And that can also be written as and this is my preferred notation, because it doesn't have all this extra junk everywhere.

The length is given right over there it is a squared plus 6 a minus 27 they want us to simplify this.

So what does this simplify to?

And all of these are divisible by 5.

So let's multiply both sides by mu.

And then he can see that at the same time.

Colour, Floyd Steinberg, CMYK, simpler

Color, Floyd Steinberg, CMYK, simpler

And then you make some assumptions about it.

And there's some things we need to do to really improve the search engine to make it useful.

The trick here is to factor it and simplify it before you do any multiplication.

Don't ask me that.

Elements. They combine and change into compounds.

I'm starting to see the light at the end of the tunnel.

let's cancel that out.

25i 2 is the same thing as 25 times 1, so that is 25.

You would get 8 minus 4 is 4.

Because if we just simplify this expression, and we include things in the simplified domain that weren't included in the original function's domain, we've actually changed the expression.

Times v1 dot v1.

And this number is the same as this number.

We have all of that over minus 16.

So this whole expression simplifies to

Is given right up here, is 2x times the principal square root of 5 minus 4, minus 4.

Marketing people have never been able to do that.

Last year in my freshman algebra class, my passing rate was only 52 .

And we sort of picked the price point of 10 cents a page.

So if you divide both sides by x plus y, we could maybe assume that it's not 0.

We have one expression on top of another expression.

let's cancel that out.

Well, a is minus 10, so 2 times a is minus 20.

We have a b squared over b to the third power

You could bring the 13 down here if you want to write it so you don't have a fraction over a fraction.

These will make this expression undefined. It will make this denominator equal to 0.

The numerator has the same degree as the denominator.

A number of pharmaceutical companies were working on it.

So it's very valuable to have this mathematical, rigorous, thinking.

We have 7 times 10 to the fifth over 2 times 10 to the negative 2 times 2.5 times 10 to the ninth.

The botanical names are in front of you.

We've known that for a long time.

Times negative one.

What's that going to simplify to?

Minus va minus 400 12.

So we can do this in multiple ways, simplify different parts.

So, shortly, I'm going to be

In fact, on the contrary, it highlights them.