358632 A rectangular, a square, a circular and an elliptial loop, all in the \(xy\)-plane, are moving out of uniform magnetic field with a constant velocity, \(v=v i\). The magnetic field is directed along the negative \(z\)-axis direction. The induced emf, during the passage of these loops, out of the field region, will not remain constant for

358633 Magnetic flux passing through coil is initially \(4 \times {10^{ - 4}}\;\,Wb\). It reduces to \(10 \%\) of its original value in \(t\) second. If the emf induced is \(0.72\,mV\) then \(t\) in scond is

358634 The flux linked with a ring at any time '\(t\)' is given by \(\phi=5 t^{2}-30 t+150\), the induced \(Emf\) at \(t = 2\,{\rm{sec}}\) is:

358635 The graph shows the variation in magnetic flux \(\phi(t)\) with time through a coil. Which of the statement given below is not correct?

358636 A square loop of side \({a}=10 {~cm}\) with its sides \(v=8 {cms}^{-1}\) parallel to \(x\)- and \(y\)-axis is moved with velocity \(v = 8\,\,cm{s^{ - 1}}\) in the +ve direction of \(x\)-axis. There is a magnetic field with gradient of \(0.10 {Tm}^{-1}\) along the negative \({x}\) direction and decreasing in time at the rate of \(10^{-3} {Ts}^{-1}\). The magnitude of the induced \(emf\) in the loop is \({M} \times 10^{-5} {~V}\) Find the value of \({M}\) is

358632 A rectangular, a square, a circular and an elliptial loop, all in the \(xy\)-plane, are moving out of uniform magnetic field with a constant velocity, \(v=v i\). The magnetic field is directed along the negative \(z\)-axis direction. The induced emf, during the passage of these loops, out of the field region, will not remain constant for

358633 Magnetic flux passing through coil is initially \(4 \times {10^{ - 4}}\;\,Wb\). It reduces to \(10 \%\) of its original value in \(t\) second. If the emf induced is \(0.72\,mV\) then \(t\) in scond is

358634 The flux linked with a ring at any time '\(t\)' is given by \(\phi=5 t^{2}-30 t+150\), the induced \(Emf\) at \(t = 2\,{\rm{sec}}\) is:

358635 The graph shows the variation in magnetic flux \(\phi(t)\) with time through a coil. Which of the statement given below is not correct?

358636 A square loop of side \({a}=10 {~cm}\) with its sides \(v=8 {cms}^{-1}\) parallel to \(x\)- and \(y\)-axis is moved with velocity \(v = 8\,\,cm{s^{ - 1}}\) in the +ve direction of \(x\)-axis. There is a magnetic field with gradient of \(0.10 {Tm}^{-1}\) along the negative \({x}\) direction and decreasing in time at the rate of \(10^{-3} {Ts}^{-1}\). The magnitude of the induced \(emf\) in the loop is \({M} \times 10^{-5} {~V}\) Find the value of \({M}\) is

358632 A rectangular, a square, a circular and an elliptial loop, all in the \(xy\)-plane, are moving out of uniform magnetic field with a constant velocity, \(v=v i\). The magnetic field is directed along the negative \(z\)-axis direction. The induced emf, during the passage of these loops, out of the field region, will not remain constant for

358633 Magnetic flux passing through coil is initially \(4 \times {10^{ - 4}}\;\,Wb\). It reduces to \(10 \%\) of its original value in \(t\) second. If the emf induced is \(0.72\,mV\) then \(t\) in scond is

358634 The flux linked with a ring at any time '\(t\)' is given by \(\phi=5 t^{2}-30 t+150\), the induced \(Emf\) at \(t = 2\,{\rm{sec}}\) is:

358635 The graph shows the variation in magnetic flux \(\phi(t)\) with time through a coil. Which of the statement given below is not correct?

358636 A square loop of side \({a}=10 {~cm}\) with its sides \(v=8 {cms}^{-1}\) parallel to \(x\)- and \(y\)-axis is moved with velocity \(v = 8\,\,cm{s^{ - 1}}\) in the +ve direction of \(x\)-axis. There is a magnetic field with gradient of \(0.10 {Tm}^{-1}\) along the negative \({x}\) direction and decreasing in time at the rate of \(10^{-3} {Ts}^{-1}\). The magnitude of the induced \(emf\) in the loop is \({M} \times 10^{-5} {~V}\) Find the value of \({M}\) is

358632 A rectangular, a square, a circular and an elliptial loop, all in the \(xy\)-plane, are moving out of uniform magnetic field with a constant velocity, \(v=v i\). The magnetic field is directed along the negative \(z\)-axis direction. The induced emf, during the passage of these loops, out of the field region, will not remain constant for

358633 Magnetic flux passing through coil is initially \(4 \times {10^{ - 4}}\;\,Wb\). It reduces to \(10 \%\) of its original value in \(t\) second. If the emf induced is \(0.72\,mV\) then \(t\) in scond is

358634 The flux linked with a ring at any time '\(t\)' is given by \(\phi=5 t^{2}-30 t+150\), the induced \(Emf\) at \(t = 2\,{\rm{sec}}\) is:

358635 The graph shows the variation in magnetic flux \(\phi(t)\) with time through a coil. Which of the statement given below is not correct?

358636 A square loop of side \({a}=10 {~cm}\) with its sides \(v=8 {cms}^{-1}\) parallel to \(x\)- and \(y\)-axis is moved with velocity \(v = 8\,\,cm{s^{ - 1}}\) in the +ve direction of \(x\)-axis. There is a magnetic field with gradient of \(0.10 {Tm}^{-1}\) along the negative \({x}\) direction and decreasing in time at the rate of \(10^{-3} {Ts}^{-1}\). The magnitude of the induced \(emf\) in the loop is \({M} \times 10^{-5} {~V}\) Find the value of \({M}\) is

358632 A rectangular, a square, a circular and an elliptial loop, all in the \(xy\)-plane, are moving out of uniform magnetic field with a constant velocity, \(v=v i\). The magnetic field is directed along the negative \(z\)-axis direction. The induced emf, during the passage of these loops, out of the field region, will not remain constant for

358633 Magnetic flux passing through coil is initially \(4 \times {10^{ - 4}}\;\,Wb\). It reduces to \(10 \%\) of its original value in \(t\) second. If the emf induced is \(0.72\,mV\) then \(t\) in scond is

358634 The flux linked with a ring at any time '\(t\)' is given by \(\phi=5 t^{2}-30 t+150\), the induced \(Emf\) at \(t = 2\,{\rm{sec}}\) is:

358635 The graph shows the variation in magnetic flux \(\phi(t)\) with time through a coil. Which of the statement given below is not correct?

358636 A square loop of side \({a}=10 {~cm}\) with its sides \(v=8 {cms}^{-1}\) parallel to \(x\)- and \(y\)-axis is moved with velocity \(v = 8\,\,cm{s^{ - 1}}\) in the +ve direction of \(x\)-axis. There is a magnetic field with gradient of \(0.10 {Tm}^{-1}\) along the negative \({x}\) direction and decreasing in time at the rate of \(10^{-3} {Ts}^{-1}\). The magnitude of the induced \(emf\) in the loop is \({M} \times 10^{-5} {~V}\) Find the value of \({M}\) is