358637 Induced emf in the coil depends upon

358638 A uniform magnetic field is restricted within a region of radius \(r\). The magnetic field changes with time at a rate \(\dfrac{d \vec{B}}{d t}\). Loop 1 of radius \(R > r\) encloses the region \(r\) and loop 2 of radius \(R\) is outside the region of magnetic field as shown in the figure below. Then the e.m.f. generated is

358639 The flux linked with a circuit is given by \(\phi=t^{3}+3 t-7\). The graph between time (x-axis) and induced emf (y-axis) will be

358640 A coil has 2000 turns and area of \(70\;c{m^2}\). The magnetic field perpendicular to the plane of the coil is \(0.3\;Wb/{m^2}\) and takes \(0.1\sec \) to rotate through \(180^{\circ}\). The value of the induced e.m.f. will be

358637 Induced emf in the coil depends upon

358638 A uniform magnetic field is restricted within a region of radius \(r\). The magnetic field changes with time at a rate \(\dfrac{d \vec{B}}{d t}\). Loop 1 of radius \(R > r\) encloses the region \(r\) and loop 2 of radius \(R\) is outside the region of magnetic field as shown in the figure below. Then the e.m.f. generated is

358639 The flux linked with a circuit is given by \(\phi=t^{3}+3 t-7\). The graph between time (x-axis) and induced emf (y-axis) will be

358640 A coil has 2000 turns and area of \(70\;c{m^2}\). The magnetic field perpendicular to the plane of the coil is \(0.3\;Wb/{m^2}\) and takes \(0.1\sec \) to rotate through \(180^{\circ}\). The value of the induced e.m.f. will be

358637 Induced emf in the coil depends upon

358638 A uniform magnetic field is restricted within a region of radius \(r\). The magnetic field changes with time at a rate \(\dfrac{d \vec{B}}{d t}\). Loop 1 of radius \(R > r\) encloses the region \(r\) and loop 2 of radius \(R\) is outside the region of magnetic field as shown in the figure below. Then the e.m.f. generated is

358639 The flux linked with a circuit is given by \(\phi=t^{3}+3 t-7\). The graph between time (x-axis) and induced emf (y-axis) will be

358640 A coil has 2000 turns and area of \(70\;c{m^2}\). The magnetic field perpendicular to the plane of the coil is \(0.3\;Wb/{m^2}\) and takes \(0.1\sec \) to rotate through \(180^{\circ}\). The value of the induced e.m.f. will be

358637 Induced emf in the coil depends upon

358638 A uniform magnetic field is restricted within a region of radius \(r\). The magnetic field changes with time at a rate \(\dfrac{d \vec{B}}{d t}\). Loop 1 of radius \(R > r\) encloses the region \(r\) and loop 2 of radius \(R\) is outside the region of magnetic field as shown in the figure below. Then the e.m.f. generated is

358639 The flux linked with a circuit is given by \(\phi=t^{3}+3 t-7\). The graph between time (x-axis) and induced emf (y-axis) will be

358640 A coil has 2000 turns and area of \(70\;c{m^2}\). The magnetic field perpendicular to the plane of the coil is \(0.3\;Wb/{m^2}\) and takes \(0.1\sec \) to rotate through \(180^{\circ}\). The value of the induced e.m.f. will be