Magnetic induction field is existing along `+Z` axis in a region `0lexlea(a` is positive `)`. A point charge `q` is projected with a velocity `'v'` at origin along positive `x-` axis , choose the correct alternative regarding its deviation.

A positive point charge (q) is projected along (+x) axis electric field is directed along (-y) axis E = E_0(-hatj) Find trajectory of charge after x = d.

The magnetic field exists along negative x-axis and electric field exists along positive x-axis. A charged particle moves with a velocity inclined at an angle (theta) with vertical in (x-y) plane. What will be the correct diagram of the helical path?

The magnetic field exists along negative x-axis and electric field exists along positive x-axis. A charged particle moves with a velocity inclined at an angle (theta) with vertical in (x-y) plane. What will be the correct diagram of the helical path?

A charge particle of mass m and charge q is projected with velocity v along y-axis at t=0. Find the velocity vector and position vector of the particle vec v (t) and vec r (t) in relation with time.

A charge particle of mass m and charge q is projected with velocity v along y-axis at t=0. Find the velocity vector and position vector of the particle vec v (t) and vec r (t) in relation with time.

A positively charged ring is in y - z plane with its centre at origin . A positive test charge q_(e ) , held at origin is released along x axis, then its speed

Magnetic field exist in the space and given as vecB=-(B_(0))/(l^(2))x^(2)hatk , where B_(0) and l positive constants. A particle having positive charge 'q' and mass 'm' is pojected wit speed 'v_(0)' along positive x axis from the origin. What is the maimum distance of the charged particle from the y -axis before it turns back due to the magnetic field. (Ignore any interaction other than magnetic field)

Magnetic field exist in the space and given as vecB=-(B_(0))/(l^(2))x^(2)hatk , where B_(0) and l positive constants. A particle having positive charge 'q' and mass 'm' is pojected wit speed 'v_(0)' along positive x axis from the origin. What is the maimum distance of the charged particle from the y -axis before it turns back due to the magnetic field. (Ignore any interaction other than magnetic field)

A positive point charge (q) is projected along (+x) axis with some velocity from origin, electric field is directed along (y) axis E = E_0(hatj) Find trajectory of charge in form of x.