular solution or plus our particular solution.

So what's the solution to this?

What is the solution to this?

This was vodka and solution, gin and solution.

This was vodka and solution, gin and solution.

So if this is the general solution to the homogeneous equation, this a particular solution to the nonhomogeneous equation.

There is a solution to this problem.

Is there a solution to this violence?

That's the only solution to this equation.

Let's draw a solution to this problem.

So this was also a solution to this differential equation.

This was Fizeau's solution

This is one solution.

This is our solution.

So there could be no solution to this, but there has to be at most one solution.

There is no easy solution to this problem.

There was no uniform solution to this question.

This is also going to be a solution.

What is the unique solution to this equation?

You'd have no one solution to this equation.

So there is no solution to this problem.

So, there's a fairly simple solution to this.

That this is a solution to our inhomogeneous equation, and that any solution to our inhomogeneous equation takes this form right here.

We're saying that this is a particular solution to this equation.

Well, I just said this is the unique solution to this.

Yet this is no solution.

This is the only solution.

So this is a solution.

This is a solution, yes.

This is the gecko's solution.

Now this is our solution.

This solution seems to us to be reasonable and pragmatic.

But Europe has an obvious solution to this problem.

This suggests the following solution to the banking crisis.

The solution to this problem requires permanent SDR allocations.

And so we said, there's a solution to this.

The solution to this equation, because these guys are

And I thought about a solution to this problem.

We know the solution to this one, as well.

So there is no solution to this quadratic equation.

The solution to all of this is pretty easy.

I came up with a solution to this problem, and I came up with a solution based on adaptive optics for this.

So this is our solution and this is that solution graphed. And I wanted to do that in the other green color.