We will not obey unjust laws, we will obey a higher law, the higher law of humanity, and human dignity, and human rights the higher law of Gaia, of Pachamama, of Vasundhara, of Bhumi for ecological sustainability .

Well, we apply the same formula.

We could just apply the quadratic formula.

So, let's just apply the quadratic formula.

So let's just apply the quadratic.

So let's apply it over here.

So let's apply it here.

But let's apply L'Hopital's Rule here.

We are continuing to implement the Protocol with the greatest earnestness.

So let's apply this principle to Siberia.

Now we're going to apply a little bit of the chain rule.

Tell them we will not obey.

So here we're going to apply the derivative operator.

But let's just apply this property right over here.

And they just want us to apply the quadratic equation.

And then we apply all these other principles

Now, let's apply it to this problem.

So let's just apply the quadratic equation here.

We're waiting on a decision from City Planning.

So let's apply L'Hopital's Rule again.

Now, to figure out the length of the hole, we can apply the

Why not apply that to our looking at paintings?

We've got to practice what we preach.

We do chemistry in organic solvents.

So once again, let's apply l'Hopital's rule again.

Now with that out of the way let's see what we can apply.

So now we can just apply the quadratic formula.

I think that's pretty neat and I'll show you how in future presentations how we can apply this to physics and optimization problems and a whole other set of things.

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

The same rule could be applied to other activities.

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

So let's use these properties to do a handful of more complex problems.

But do we apply this in our own lives?

Let's do another example of solving a nonhomogeneous

And, you know, my studio we've done it all the time.

So let's use this powers of exponents property on this expression right over here.

So let's apply this definition of a derivative to this function.

But let's apply this logarithm property to this equation.

So let's apply this, a couple of concrete examples.

Now, let's see what happens when we apply D to x.

We did exactly what we did in the large corporations.

So, once you do this, it is amazing how the students open up.

This insight can be applied directly to the problem of unions.

It is dangerous folly, however, to extend this policy to viruses.

Finally, let's apply this formula to a new message the poker hand.