Third and Racine?

Traffic camera picked them up entering a convenience store on Valley and 14th.

Uh... how's Third d Racine?

Yeah, how's Third and Racine?

The two streets intersect at right angles.

DWing corridor where it intersects with CWing.

He drives through.

It crosses threeoneleft.

Example curves tool

Boston is a bit of a candy store.

They also told us the y intercept at 0, minus 2.

It's the main intersection. We could head him off that way.

Now sometimes when you see a proportion like this, sometimes you'll say oh you could cross multiply.

Because it will never, a hyperbola will never cross the asymptotes.

Martin Luther King Boulevard intersects with Route 441 about five miles north of here.

'Scramble'.

At the intersection.

That's the same thing as saying, where does f of x interject intersect the x axis?

Well, whose turn is it?

And notice we're getting the exact same value that we got with cross multiplying.

So this line is going to look like this.

So these two lines or these two equations, you could even say, intersect at the point x is m inus six and y is plus 6.

I'm just guessing, but just to get a sense of what third degree polynomials look like, and how can a graph intersect the x axis three times, a potential graph might look something like this.

Well, let's see. The y intercept is right here.

It's a fiber optic network linking every street intersection to a data center in city hall.

There is heavy traffic on this street.

The street is clogged with traffic.

The signal at the intersection didn't increase the number of the traffic accidents in the city.

I think that's possible, because there is a corner of the death penalty debate maybe the most important corner where everybody agrees, where the most ardent death penalty supporters and the most vociferous abolitionists are on exactly the same page.

Vine and yucca they're all going to cross there.

Transportation

We meet at a crossroads in history.

Traffic is heavy on this street.

So the equation, the line will look like this.

Picture a car coming from here that wishes to go over here.

There is heavy traffic in this street.

We know you're in there. Cover that intersection.

King Willow now.

I want you to look up

So this one right here is a function.

The alternate interior angles are congruent

So it's likely that the line, in terms of learning, is pretty flat.

You with me?

Well, you can pause it and watch it again if you have.

Traffic on runway fourright. pull up.