Exponent

Exponent

Distance exponent

Exponent 0x

Increment the exponent.

This is just exponent properties.

But this is an exponent.

Remember, you see a negative exponent, that just means the reciprocal of the positive exponent.

So that's the first exponent rule.

A is an exponent right here.

You take the exponent, multiply by the whole thing, and then decrement the exponent by 1.

Whatever my exponent is, the Laplace transform has an s in the denominator with one larger exponent.

Well, if you remember from the exponent rules, or actually not the exponent rules, from the exponent modules, anything to the zero th power is equal to one.

What is the exponent on the a?

One's a logarithm, one's an exponent, right?

We're going to do the exponent first.

finally, we'll look at the Exponent Property

If you take something to an exponent and take that to an exponent you can just multiply these exponents.

Because it's e to an infinitely positive exponent.

Laplace transform of t to any arbitrary exponent.

So we might to limit our exponent size.

Our independent variable x is the actual exponent.

And now I'm raising both to this exponent.

The east west exponent must be greater than 0.001

The north south exponent must be greater than 0.001

Welcome to the presentation on level one exponent rules.

When you move your exponent one to the left

When you flip the exponent the result doesn't change.

And actually, when I had first learned exponent rules,

This'll be more on the exponent rules, Level 2.

Well, if you're raising something to an the exponent and then you're raising that to an exponent, you just multiply the two, right?

As you learned in that exponent rules number one module.

Well, we take the exponent, multiply it by the expression.

And then the numerator is the factorial of my exponent.

But, remember what the exponent operation is trying to do.

Every time we decrease the exponent, we're dividing by a.

So I'm going to show you, using exponent rules, you can actually multiply exponentials or exponent numbers without actually having to do as much arithmetic.

So that's our third exponent rule, that when I raise an exponent to a power, and then I raise that whole expression to another power,

Can you ever get something to some exponent and get 0?

I'm going to make this the exponent of the e function.

So now, I'm going to teach you one final exponent property.

Are they somehow taking the exponent of all of the real numbers?

It says use arrows to change the exponent on each prime number.

That every time you decrease the exponent, you're dividing by a, right?

Welcome to Part 2 on the presentation on Level 1 exponent rules.