To evaluate for lumbar causes of referred hip pain check back range of motion.

Next evaluate active range of motion of the shoulders flexion, extension, abduction, adduction, external rotation, and internal rotation.

Range of motion includes flexion, extension, supination and pronation.

Hyperbola by Focuses Point

A point on the solution curve

You can see things.

thumb flexion thumb abduction and adduction thumb opposition digit flexion and extension

Year 4, oh my gosh, something changed about the market.

Several tests can be performed to evaluate for finger pain.

at the MCP, flexion at the PlP, extension at the PlP, flexion at the DlP, extension

Select a point on the curve...

A cubic curve with a nodal point at the origin through six points

Conic by Directrix, Focus Point

Cubic Curve with Node by Six Points

Cubic Curve with Cusp by Four Points

Conic by Five Points

Cubic Curve by Nine Points

Bézier Quadratic by its Control Points

Rational Bézier Quadratic by its Control Points

Bézier Curve by its Control Points

Rational Bézier Curve by its Control Points

Check straight leg hip flexion, isolating the rectus femoris muscle.

(English captions by Andrea Matsumoto from the University of Michigan)

Full extension is desired, but if not, the angle short of full extension is recorded.

If pain or limitation exists, repeat the range of motion passively.

A cubic curve with a horizontal cusp at the origin through four points

Equilateral Hyperbola by Four Points

Start transport from this point of the curve

Intersect with this conic

Intersect with this cubic

Intersect with this cubic curve

Construct a conic with this point as focus

Yes, great. I see people going down like this.

A hyperbola constructed by its focuses and a point that pertains to it

Hyperbola by Asymptotes Point

Conic Arc by Five Points

Construct a hyperbola with this focus

But after his openings, to be honest, he does tend to get a little fucking boring.

So the first thing we know is where the center of this hyperbola is.

Turn right at the next intersection.

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

Construct a hyperbola through this point

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

Construct a Bézier cubic given its four control points.

Center of Curvature at This Point