Standing Waves In A Strings Fixed At Both Ends

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 :

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 :

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 :

Explain the formation of standing waves in a string clamped at both ends and discuss the various modes of vibration.

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 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 vibrations from an 800 Hz tuning fork set up standing waves in a string clamped at both ends. The wave speed in the string is known to be 400 m//s for the tension used. The standing wave is observed to have four antinodes. How long is the string?

The vibrations from an 800 Hz tuning fork set up standing waves in a string clamped at both ends. The wave speed in the string is known to be 400 m//s for the tension used. The standing wave is observed to have four antinodes. How long is the string?