153244 Cathode rays enter a magnetic field making oblique angle with the lines of magnetic induction. What will be nature of the path followed?

153248 A cylindrical conducting rod is kept with its axis along positive $z$-axis, where a uniform magnetic field exists parallel to z-axis. The current induced in the cylinder is

153250 A direct current $I$ flows along the length of an infinitely long straight thin walled pipe, then the magnetic field is

153257 A conducting square loop of side $l$ and resistance $R$ move in its own plane with uniform velocity $v$ perpendicular to one of its sides. A magnetic field $B$, constant in time and space, pointing perpendicular and into the plane of the loop exists everywhere. The current induced in the loop is

153288 The current density varies with radial distance $\mathbf{r}$ as $J=\mathbf{a r}^{2}$, in a cylindrical wire of radius $R$. The current passing through the wire between radial distance $R / 3$ and $R / 2$ is

153244 Cathode rays enter a magnetic field making oblique angle with the lines of magnetic induction. What will be nature of the path followed?

153248 A cylindrical conducting rod is kept with its axis along positive $z$-axis, where a uniform magnetic field exists parallel to z-axis. The current induced in the cylinder is

153250 A direct current $I$ flows along the length of an infinitely long straight thin walled pipe, then the magnetic field is

153257 A conducting square loop of side $l$ and resistance $R$ move in its own plane with uniform velocity $v$ perpendicular to one of its sides. A magnetic field $B$, constant in time and space, pointing perpendicular and into the plane of the loop exists everywhere. The current induced in the loop is

153288 The current density varies with radial distance $\mathbf{r}$ as $J=\mathbf{a r}^{2}$, in a cylindrical wire of radius $R$. The current passing through the wire between radial distance $R / 3$ and $R / 2$ is

153244 Cathode rays enter a magnetic field making oblique angle with the lines of magnetic induction. What will be nature of the path followed?

153248 A cylindrical conducting rod is kept with its axis along positive $z$-axis, where a uniform magnetic field exists parallel to z-axis. The current induced in the cylinder is

153250 A direct current $I$ flows along the length of an infinitely long straight thin walled pipe, then the magnetic field is

153257 A conducting square loop of side $l$ and resistance $R$ move in its own plane with uniform velocity $v$ perpendicular to one of its sides. A magnetic field $B$, constant in time and space, pointing perpendicular and into the plane of the loop exists everywhere. The current induced in the loop is

153288 The current density varies with radial distance $\mathbf{r}$ as $J=\mathbf{a r}^{2}$, in a cylindrical wire of radius $R$. The current passing through the wire between radial distance $R / 3$ and $R / 2$ is

153244 Cathode rays enter a magnetic field making oblique angle with the lines of magnetic induction. What will be nature of the path followed?

153248 A cylindrical conducting rod is kept with its axis along positive $z$-axis, where a uniform magnetic field exists parallel to z-axis. The current induced in the cylinder is

153250 A direct current $I$ flows along the length of an infinitely long straight thin walled pipe, then the magnetic field is

153257 A conducting square loop of side $l$ and resistance $R$ move in its own plane with uniform velocity $v$ perpendicular to one of its sides. A magnetic field $B$, constant in time and space, pointing perpendicular and into the plane of the loop exists everywhere. The current induced in the loop is

153288 The current density varies with radial distance $\mathbf{r}$ as $J=\mathbf{a r}^{2}$, in a cylindrical wire of radius $R$. The current passing through the wire between radial distance $R / 3$ and $R / 2$ is

153244 Cathode rays enter a magnetic field making oblique angle with the lines of magnetic induction. What will be nature of the path followed?

153248 A cylindrical conducting rod is kept with its axis along positive $z$-axis, where a uniform magnetic field exists parallel to z-axis. The current induced in the cylinder is

153250 A direct current $I$ flows along the length of an infinitely long straight thin walled pipe, then the magnetic field is

153257 A conducting square loop of side $l$ and resistance $R$ move in its own plane with uniform velocity $v$ perpendicular to one of its sides. A magnetic field $B$, constant in time and space, pointing perpendicular and into the plane of the loop exists everywhere. The current induced in the loop is

153288 The current density varies with radial distance $\mathbf{r}$ as $J=\mathbf{a r}^{2}$, in a cylindrical wire of radius $R$. The current passing through the wire between radial distance $R / 3$ and $R / 2$ is