In the arrangement shown in Fig. 7.100 , mass can be hung from a string with a linear mass density of `2 xx 10^(-3) kg//m` that passes over a light pulley . The string is connected to a vibrator of frequency `700 Hz` and the length of the string between the vibrator and the pulley is `1 m`.

If the mass suspended is `16 kg` , then the number of loops formed in the string is

In the arrangement shown in Fig. 7.100 , mass can be hung from a string with a linear mass density of 2 xx 10^(-3) kg//m that passes over a light pulley . The string is connected to a vibrator of frequency 700 Hz and the length of the string between the vibrator and the pulley is 1 m . If the standing waves are observed , the largest mass to be hung is

In the arrangement shown in Fig. 7.100 , mass can be hung from a string with a linear mass density of 2 xx 10^(-3) kg//m that passes over a light pulley . The string is connected to a vibrator of frequency 700 Hz and the length of the string between the vibrator and the pulley is 1 m . The string is set into vibrations and represented by the equation y = 6 sin (( pi x)/( 10)) cm cos (14 xx 10^(3) pi t) where x ane y are in cm , and t in s , the maximum displacement at x = 5 m from the vibrator is

In the arrangement shown in Fig. 7.100 , mass can be hung from a string with a linear mass density of 2 xx 10^(-3) kg//m that passes over a light pulley . The string is connected to a vibrator of frequency 700 Hz and the length of the string between the vibrator and the pulley is 1 m . The string is set into vibrations and represented by the equation y = 6 sin (( pi x)/( 10)) cm cos (14 xx 10^(3) pi t) where x ane y are in cm , and t in s , the maximum displacement at x = 5 m from the vibrator is

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 light string passes over a pulley. To one of it's ends 6 kg is attached. To the other end a mass of 10 kg attached. The tension in the string will be

A 100 cm long wire of mass 40 g supports a mass of 1.6 kg as shown in figure . Find the fundamental frequency of the portion of the string between the wall and the pulley. Take g=10m//s^(2) .

In the figure shown, a particle of small mass m is joined to a very heavy mass M (M >> m) by a light string passing over a light pulley. The total downward force on the pulley by the string is :

In the figure shown, a particle of small mass m is joined to a very heavy mass M (M >> m) by a light string passing over a light pulley. The total downward force on the pulley by the string is :

Two masses of 3 kg and 4 kg are connected at the two ends of a light inextensible string that passes over a frictionless pulley. Find the acceleration of the masses and the tension in the string, when the masses are released.