A pulse is started at a time t=0 along the +xdirection on a long, taut string. The shape of the pulse at t=0 is given by function f(x) with {((x-vt)/4+1,for,vt-4ltx,le,vt),(-(x-vt)+1,for,vt,ltxlt,vt+1):} 0, otherwise {((x-vt)/4+1,for,vt-4ltx,le,vt),(-(x-vt)+1,for,vt,ltxlt,vt+1):} 0, otherwise here f and x are in centimeters. The linear mass density of the string is 50 g//m and it is under a tension of 5N. The verticle displacement of the particle of the string at x=7 cm and t=0.01 s will be
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the linear mass density of the string and vertical displacements
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