A person normally weighing `60 kg` stands on a plateform which oscillates up and down har monically at a frequency `2.0 sec^(-1)` and an amplitude `5.0 cm` . If a machine on the plateform gives the person's weight against time deduce the maximum and minimum reading it will shown, `Take g = 10 m//sec^(2)`.

A person normally weighing 60 kg stands on a platform which oscillates up and down harmonically at a frequency 2.0 sec^(-1) and an amplitude 5.0 cm . If a machine on the platform gives the person's weight against time deduce the maximum and minimum reading it will shown, Take g = 10 m//sec^(2) .

A person normally weighing 50 kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0 s^-1 and an amplitude 5.0 cm. A wighing machine on the platform give s the persons weight against time If answer to part is yes, what will be the maximum and minimum reading in the machine and at which position?

A person normally weighing 50kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0 s^(-1) and an amplitude 5.0 cm . A weighing machine on the platform gives the persons weight against time. If answer of part (1) is yes, what will be the maximum and minimum reading in the machine and at which position?

A person normally weighing 50kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0 s^(-1) and an amplitude 5.0 cm . A weighing machine on the platform gives the persons weight against time. Will there be any change in weight of the body, during the oscillation?

A person normally weighing 50 kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0 s^-1 and an amplitude 5.0 cm. A wighing machine on the platform give s the persons weight against time Will there be any chage in weight of the body, during the oscillation?

A person normally weighing 50 kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0s^(-1) and an amplitude 5.0 cm. A weighing machine on the platform gives the persons wieght against time. (a) Will there be any change in weight of the body, during the oscillation? (b) If answer to part (a) is yes, what will be the maximum and minimum reading in the machine and at which position?

A person normally weighing 50 kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0s^(-1) and an amplitude 5.0 cm. A weighing machine on the platform gives the persons wieght against time. (a) Will there be any change in weight of the body, during the oscillation? (b) If answer to part (a) is yes, what will be the maximum and minimum reading in the machine and at which position?

A perosn normally weighting 50kg stands on a massless platform which oscillates up and down harmonically at a frequency of 2.0s^(-1) and an amplitude 5.0 cm. A weighing machine on the platform gives the persons weight against time. (a) Will there be any in weight of body , during the oscillation? (b) If answer to part (a) is yes, what will be the maximum and minimum readin in the machine and at which position?

Passage XIII) Mr. Anoop having mass 50 kg is standing on a massless platform which oscillates up and down (doing SHM) of frequency 0.5 sec^(-1) and amplitude 0.4m. Platforms has a weighing machine fitted in it (Which is also massless). On which Anoop is standing. (Take (pi^(2)) = 10 and g = 10 m//s^(2) . Assume that at t=0 (Platform+Anoop) is at their highest point of oscillation. [More than one option is correct] Which of the following will be correct for reading of weighting machine