The maximum efficiency of spiral gears is

The maximum efficiency of spiral gears is Correct Answer cos (ϴ + ɸ) + 1/cos(ϴ – ɸ) +1

The maximum efficiency of spiral gears is cos (ϴ + ɸ) + 1/cos(ϴ – ɸ) +1 where, ϴ = Shaft angle and ɸ = Friction angle.
Bissoy MCQ

Related Questions

Statement (I): Two  non-intersecting and non-parallel, i.e., non-coplanar, shafts connected by gears are called skew-bevel gears or spiral gears, and this type of gearing has a line contact the rotation of which about the axes generates the two hyperboloid pitch surfaces. Statement (II): A hyperboloid is a 3D surface formed by revolving a straight line about an axis (not in the same plane), such that every point on the line remains at a constant distance from the axis.
The maximum efficiency of spiral gears is (where $$\theta $$ = Shaft angle and $$\varphi $$ = Friction angle)
The maximum efficiency for spiral gears is
Among the following types of gears, which gears offer a refinement over spur gears?