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## Homework Statement

The shape of the wave on the string at t=0 is:

y=(2x)/(x^2+50)

The waveform is moving in the +x direction at a propagating speed of 10cm/s. Find the displacement of the string in cm when t=5s and x=30cm

## Homework Equations

∂^(2)y/

**∂x^(2)=(1/v^2)***[/B]

**∂^(2)y/****∂t^(2)**## The Attempt at a Solution

I'm completely lost as to how to solve this, I wanted to try and integrate the function to undo the partial derivative but the function they gave was for when t=0 so all the t variables will disappear and I won't be integrating the right function.