Leaning

So we have slope intercept.

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

So they have the same slope.

So this slope right here, so line 1, so I'll call it slope 1.

Leaning

Leaning Leaning

That's slope right over here.

But how do you put this into point slope form?

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

And we know we have a slope of 4.

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

So let's put it in point slope form.

And for a line, this will always be constant.

Perigee (km)

Inclination, deg

Slope is equal to 0.

And we have our slope.

Where is the slope?

So the slope is equal to minus 3.

You see their slope.

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.

So our slope in this case is negative 3.

Equation of a common tangent with positive slope so it has to have a positive slope to the circle as well as to the hyperbola a common tangent.

So what is the slope, the average slope between point a and point b?

And this is different from y or from slope intercept form.

And so to put this in point slope form is really easy.

Find the equation of this line in point slope form, slope intercept form, standard form.

My favorite is slope intercept form, because it tells you exactly the slope and an intercept.

The slope was 0.

So the slope of the slope.

So what's the slope?

They have the exact same slope.

So let's figure out the slope.

So the slope would be 7.

What's the slope?

So the slope is equal to 4.

They have the exact same slope.

So that's our slope.

So our slope is equal to 3.

The slope is 0.

That is our slope.

Here is the slope.

The slope is 3.

The slope looks like this.