Once the animal knows click, food, click, food, click, food so click is food we bring it in a cage with a hole, and actually the animal learns to stick the nose in the hole under which a target scent is placed, and to do that for five seconds five seconds, which is long for a rat.

So the derivative of one is just zero, the derivative of negative 2 sine of x...

The Derivative.

Once the animal knows click, food, click, food, click, food so click is food we bring it in a cage with a hole, and actually the animal learns to stick the nose in the hole under which a target scent is placed, and to do that for five seconds five seconds, which is long for a rat.

What's the derivative of this?

And what's the derivative of this?

What's the derivative of so we can have 100 constant out there times the derivative of this inside function.

Sorry, we have that derivative 1.

variant 0

variant 1

variant 2

We take the antiderivative.

What's the derivative of cosine of x?

Well, the derivative of e to the x is e to the x.

And if I wanted to take the partial of this, with respect to no, I want to take the derivative, not the partial the derivative of this, with respect to x, this is equal to the partial of psi, with respect to x, plus the partial of psi, with respect to y, times dy, dx.

Blastocystis infection can be spread from animals to humans, from humans to other humans, from humans to animals, and from animals to animals.

Plus the derivative of this with respect to why is 3 times we're just doing the chain rule the derivative of y with respect to x.

Well, you could view it as the derivative of the first derivative, right?

Plus the derivative of this with respect to x.

The derivative of a vector valued function is once again going to be a derivative.

If you don't believe me, take the derivative of this.

So the instantaneous slope is the derivative.

What does Tony stand for?

The female version of the name is Stephanie.

Well, the derivative of well, let me make it even simpler.

What is the derivative of psi with respect to x?

1 2 sine of 2 tau is the derivative of this.

The derivative of psi with respect to x is equal to 0.

And then you take the partial derivative of M, with respect to y, and then you take the partial derivative of N, with respect to x, and they are equal to each other, then and it's actually if and only if, so it goes both ways this is an exact equation, an exact differential equation.

And then the second derivitive

When the nose of the animal is fixed, the whole animal is fixed.

The second derivative of y minus 3 times the first derivative minus 4 times y is equal to and now instead of having an exponential function or a trigonometric functional, we'll just have a simple well, it just looks an x squared term, but it's a polynomial.

This is the derivative of this, just like this is the derivative of this.

But we're evaluating the derivative of that function now of 0.

Plus the derivative of this with respect to x is easy, 2.

The second derivative of y minus 3 times the first derivative y minus 4 times the function.

Because this is the derivative of psi with respect to x.

This animal is bigger than that one.

I'm going to add minus 3 times the first derivative to that.

So the first expression, you take the derivative of that with respect to x.

Watch the animal.

Zoologischer Garten!

Get out!

You animal!

This is a part of the nose of the Animaris Percipiere, and when the nose is fixed of the animal the whole animal is fixed.