![SOLVED: The vibration of a tight string of 2 m long is described by the following partial differential equation: 02u 900- dt2 Dx2 with boundary conditions u(0,+) = u(2,+) = 0 and SOLVED: The vibration of a tight string of 2 m long is described by the following partial differential equation: 02u 900- dt2 Dx2 with boundary conditions u(0,+) = u(2,+) = 0 and](https://cdn.numerade.com/ask_images/46a5913e25ad4f4aa7357926095ab962.jpg)
SOLVED: The vibration of a tight string of 2 m long is described by the following partial differential equation: 02u 900- dt2 Dx2 with boundary conditions u(0,+) = u(2,+) = 0 and
![String Theory Equation 2 -- Masses of particles as predicted by bosonic string theory (I'm posting one string theory equation every week). - 9GAG String Theory Equation 2 -- Masses of particles as predicted by bosonic string theory (I'm posting one string theory equation every week). - 9GAG](https://img-9gag-fun.9cache.com/photo/aoMBO5A_460s.jpg)
String Theory Equation 2 -- Masses of particles as predicted by bosonic string theory (I'm posting one string theory equation every week). - 9GAG
![SOLVED: Question one For the following wave equation in one dimension find the numerical solution using Crank Nicolson method: Assume the string has total length 1m, and total time as 1 sec: SOLVED: Question one For the following wave equation in one dimension find the numerical solution using Crank Nicolson method: Assume the string has total length 1m, and total time as 1 sec:](https://cdn.numerade.com/ask_images/fb842303649d488793a9c14a840af007.jpg)
SOLVED: Question one For the following wave equation in one dimension find the numerical solution using Crank Nicolson method: Assume the string has total length 1m, and total time as 1 sec:
![The restoring forces on a vibrating string, proportional to curvature. | Download Scientific Diagram The restoring forces on a vibrating string, proportional to curvature. | Download Scientific Diagram](https://www.researchgate.net/publication/267833123/figure/fig1/AS:284127157866496@1444752601702/The-restoring-forces-on-a-vibrating-string-proportional-to-curvature.png)
The restoring forces on a vibrating string, proportional to curvature. | Download Scientific Diagram
![The equation of a wave travelling on a string is y=4sin[(pi)/(2)(8t-(x)/(8))], where x,y are in cm and t in second. They velocity of the wave is The equation of a wave travelling on a string is y=4sin[(pi)/(2)(8t-(x)/(8))], where x,y are in cm and t in second. They velocity of the wave is](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/391604116_web.png)