Question
A wave propagating along the x axis . The displacement of the particles is along the Z axis at t=0 is given by Z= exp[-(x+2)^2] where x is in metres . At t=1 Z= [-(2-x)^2] find the speed of the wave.
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A wave propagating along the x axis . The displacement of the particles is along the Z axis at t=0 is given by Z= exp[-(x+2)^2] where x is in metres . At t=1 Z= [-(2-x)^2] find the speed of the wave.
The graphs of these two functions are like normal distribution functions and so have a bell shape.
What you need to do is find out how far the peak moves from $t=0$ to $1=1$.