linear equations right here.

And the first class that I'm going to show you and this is probably the most useful class when you're studying classical physics are linear second order differential equations.

Double Line

Directrix of a Conic

The directrix line of a conic.

But anyway, these are useful properties to maybe internalize for second order homogeneous linear differential equations.

Conics

conic

Dash Dot Dot

Tangent to This Conic

So second order linear homogeneous because they equal 0 differential equations.

Or if we subtract fiveo from both sides, get eighta minus fiveo is equal to zero.

DVD R Dual Layer

So, I'll see you in the part 2 of using the quadratic equation.

But anyway I don't want to get caught up in terminology.

So just to review our terminology, y is the second order because the highest derivative here is the second derivative, so that makes it second order.

DVD R Dual Layer Sequential

DVD R Dual Layer Jump

Angle Bisector

The bisector of an angle

conic arc

Let's say I have a line, let me make it a straight line.

So the slope is equal to minus 3.

No? Nonlinear equations?

And this is where I'm trying to go.

The polar line of a point with respect to a conic.

Construct the directrix of this conic

Radical Lines for Conics

Intersect this Conic

Remove a Bézier Cubic

Conic Type

Remove a Conic

Add a Conic

Move a Conic

Show a Conic

Hide a Conic

Double Thick Line

This cancels with this.

Independently targeting particlebeam Phalanx.

The polar point of a line with respect to a conic.

Construct a conic with this asymptote

Select the directrix of the new conic...

Construct the asymptotes of this conic

Construct a conic with this line as directrix

You might have to use a quadratic equation or something.