Path of Charged Particle in Magnetic Field

Helical Motion OF Charged Particle in Magnetic Field

There exist uniform magnetic field vec(B)=-B_(0)hatk in region of space with 0ltxltd and 2dltxlt3d as shown in the figure. A positive charged particle of mass m and charge q is projected with velocity vec(v)=vhat(i) as shown in the figure. If radius of curvature of path of the charged particle in magnetic field is R(2dltRlt3d) then time elapse by charged particle in magnetic field regions is

There exist uniform magnetic field vec(B)=-B_(0)hatk in region of space with 0ltxltd and 2dltxlt3d as shown in the figure. A positive charged particle of mass m and charge q is projected with velocity vec(v)=vhat(i) as shown in the figure. If radius of curvature of path of the charged particle in magnetic field is R(2dltRlt3d) then time elapse by charged particle in magnetic field regions is

Helical Path In Magnetic Field|Motion Of Charged Particle In Combined Magnetic Field And Electric Field|Magnetic Force On Current Carrying Wire|Magnetic Force Between Parallel Wires

Magnetic Force on Charge||Path of Charged Particle Moving Perpendicular to Magnetic Field||Charged Particle Moving Along Magnetic Field

Magnetic Force on Charge||Path OF Charge Particle Moving Perpendicular to Magnetic Field||Charge Particle Moving Along Magnetic Field

A charged particle entering magnetic field obliquely will describe a path

Assertion : Path of a charged particle in uniform magnetic field cannot be a parabola. Reason : For parabolic path acceleration should be constant.

Statement-1 Path of a charged particle in a uniform and steady magnetic field cannot be parabolic Statement-2 Magnetic field cannot accelerate a charged particle