Standing Wave Vibrations of string fixed at both ends

Vibrations of string fixed at one end

The equation for the vibration of a string fixed at both ends vibrating in its third harmonic is given by y=2cm sin[(0.6cm^-1)x]cos[(500pis^-1)t] . The length of the string is

The equation for the vibration of a string fixed at both ends vibrating in its second harmonic is given by y=2sin(0.3cm^(-1))xcos((500pis^(-1))t)cm . The length of the string is :

The equation of a standing wave, produced on a string fixed at both ends, is y = (0.4 cm) sin[(0.314 cm^-1) x] cos[(600pis^-1)t] What could be the smallest length of the string ?

The equation of a standing wave in a string fixed at both its ends is given as y=2A sin kx cos omegat . The amplitude and frequency of a particle vibrating at the point of string midway between a node and an antinode is

The wave-function for a certain standing wave on a string fixed at both ends is y(x,t) = 0.5 sin (0.025pix) cos500t where x and y are in centimeters and t is seconds. The shortest possible length of the string is :

Vibrations of string fixed at both ends | Sonometer wire questions | Vibrations of string fixed at one end and free at other end | Sound waves introduction

the equation for the vibration of a string fixed both ends vibration in its third harmonic is given by y = 2 cm sin [(0.6cm ^(-1))xx ] cos [(500 ps^(-1)t]

Discuss the formation of stationary waves in a string fixed at both the ends and also explain different modes of vibration.