A particle with ${10^{ - 11}}\,coulomb$ of charge and ${10^{ - 7}}\,kg$ mass is moving with a velocity of ${10^8}\,m/s$ along the $y$-axis. A uniform static magnetic field $B = 0.5\,Tesla$ is acting along the $x$-direction. The force on the particle is
$5 \times {10^{ - 11}}\,N$ along $\hat i$
$5 \times {10^3}\,N$ along $\hat k$
$5 \times {10^{ - 11}}\,N$ along $ - \hat j$
$5 \times {10^{ - 4}}\,N$ along $ - \hat k$
A very high magnetic field is applied to a stationary charge. Then the charge experiences
A charged particle is moving with velocity $v$ in a magnetic field of induction $B$. The force on the particle will be maximum when
Statement $-1$ : Path of the charge particle may be straight line in uniform magnetic field.
Statement $-2$ : Path of the charge particle is decided by the angle between its velocity and the magnetic force working on it
A particle with charge $-Q$ and mass m enters a magnetic field of magnitude $B,$ existing only to the right of the boundary $YZ$. The direction of the motion of the $m$ particle is perpendicular to the direction of $B.$ Let $T = 2\pi\frac{m}{{QB}}$ . The time spent by the particle in the field will be
A stream of charged particles enter into a region with crossed electric and magnetic fields as shown in the figure below. On the other side is a screen with a hole that is right on the original path of the particles. Then,