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Due to some force F(1) a body oscillates...

Due to some force `F_(1)` a body oscillates with period `4//5s` and due to other force `F_(2)` it oscillates with period `3//5s`. If both the forces acts simultaneously in same direction then new period is

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A body executes simple harmonic motion under the action of a force F_1 with a time period (4)/(5)s . If the force is changed to F_(2) , it executes SHM with time period (3)/(5)s . If both the forces F_(1) and F_(2) act simultaneously in the same direction on the body, its time period (in seconds) is

A body executes simple harmonic motion under the action of a force F_1 with a time period (4)/(5)s . If the force is changed to F_(2) , it executes SHM with time period (3)/(5)s . If both the forces F_(1) and F_(2) act simultaneously in the same direction on the body, its time period (in seconds) is

A body executes simple harmonic motion under the action of a force F_1 with a time period 4/5 s . If the force is changed to F_1 and F_2 it executes SHM with time period 3/5 s .If the both the forces F_1 and F_2 act simultaneously in the same direction on the body, its time period in seconds is,

A body is executing simple harmonic motion under the action of a force F_(1) with time period 1 s. The time period is 2s when body is acted by another force F_(3) . What will be the total time period when both the forces are acting in same direction simultaneously ?

A particle is executing simple harmonic motion under the action of a force F with a time period (3)/(5) s. When the force is changed to F' , the time period of oscillation is (4)/(5) s. When both the forces F and F' act simultaneously in the same direction on the body, time period in seconds in T = (6a)/(5b) . COmpute the value of a + b.

A body executes SHM under the influence of one force and has a period T_1 seconds and the same body executes SHM with period T_2 seconds when under the influence of another force. When both forces act simultaneously and in the same direction, then the time period of the same body (in seconds) is: