358774
A condenser has two conducting plates of radius \(10\;cm\) separated by a distance of \(5\;mm\). It is charged with a constant current of \(0.15\;A\). The magnetic field at a point \(2\;cm\) from the axis in the gap is
358775
The diameter of the condenser plate is \(4\;cm\). It is charged by an external current of \(0.2\;A\) . The maximum magnetic field induced in the gap
1 \(2 \mu T\)
2 \(8 \mu T\)
3 \(4 \mu T\)
4 \(6 \mu T\)
Explanation:
\(B=\dfrac{\mu_{0} i}{2 \pi r}=2 \mu T(\mathrm{r}=\) radius of the plate \()\)
PHXI15:WAVES
358776
An \(AC\) peak voltage of \(2\;V\) having a frequency of \(50\,KHz\) is applied to a condenser of a capacity of \(10\,\mu F\). The maximum value of the magnetic field between the plates of the condenser if the radius of plate is \(10\;cm\) is
358777
An electric field of \(300\,\;V/m\) is confined to a circular area \(10\;cm\) in diameter. If the field is increasing at the rate of \(20\,\;V/m - s\), the magnitude of magnetic field at a point \(15\;cm\) from the center of the circle will be-
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PHXI15:WAVES
358774
A condenser has two conducting plates of radius \(10\;cm\) separated by a distance of \(5\;mm\). It is charged with a constant current of \(0.15\;A\). The magnetic field at a point \(2\;cm\) from the axis in the gap is
358775
The diameter of the condenser plate is \(4\;cm\). It is charged by an external current of \(0.2\;A\) . The maximum magnetic field induced in the gap
1 \(2 \mu T\)
2 \(8 \mu T\)
3 \(4 \mu T\)
4 \(6 \mu T\)
Explanation:
\(B=\dfrac{\mu_{0} i}{2 \pi r}=2 \mu T(\mathrm{r}=\) radius of the plate \()\)
PHXI15:WAVES
358776
An \(AC\) peak voltage of \(2\;V\) having a frequency of \(50\,KHz\) is applied to a condenser of a capacity of \(10\,\mu F\). The maximum value of the magnetic field between the plates of the condenser if the radius of plate is \(10\;cm\) is
358777
An electric field of \(300\,\;V/m\) is confined to a circular area \(10\;cm\) in diameter. If the field is increasing at the rate of \(20\,\;V/m - s\), the magnitude of magnetic field at a point \(15\;cm\) from the center of the circle will be-
358774
A condenser has two conducting plates of radius \(10\;cm\) separated by a distance of \(5\;mm\). It is charged with a constant current of \(0.15\;A\). The magnetic field at a point \(2\;cm\) from the axis in the gap is
358775
The diameter of the condenser plate is \(4\;cm\). It is charged by an external current of \(0.2\;A\) . The maximum magnetic field induced in the gap
1 \(2 \mu T\)
2 \(8 \mu T\)
3 \(4 \mu T\)
4 \(6 \mu T\)
Explanation:
\(B=\dfrac{\mu_{0} i}{2 \pi r}=2 \mu T(\mathrm{r}=\) radius of the plate \()\)
PHXI15:WAVES
358776
An \(AC\) peak voltage of \(2\;V\) having a frequency of \(50\,KHz\) is applied to a condenser of a capacity of \(10\,\mu F\). The maximum value of the magnetic field between the plates of the condenser if the radius of plate is \(10\;cm\) is
358777
An electric field of \(300\,\;V/m\) is confined to a circular area \(10\;cm\) in diameter. If the field is increasing at the rate of \(20\,\;V/m - s\), the magnitude of magnetic field at a point \(15\;cm\) from the center of the circle will be-
358774
A condenser has two conducting plates of radius \(10\;cm\) separated by a distance of \(5\;mm\). It is charged with a constant current of \(0.15\;A\). The magnetic field at a point \(2\;cm\) from the axis in the gap is
358775
The diameter of the condenser plate is \(4\;cm\). It is charged by an external current of \(0.2\;A\) . The maximum magnetic field induced in the gap
1 \(2 \mu T\)
2 \(8 \mu T\)
3 \(4 \mu T\)
4 \(6 \mu T\)
Explanation:
\(B=\dfrac{\mu_{0} i}{2 \pi r}=2 \mu T(\mathrm{r}=\) radius of the plate \()\)
PHXI15:WAVES
358776
An \(AC\) peak voltage of \(2\;V\) having a frequency of \(50\,KHz\) is applied to a condenser of a capacity of \(10\,\mu F\). The maximum value of the magnetic field between the plates of the condenser if the radius of plate is \(10\;cm\) is
358777
An electric field of \(300\,\;V/m\) is confined to a circular area \(10\;cm\) in diameter. If the field is increasing at the rate of \(20\,\;V/m - s\), the magnitude of magnetic field at a point \(15\;cm\) from the center of the circle will be-