A stretched rope having linear mass density `5xx10^(-2)kg//m` is under a tension of `80 N`. the power that has to be supoplied to the rope to generate harmonic waves at a frequency of `60 Hz` and an amplitude of `(2sqrt2)/(15pi)m` is

Power supplied to a vibrating string: A string with linear mass density mu=5.00xx10^(-2) kg//m is under a tension of 80.0 N. how much power must be supplied to the string to generate sinusoidal waves at a frequancy of 60.0 HZ and an amplitude of 6.00 cm?

A taut string for which mu = 5.00 xx 10^(-2) kg//m under a tension of 80.0N . How much power must be supplied to the string to generate sinusoidal waves at a frequency of 60.0 Hz and an amplitude of 6.00 cm ?

A wire having a linear density 0.1 kg//m is kept under a tension of 490N. It is observed that it resonates at a frequency of 400 Hz. The next higher frequency is 450 Hz. Find the length of the wire.

A taut string for which mass per unit length mu=5.0xx10^(-2)kg//m is under tension of 80N. How much power in watt upto one decimal points mus be supplied to the string to generate siusodial be supplied to the string to generate sinusoidal wave at a frequency of 6.0Hz and amplitude of 6.00cm

A steel wire 0.72 m long has a mass of 5.0 xx 10^(-3) kg . If the wire is under a tension of 60 N, what is the speed of transverse waves on the wire ?

A string of length 0.5m and linear density 10^(-4) kg/m is stretched under a tension of 100 N. If the frequency of the vibration of the string is 4000 Hz, how many loops are formed on the string?

A 10 m long steel wire has mass 5 g. If the wire is under a tension of 80 N, the speed of transverse waves on the wire is

A 200 Hz wave with amplitude 1 mm travels on a long string of linear mass density 6 g//m keep under a tension of 60 N . (a) Find the average power transmitted across a given point on the string. (b) Find the total energy associated with the wave in a 2.0 m long portion of the string.

A wire having a linear mass density 5.0 xx 10^(-3) kg/m is stretched between two rigid supports with a tension of 450 N. The wire resonates at a frequency of 420 Hz. The next higher frequency at which the same wire resonates is 480 Hz. Find the length of the wire.