The angular frequency of the damped oscillator is given by, omega = sqrt(((k)/(m)-(b^(2))/(4m^(2)))where k is the spring constant, m is the mass of the oscillatory and b is the damping constant. If the ratio (b^(2))/(mk) is 8%, the change in time period compared to the undamped oscillator is approximately as follows:

The angular frequency of the damped oscillator is given by, omega = sq

1.	The angular frequency of the damped oscillator is given by, omega = sqrt(((k)/(m)-(b^(2))/(4m^(2)))where k is the spring constant, m is the mass of the oscillatory and b is the damping constant. If the ratio (b^(2))/(mk) is 8%, the change in time period compared to the undamped oscillator is approximately as follows:
Answer» INCREASES by 1% increases by 8% DECREASES by 1% decreases by 8% ANSWER :A