A pulse travelling on a string is represented by the function `y = (a^3)/((x - vt)^2 + a^2 ` where a = 5 mm and v = 20 cm/s where the maximum of pulse is located at t = 0.1s and 2s. Take x = 0 in the middle of the string

A transverse wave travelling on a stretched string is is represented by the equation y =(2)/((2x - 6.2t)^(2)) + 20 . Then ,

A transverse wave travelling on a taut string is represented by: Y=0.01 sin 2 pi(10t-x) Y and x are in meters and t in seconds. Then,

A wave pulse on a horizontal string is represented by the function y(x, t) = (5.0)/(1.0 + (x - 2t)^(2)) (CGS units) plot this function at t = 0 , 2.5 and 5.0 s .

A wave is represented by the equation y=(0.001mm)sin[(50s^-1t+(2.0m^-1)x]

A wave pulse passing on a string with speed of 40cms^-1 in the negative x direction has its maximum at x=0 at t=0 . Where will this maximum be located at t=5s?

If at t = 0 , a travelling wave pulse in a string is described by the function, y = (10)/((x^(2) + 2 )) Hence, x and y are in meter and t in second. What will be the wave function representing the pulse at time t , if the pulse is propagating along positive x-axix with speed 2 m//s ?

If at t = 0 , a travelling wave pulse on a string is described by the function. y = (6)/(x^(2) + 3) What will be the waves function representing the pulse at time t , if the pulse is propagating along positive x-axis with speed 4m//s ?

you have learnt that a travelling wave in one dimension is represented by a function y = f(x,t) where x and t must appear in the combination ax +- bt or x - vt or x + vt ,i.e. y = f (x +- vt) . Is the converse true? Examine if the folliwing function for y can possibly represent a travelling wave (a) (x - vt)^(2) (b) log[(x + vt)//x_(0)] (c) 1//(x + vt)

you have learnt that a travelling wave in one dimension is represented by a function y = f(x,t) where x and t must appear in the combination ax +- bt or x - vt or x + vt ,i.e. y = f (x +- vt) . Is the converse true? Examine if the folliwing function for y can possibly represent a travelling wave (a) (x - vt)^(2) (b) log[(x + vt)//x_(0)] (c) 1//(x + vt)

A travelling wave in a string is represented by y=3 sin ((pi)/(2)t - (pi)/(4) x) . The phase difference between two particles separated by a distance 4 cm is ( Take x and y in cm and t in seconds )