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An infinite line cahrge is perpendicular to the plane of the figure having linear charge density `lamda`, A partcle having charge Q and mass m is projected in the field of the line cahrge fromo point P. the point P is at a distance R from the line cahrge and velocity given tot he particle is perpendicular tot he radial line at P (see figure) (i). Find the speed of the particle when its distance from the line cahrge grows the `etaR(eta gt 1)` (ii). Find the velocity component of the particle along the radial line (joining the line charge to the particle) at the instant its distance becomes `etaR`. |
Answer» Correct Answer - (a) `V=sqrt(V_(0)^(2)+(lamdaQ)/(pi epsi_(0)m)ln eta)` (b). `V_(r)=sqrt(V_(0)^(2)(1-(1)/(eta^(2)))+(lamdaQ)/(pi epsi_(0)m)ln eta)` |
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