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, $v=vi$. 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 $10\mathrm{\%}$ of its original value in $t$ second. If the emf induced is $0.72mV$ then $t$ in scond is

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

358636 A square loop of side $a=10cm$ with its sides $v=8{cms}^{-1}$ parallel to $x$- and $y$-axis is moved with velocity $v=8cm{s}^{-1}$ 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, $v=vi$. 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 $10\mathrm{\%}$ of its original value in $t$ second. If the emf induced is $0.72mV$ then $t$ in scond is

358634 The flux linked with a ring at any time '$t$' is given by $\varphi =5t^2-30t+150$, the induced $Emf$ at $t=2\mathrm{s}\mathrm{e}\mathrm{c}$ is:

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

358636 A square loop of side $a=10cm$ with its sides $v=8{cms}^{-1}$ parallel to $x$- and $y$-axis is moved with velocity $v=8cm{s}^{-1}$ 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, $v=vi$. 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 $10\mathrm{\%}$ of its original value in $t$ second. If the emf induced is $0.72mV$ then $t$ in scond is

358634 The flux linked with a ring at any time '$t$' is given by $\varphi =5t^2-30t+150$, the induced $Emf$ at $t=2\mathrm{s}\mathrm{e}\mathrm{c}$ is:

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

358636 A square loop of side $a=10cm$ with its sides $v=8{cms}^{-1}$ parallel to $x$- and $y$-axis is moved with velocity $v=8cm{s}^{-1}$ 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, $v=vi$. 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 $10\mathrm{\%}$ of its original value in $t$ second. If the emf induced is $0.72mV$ then $t$ in scond is

358634 The flux linked with a ring at any time '$t$' is given by $\varphi =5t^2-30t+150$, the induced $Emf$ at $t=2\mathrm{s}\mathrm{e}\mathrm{c}$ is:

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

358636 A square loop of side $a=10cm$ with its sides $v=8{cms}^{-1}$ parallel to $x$- and $y$-axis is moved with velocity $v=8cm{s}^{-1}$ 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, $v=vi$. 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 $10\mathrm{\%}$ of its original value in $t$ second. If the emf induced is $0.72mV$ then $t$ in scond is

358634 The flux linked with a ring at any time '$t$' is given by $\varphi =5t^2-30t+150$, the induced $Emf$ at $t=2\mathrm{s}\mathrm{e}\mathrm{c}$ is:

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

358636 A square loop of side $a=10cm$ with its sides $v=8{cms}^{-1}$ parallel to $x$- and $y$-axis is moved with velocity $v=8cm{s}^{-1}$ 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