Question #117899

A particle of mass 3 units moves in xy plane under influence of a force field having potential V equal to 12x(3y-4x).The particle starts at time t=0 from rest and the point with position vector 10i-10j. 1.set up differential equations and conditions describing the motion 2.solve the equations in (1) 3.find the position at any time 4.Find the velocity at any time

Expert's answer

We are given the potential of the field = 12x(3y4x)12x(3y-4x)

field = Vxi+Vyj+Vzz\frac{∂V}{∂x}i+\frac{∂V}{∂y}j+\frac{∂V}{∂z}z =(36y96x)i+36xj(36y-96x)i+36xj

here the field will be equal to the acceleration

as we can see that the components of the field are interdependent on each other



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