Two coils, 1 & 2, have a mutual inductance = M and resistances R each. A current flows in coil 1, which varies with time as: `I_(1)=kt^(2)`, where K is a constant and 't' is time. Find the totalcharge that has flown through coil 2, between t=0 and t=T.

.Two coils,1 and 2, have a mutual inductance =M and resistance R each.Acurrent flows in coil 1, which varies with time as,i_(1)=kt^(2), where k is a constant and t is time.The total charge that has flown through coil 2, between t= and t=T is (λ)/(-λ+1)(kmT^(2))/(R). Find (1)/(λ)

Two colis, 1 and 2 have a mutual inductance M = 5H and resistance R = 10 Omega each. A current flows in coil 1, which varies with time as: I_(1) = 2t^(2) , where t is time. Find the total charge (in C ) that has flows through coil 2 between t = 0 and t = 2 s .

Two colis, 1 and 2 have a mutual inductance M = 5H and resistance R = 10 Omega each. A current flows in coil 1, which varies with time as: I_(1) = 2t^(2) , where t is time. Find the total charge (in C ) that has flows through coil 2 between t = 0 and t = 2 s .

Two coils,1 and 2 have a mutual inductance M=5Hand resistance R=10Omega each.A current flows in coil 1,which varies with time as: I_(1)=2t^(2), where t is time. Find the total charge in C that has flown through coil 2 between t=0and t=2s

In a coil of resistance R, magnetic flux due to an external magnetic field varies with time as phi=k(C-t^(2)) . Where k and C are positive constants. Find the total heat produced in coil in time t=0 to t=C.

In Fig, the mutual inductance of a coil and a very long straight wire is M , coil has resistance R and self-inductance L . The current in the wire varies according to the law I = at , where a is a constant and t is the time, the time dependence of current in the coil is

In Fig, the mutual inductance of a coil and a very long straight wire is M , coil has resistance R and self-inductance L . The current in the wire varies according to the law I = at , where a is a constant and t is the time, the time dependence of current in the coil is

Two neighbouring coils A and B have a mutual inductance of 20 mH. The current flowing through A is given by i=3t^(2)-4t+6 . The induced emf at t = 2s is