Keeping the mass moment of inertia of left end and the right end shafts in a three-rotor system same, if the length of one shaft is doubled what should be the effect on the length of another shaft?
What is the total number of nodes formed in a three-rotor system if the rotors at one of the ends and the one in the middle rotate in the same direction?
For a vibration system having different shaft parameters, calculate which of the following cannot be the diameter of the equivalent shaft if the diameters of shafts in m are: 0.05, 0.06, 0.07.
In which of the following condition torsional vibration will not take place, considering 3 rotors A, B and C. A is rotating in the clockwise direction.
For a two-rotor system, the mass moment of inertia of one shaft (A) is twice the other (B), then what is the relation between the length of the shafts.
For a two-rotor system, the length of one shaft (A) is twice the other (B), then what is the relation between the mass moment of inertia of the shafts.