A magnitude field B=B0j^ exists in the region a<x<2aandB=−B0j^, in the region 2a<x<3a, where B0 is a positive constant. A positive point charge moving with a velocity v=v0i^, where v0 is a positive constant, enters the magnetic field at x=a . The trajectory of the charge in this region can be like,

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A magnitude field {{B}}={B}_{{0}}{{j}} exists in the region {a

Question

A magnitude field $B = B_{0} \hat{j}$ exists in the region $a < x < 2 a and B = - B_{0} \hat{j}$ , in the region $2 a < x < 3 a$ , where $B_{0}$ is a positive constant. A positive point charge moving with a velocity $v = v_{0} \hat{i}$ , where $v_{0}$ is a positive constant, enters the magnetic field at $x = a$ . The trajectory of the charge in this region can be like,

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Levi Discussed

A magnitude field

B = B_{0} \hat{j}

exists in the region

a < x < 2 a and B = - B_{0} \hat{j}

, in the region

2 a < x < 3 a

, where

B_{0}

is a positive constant. A positive point charge moving with a velocity

v = v_{0} \hat{i}

, where

v_{0}

is a positive constant, enters the magnetic field at

x = a

. The trajectory of the charge in this region can be like,

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Question Text

A magnitude field

B = B_{0} \hat{j}

exists in the region

a < x < 2 a and B = - B_{0} \hat{j}

, in the region

2 a < x < 3 a

, where

B_{0}

is a positive constant. A positive point charge moving with a velocity

v = v_{0} \hat{i}

, where

v_{0}

is a positive constant, enters the magnetic field at

x = a

. The trajectory of the charge in this region can be like,