A wave pulse is travelling on a string of linear mass density `1.0 g cm^(-1)` under a tension of 1 kg wt. Calculate the time taken by the pulse to travel a distance of 50 cm on the string.Given `g = 10 ms^(-2)`.

A wave pulse is travelling on a string of linear mass density 10gcm^(-1) under a tension of 1kg wt. Calculate the time taken by the pulse to travel a distance of 50cm on the string. Take g=10m//s^(2).

A way pulse is travelling on a string of linear mass density 6.4 xx 10^(-3)kg m^(-1) under a load of 80 kgf . Calculate the time taken by the pulse to traverse the string, if its length is 0.7 m .

Figure shows a string of linear mass density 1.0g cm^(-1) on which a wave pulse is travelling. Find the time taken by pulse in travelling through a distance of 50 cm on the string. Take g = 10 ms^(-2)

Figure showa a string of linear mass density 1.0gcm^-1 on which a wave pulse is travelling. Find the time taken by the pulse in travelling through a distance of 50 cm on the string. Take g=10 ms^-2 .

Figure shows a string of linear mass density 1.0 g//cm on which a wave pulse is travelling. Find the time taken (in milli second) by the pulse in travelling through a distance of 60 cm on the string. Take g = 10 m//s^(2) .

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 100 Hz sinusoidal wave is travelling in the positve x - direaction along a string with a linear mass density of 3.5 xx10^(-3) kgm ^(-1) and a tension of 35 N. At time t =0 ,the point x=0 has zero displacment and the slope of the string is pi//20 then select the wrong alternative.

The speed of a wave in a streched string is 20ms^(-1) and its frequency is 50 Hz. Calculate the phase difference in radian between two points situated at a distance of 10 cm on the string.