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 . 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 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 . 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?

The linear mass density of the string shown in the figure is mu = 1 g//m . One end (A) of the string is tied to a prong of a tuning fork and the other end carries a block of mass M. The length of the string between the tuning fork and the pulley is L = 2.0 m . When the tuning fork vibrates, the string resonates with it when mass M is either 16 kg or 25 kg. However, standing waves are not observed for any other value of M lying between 16 kg and 25 kg. Assume that end A of the string is practically at rest and calculate the frequency of the fork.

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

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.