Four massless springs whose force constants are 2k,2k, k and 2k, respectively, are attached to a mass M kept on a frictionless plane (as shown in figure), If the mass M is displaced in the horizontal direction, then the frequency of oscillation of the system is

Four massless springs whose force constants are 2k, 2k, k and 2k respectively are attached to a mass M kept on a fricaionless plane (as shown in figure). If the mass M is displaced in the horizontal directions, then the frequency of the system.

Four masses spring whose force constant are 2k , 2k, k and 2k repectively are atteched to a mass M kept on a frictions plate (as shown in figure) if the mass M is displeced in the horizontal direction then the frequency of oscillation of the system is

Two springs are connected to a block of mass M is placed on a frictionless surface as shown in figure. If both springs have a spring constant k, the frequency of oscillation of the block is………

Two spring have force constants k_(1) and k_(2) respectively. They are attached to a mass m and two fixed supports as shwon in figure. If the surface is frictionless, fing the time period of oscillations. What is the spring factore of this combination.

Two spring are connected toa block of mass M placed a frictionless surface as shown if both the spring have a spring constant k the frequency of oscillation block is

Two spring are connected toa block of mass M placed a frictionless surface as shown if both the spring have a spring constant k the frequency of oscillation block is

A block of mass m is connected between two springs (constants K_(1) and K_(2) ) as shown in the figure and is made to oscillate, the frequency of oscillation of the system shall be-

Two springs of force constants k_(1) and k_(2) are joined together and the combination is attached to a mass m resting on a frictionless table at one end and clamped to a fixed support at the other. Show the frequency of oscillation of the mass is f = 1/(2pi)sqrt((k_(1)k_(2))/((k_(1) + k-(2)))m [Hint: Let the mass be displaced by x and the clamped end of the second spring by x^(') . Then mf = -k_(1)(x-x^(')) . Considering the first spring and the mass as a single system we have mf = -k_(2)x^(') ]

Two springs are jonied and connected to a mass m as shown in figure. If the force constants of the two springs are k_(1) and k_(2) , shown that frequency of oscillation of mass m is

Two springs, of force constants k_(1) and k_(2) , are connected to a mass ma as shown. The frequency of oscillation of mass is f . If both k_(1) and k_(2) are made four times their original values, the frequency of oscillation becomes