So if we apply to this one we know that

So let's see if we can apply that.

So if we apply D to x, what do we get?

Let's see if we can apply the third side to it.

So let's see if we can apply that to some problems.

And hopefully if we understand how we control movement, we can apply that to robotic technology.

So let's see if we can apply these same rules to division.

If we apply the best architectural design, climate engineering design, we won't get much better.

So what is this guy, if we want to apply it, if we wanted to write this in B coordinates?

So let's see if we can apply that to this triangle right here.

Let's see if we can apply these rules to figure out if some actual transformations are linear or not.

Here, I would like to ask, the amounts of money we can collect if we apply this idea,

So if we tried to apply our definition there, what would it be equal to?

And if this seems like some Byzantine, hard to understand result, we can apply it.

We can apply that to the business world, we can apply that to our student group works, we can apply that to our management teams.

2. Paragraph 1 does not apply if

2. Paragraph 1 does not apply if

So if we apply D to x, D should be our transformation matrix if we're dealing in the B coordinates.

We apply the derivative operator.

So we can apply D.

If you can't apply the idea As if I have eaten

What will happen if I apply to school?

If they apply it, give them further instructions.

Well, we apply the same formula.

How does it apply if it's a bigger thing?

What will happen if I apply to the scholarship?

If the fever continues to increase, apply cold compresses.

We could just apply the quadratic formula.

So we can just apply this equation.

We can calculate the amount of work done by multiplying the force we apply times the distance over which we apply the force.

Let's see if we can apply this to a real world problem, and obviously, I'm making some simplifying assumptions.

Now another way to view it, if you don't like that formula, is we could even apply other formulas.

If we apply D to x let me scroll over a little bit, just so we get a little bit more real estate.

Beyond this, we were taught that we could apply pressure.

Please clarify if the authorizing agency (check all that apply)

But imagine if you had to apply D multiple times.

If you need more resource, you just apply more computer.

Let's say we want to find D first, because if we can find D, then we can just apply this formula here to figure out A.

We can actually take some vectors x, apply the transformation or apply the change of coordinates, get to this, and then apply d.

I feel that, if we can understand what makes something like Coca Cola ubiquitous, we can apply those lessons then for the public good.

And then we apply all these other principles

So we just apply minus 1 times everything.

We take the water from the sea and we apply pressure.

You can only apply it if x is one of these.

So let's see if we can apply this newly found insight to simplify some problems that we've tackled in the past.