The concepts required to solve the given problem are magnetic field and magnetic force.
First calculate the largest and smallest possible magnitudes of the acceleration of the electrons due to the magnetic field and then the angle between the electron velocity and the magnetic field can be calculated.
Magnetic field is defined as the region around the permanent magnet where the effects of magnetic force can be experienced. Magnetic fields are produced by moving charges or current flowing in a conductor.
The SI unit of magnetic field is Tesla.
The magnitude of magnetic field is calculated by using the magnetic parts of the Lorentz force, which is given as follows:

Here, q is the charge, v is the velocity of the moving charge, and B is the magnitude of magnetic field.
(a)
The magnetic force exists on the electron is,

Here, q is the charge, v is the velocity of the moving charge, and B is the magnitude of magnetic field.
Rewrite the above expression as follows:

Here,
is the angle between velocity vector and magnetic field.
Substitute
for
and
for
in the expression as follows:


Here, amax is the maximum acceleration and m is the mass of electron. Maximum acceleration occurs when the force acting on the charge particle is maximum. When value of
is equal to 1.
Substitute
for q,
for v,
for B, and
for m in expression as follows:

(b)
The magnitude of new acceleration is,

Here, q is the charge, v is the velocity of the moving charge, m is the mass of electron, a’ is the actual acceleration,
is the angle between velocity vector and magnetic field, and B is the magnitude of magnetic field
Substitute
for
and
for
in above expression:

The magnitude of maximum and minimum acceleration is
and 0 m/s2.
The angle between the electron velocity and the magnetic field is
.
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