Magnetism
A proton, an electron, and a Helium nucleus, have the same energy. They are in circular orbits in a plane due to magnetic field perpendicular to the plane. let $$r_p$$, $$r_e$$ and $$r_{He}$$ be their respectively radii, then ,
An electron is moving along the positive $$X$$-axis. You want to apply a magnetic field for the short time so that the electron may reverse its direction and move parallel to the negative $$X$$-axis. This can be done by applying the magnetic field along :
Force on charged particle due to magnetic field is
$$F = q(\vec v \times \vec B)$$
Hence, to reverse the direction of electron from positive X-axis to the direction parallel to the negative X-axis, magnetic field should be applied along Y-axis or Z-axis.
A proton, an electron, and a Helium nucleus, have the same energy. They are in circular orbits in a plane due to magnetic field perpendicular to the plane. let $$r_p$$, $$r_e$$ and $$r_{He}$$ be their respectively radii, then ,
A negative test charge is moving near a long straight wire carrying a current. The force acting on the test charge is parallel to the direction of the current. The motion of the charge is :
A positively charged particle projected towards east is deflected towards north by a magnetic field. The field may be :
A deuteron of kinetic energy $$50\ keV$$ is describing a circular orbit of radius $$0.5$$ metre in a plane perpendicular to the magnetic field $$B$$. The kinetic energy of the proton that describes a circular orbit of radius $$0.5$$ metre in the same plane with the same $$B$$ is
In the x-y-plane, the region $$y > 0$$ has a uniform magnetic field $$B_1\hat{k}$$ and the region $$y < 0$$ has another uniform magnetic field $$B_2\hat{k}$$. A positively charged particle is projected from the origin along the positive $$y$$-axis with speed $$V_o = \pi ms^{-1}$$ at $$t = 0$$, as shown in the figure. Neglect gravity in this problem. Let $$t = T$$ be the time when the particle crosses the x-axis from below for the first time. If $$B_2 = 4B_1$$, the average speed of the particle, in $$ms^{-1}$$, along the x-axis in the time interval $$T$$ is ________.
When a positively charged particle enters into a uniform magnetic field with uniform velocity, its trajectory can be (i) A straight line (ii) A circle (iii) A helix
A particle is projected in a plane perpendicular to a uniform magnetic field. The area bounded by the path described by the particle is proportional to
A charged particle moves in a uniform magnetic field. The velocity of the particle at some instant makes an acute angle with the magnetic field. The path of the particle will be
A particle moves in a circle of diameter 1.0 cm under the action of a magnetic field of 0.40 T. An electric field of $$ 200 V m^{-1}$$ makes the path straight . Find the charge / mass ratio of the particle.
Which of the following particle will describe the smallest circle when projected with same velocity perpendicular to magnetic field?