The equations are , and .

The circular helix is and the point is .

Find the value of torsion and curvature of the curve.

Consider .

Apply derivative on each side.

.

.

The curvature of the circular helix is .

Substitute , and 

  in .

.

The curve passes through the point .

Substitute .

.

Therefore, the curvature of the curve is .

The torsion of the circular helix is .

and .  

.

The curve passes through the point .

.

Therefore, the torsion of the curve is .

The curvature of the curve is and The torsion of the curve is .