So let's think about this way.

Draw a path.

And let's say I have some surface.

Drag to draw.

Draw flags?

Draw the Moon?

So this tells us that k is equal to minus 1 4.

So what we do is we draw an arrow.

So if I were to draw the top view.

Draw models of molecules

Enable stars in the sky.

Draw Ecliptic?

Draw Saturn?

Draw Mars?

Draw Venus?

Draw the Sun?

Draw Jupiter?

Draw Mercury?

Draw comets?

Same drill when we graph this equation.

Over here, same thing.

So, you rise 2 for every 3 that you run.

last time with the shifting.

And just to give you an example like that, if I wrote minus 3 times some vector I'll just draw the vector here.

And then the top of it is also going to be no, that's not what I wanted to do.

Draw cartoons

I'll keep it at three by three to keep the math from getting too hairy.

Draw constellation names?

Draw coordinate grid?

Draw horizon?

Draw Pluto?

Draw Neptune?

Draw Uranus?

Draw asteroids?

There you go.

It's going to look something like that.

And let's draw that.

Draw this ellipse.

And an acute angle is an angle

This is again showing all the different contributions.

So the difference between the two is the vector 6, 5.

So, it's going to be a little bit of a fat ellipse.

Draw Celestial equator?

And let me draw a line, and since our line here has a negative slope,

Well that seems like that would be the last step. Then you're done.