Our slope was decreasing up until this point.

We now need to climb back up the slope.

This seems like a pretty straight up vanilla slope problem right there.

So the slope of the slope.

So up until this point in are functions domain, our slope was decreasing.

slope

Slope

Slope

Slope

That's the slope of the slope, or the rate of change of the slope itself.

I go up in y by 4 when I go up in x by 2, so the slope is 2.

Slope Map

Low slope

High slope

slope map

Slope decreases.

Slope... arms!

Zero is a higher slope than some negative slope here.

So they're telling us the slope, slope of negative 1.

The slope would be a negative slope, and here it's a positive slope, but if we took a point here, the slope would be even more positive.

Let's put this first equation up here in slope intercept form and see if it has a different slope or a different intercept, or maybe it's the same line.

Your slope over here is the slope of the tangent line.

slope map declaration

It'll have slope.

The tangent slope.

Slope is decreasing.

What's the slope?

So this is in neither point slope nor in slope intercept form.

And which of these has a positive slope, positive slope of 2?

So line A, the slope is pretty easy to figure out, it's already in slope intercept form, its slope is 3.

Because back here, the slope is actually, a really high number is going to be up here.

Slope AB, or we could say slope BC, should be equal to the negative inverse of the slope of A to B.

AB, you get slope AB times slope BC is equal to negative 1.

You can see here the slope is downward because the slope is negative.

So the slope, let me write this down, slope and oftentimes they'll use the variable m, for slope, I have no idea why.

The slope was 0.

So what's the slope?

The slope was increasing.

So that's our slope.

So that's our slope.

The slope is 0.

You want the slope.

That is our slope.

Where is the slope?

Here is the slope.