A coil of cross-sectional area A having n turns is placed in uniform magnetic field B. When it is rotated with an angular velocity `omega`, the maximum e.m.f. induced in the coil will be :

A rectangular coil of n turns and area A is held in a uniform magnetic field B. If the coil is rotated at a steady angular velocity omega ,duduce an expression for induced emf in the coil at any instant of time

In the above question if the coil rotates with a constant angular velocity omega , the EMF induced in it

A rectangular coil of single trun, having area A , rotates in a uniform magnetic field B with an angular velocity omega about an axis prependicular to the field. If initially the plane of the coil is perpendicular to the field, then the average induced emf when it has rotate through 90^(@) is

A rectangular coil of single turn, having area A, rotates in a uniform magnetic field B with an angular velocity omega about an axis perpendicular to the field. If initially the plane of coil is perpendicular to the field, then the average induced e.m.f. when it has rotated through 90^(@) is

A rectangular coil of area A , having number of turns N is rotated at 'f' revoluation per second in a uniform magnetic field B , the field being perpendicular to the coil. Prove that maximum emf induced in the coil is 2pifNBA .