Electric field and magnetic field in region of space are given by E-E0- and B-B0- A particle of specific charge - charge per unit mass is released from origin with velocity V-V0- Determine

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Electric field and magnetic field in region of space are given by $\to E = E_{0}^J and \to B = B_{0}^J .$ A particle of specific charge $α$ (charge per unit mass) is released from origin with velocity $\to V = V_{0}^i .$ Determine

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α

\to B = \frac{B_{0}}{\sqrt{2}} (^j +^k)

\to v = v_{0}^i

\to E = E_{o}^j

\to B = B_{o}^j

α

\to v = v_{o}^i

E_{o}, B_{o}

v_{o}

α

\to v = v_{0}^i

\to B = \frac{B_{0}}{\sqrt{2}} (^j +^k)

=

α

t = 0

\to v = v_{0} (^i +^j)

\to B = B_{0}^i

t = \frac{π}{B_{0} α}

[α = (q / m)]

α = (\frac{q}{m})

t = 0

v = v_{0} (^i +^j)

B = B_{0}^i

t = \frac{π}{B_{0} α}

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