358727 The magnetic flux \({\phi}\) through a metal ring varies with time \({t}\) according to \({\phi=3\left(a t^{3}-b t^{2}\right) T m^{2}}\) with \({a=2 s^{-3}}\) and \({b=6 s^{-2}}\). The resistance of the ring is \({3 \Omega}\). The maximum current induced in the ring during the interval \({t=0}\) to \({t=2 {~s}}\) is

358728 In case of a closed circuit of \(10 \Omega\) resistance, the change of flux \(\phi\) with respect to time \(t\) is given by the equation \(\phi=2 t^{2}-5 t-1\), the current at \(t = 0.25\;s\) will be:

358729 Consider the situation given in figure. The wire \(A B\) is sliding on the fixed rails with a constant velocity. If the wire \(A B\) is replaced by a semicircular wire, the magnitude of the induced current will

358730 A rod of length \(2\;m\) slides with a speed of \(5\;m\;{s^{ - 1}}\) on a rectangular conducting frame as shown in figure. There exists a uniform magnetic field of \(0.04\;T\) perpendicular to the plane of the figure. If the resistance of the rod is \(3 \Omega\). The current through the rod is

358727 The magnetic flux \({\phi}\) through a metal ring varies with time \({t}\) according to \({\phi=3\left(a t^{3}-b t^{2}\right) T m^{2}}\) with \({a=2 s^{-3}}\) and \({b=6 s^{-2}}\). The resistance of the ring is \({3 \Omega}\). The maximum current induced in the ring during the interval \({t=0}\) to \({t=2 {~s}}\) is

358728 In case of a closed circuit of \(10 \Omega\) resistance, the change of flux \(\phi\) with respect to time \(t\) is given by the equation \(\phi=2 t^{2}-5 t-1\), the current at \(t = 0.25\;s\) will be:

358729 Consider the situation given in figure. The wire \(A B\) is sliding on the fixed rails with a constant velocity. If the wire \(A B\) is replaced by a semicircular wire, the magnitude of the induced current will

358730 A rod of length \(2\;m\) slides with a speed of \(5\;m\;{s^{ - 1}}\) on a rectangular conducting frame as shown in figure. There exists a uniform magnetic field of \(0.04\;T\) perpendicular to the plane of the figure. If the resistance of the rod is \(3 \Omega\). The current through the rod is

358727 The magnetic flux \({\phi}\) through a metal ring varies with time \({t}\) according to \({\phi=3\left(a t^{3}-b t^{2}\right) T m^{2}}\) with \({a=2 s^{-3}}\) and \({b=6 s^{-2}}\). The resistance of the ring is \({3 \Omega}\). The maximum current induced in the ring during the interval \({t=0}\) to \({t=2 {~s}}\) is

358728 In case of a closed circuit of \(10 \Omega\) resistance, the change of flux \(\phi\) with respect to time \(t\) is given by the equation \(\phi=2 t^{2}-5 t-1\), the current at \(t = 0.25\;s\) will be:

358729 Consider the situation given in figure. The wire \(A B\) is sliding on the fixed rails with a constant velocity. If the wire \(A B\) is replaced by a semicircular wire, the magnitude of the induced current will

358730 A rod of length \(2\;m\) slides with a speed of \(5\;m\;{s^{ - 1}}\) on a rectangular conducting frame as shown in figure. There exists a uniform magnetic field of \(0.04\;T\) perpendicular to the plane of the figure. If the resistance of the rod is \(3 \Omega\). The current through the rod is

358727 The magnetic flux \({\phi}\) through a metal ring varies with time \({t}\) according to \({\phi=3\left(a t^{3}-b t^{2}\right) T m^{2}}\) with \({a=2 s^{-3}}\) and \({b=6 s^{-2}}\). The resistance of the ring is \({3 \Omega}\). The maximum current induced in the ring during the interval \({t=0}\) to \({t=2 {~s}}\) is

358728 In case of a closed circuit of \(10 \Omega\) resistance, the change of flux \(\phi\) with respect to time \(t\) is given by the equation \(\phi=2 t^{2}-5 t-1\), the current at \(t = 0.25\;s\) will be:

358729 Consider the situation given in figure. The wire \(A B\) is sliding on the fixed rails with a constant velocity. If the wire \(A B\) is replaced by a semicircular wire, the magnitude of the induced current will

358730 A rod of length \(2\;m\) slides with a speed of \(5\;m\;{s^{ - 1}}\) on a rectangular conducting frame as shown in figure. There exists a uniform magnetic field of \(0.04\;T\) perpendicular to the plane of the figure. If the resistance of the rod is \(3 \Omega\). The current through the rod is