In forced oscillation of a particle the ...

In forced oscillation of a particle the amplitude is maximum for a frequency `omega_(2)` of the force while the energy is maximum for a frequecyomega_(2) of the force, then .

`omega_(1) lt omega_(2)` when damping is small and `omega_(1) gt omega_(2)` when damping is large

`omega_(1)gt omega_(2)`

`omega_(1)=omega_(2)`

`omega_(1)lt omega_(2)`

Verified by Experts

The correct Answer is:

Since energy `prop("Amplitude")^(2)`, the maximum for both of them occurs at the same frequency
`:." "omega_(1)=omega_(2)`

OSCILLATIONS
DISHA PUBLICATION|Exercise Exercise-2 : Concept Applicator|28 Videos
OSCILLATIONS
DISHA PUBLICATION|Exercise Exercise-1 : Concept Builder (TOPIC 2: Time Period, Frequency, Simple Pendulum and Spring Pendulum)|31 Videos
NUCLEI
DISHA PUBLICATION|Exercise EXERCISE - 2 (CONCEPT APPLICATOR)|30 Videos
PHYSICAL WORLD, UNITS AND MEASUREMENTS
DISHA PUBLICATION|Exercise Exercise - 2 : Concept Applicator|30 Videos

In forced oscillations , a particle oscillates simple harmonically with a frequency equal to

frequency of driving force

natural frequency of body

differnece of frequency of driving force and natrual frequency

mean of frequency of driving force and natural frequency

`omega_(1) = omega_(0)` and `omega_(2) != omega_(0)`

`omega_(1) = omega_(0)` and `omega_(2) = omega_(0)`

`omega_(1) != omega_(0)` and `omega_(2) = omega_(0)`

`omega_(1) != omega_(0)` and `omega_(2) != omega_(0)`

`V_(1)=V_(2)`

`V_(1) lt V_(2)`

`V_(1) gt V_(2)`

`V_(1)lt V_(2)` when the damping is small and `V_(1) gt V_(2)` when damping is large