Let's do some exponent examples that involve division.

I just manipulated the exponents and multiplied some numbers, et cetera, et cetera.

Unpolar Coordinates

Exponents

Coordinates

Coordinates

Coordinates

Copy Coordinates

Planets Coordinates

Rationale

Point by Coordinates

Ecliptic Coordinates

Select Input Coordinates

You can just add the exponents.

lot like the previous one, although we have some exponents here of sine squared of x over x squared.

In Level two exponents, the only thing we're going to add to the mix now is the concept of a negative exponent.

Structural foundations remained intact.

Consideration of the merits

Examination of the merits

Observations on the merits

Observations on the merits

Comments on the merits

Norway

The bases have been established.

Copy Coordinates

I can just add the exponents.

And then I multiplied the exponents.

learn about negative exponents.

I can add the exponents.

You can multiply the exponents.

We can add those two exponents.

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.

But the general idea that you could only you could only really talk about things in that place that had some kind of experimental basis.

First, the fundamentals.

Consideration of the merits

The Committee's consideration of the merits of the communication

Consideration of the merits

C. Consideration of the merits

C. Consideration of the merits

Construct a Point by its Coordinates

So that's the first exponent rule.

This is just exponent properties.

We made all the exponents positive.

Welcome to the presentation on exponents.

So let's take the positive exponents.