In the figure of the charge q is released at the origin then find its x and y components of velocity as a function of time t.
Given:
Electric field E acts along the +ve y axis and in xy plane there exists a uniform magnetic field B acting along +ve z axis. Mass of charged particle is m.
Ans:
vx=(E/B){1-cos(qBt/m)}
vy=(E/B)sin(qBt/m)
In the figure of the charge q is released at the origin then find its x and y components of velocity as a function of time t.
Given:
Electric field E acts along the +ve y axis and in xy plane there exists a uniform magnetic field B acting along +ve z axis. Mass of charged particle is m.
Ans:
vx=(E/B){1-cos(qBt/m)}
vy=(E/B)sin(qBt/m)