Two coils are close to each other. The first coil carries a current given by i(t) = 4.20e?0.0250t sin 120?t, where i is in amperes and t is in seconds. At t = 0.825 s, the emf measured across the second coil is
?2.50 V.
What is the mutual inductance of the coils?
Two coils are close to each other. The first coil carries a current given by i(t)...
Two coils are close to each other. The first coil carries a current given by i(t) = 5.60e−0.0250t sin 120πt, where i is in amperes and t is in seconds. At t = 0.775 s, the emf measured across the second coil is −2.50 V. What is the mutual inductance of the coils? mH
Two coils are close to each other. The first coil carries a current given by i(t) = 5.90e−0.0250t sin 120πt, where i is in amperes and t is in seconds. At t = 0.815 s, the emf measured across the second coil is −3.15 V. What is the mutual inductance of the coils?
Two coils are close to each other. The first coil carries a current given by i(t) = 5.20e-0.0250t sin 120nt, where i is in amperes and t is in seconds. At t = 0.805 s, the emf measured across the second coil is -2.35 V. What is the mutual inductance of the coils? mH
The current through a coil as a function of time is represented by the equation I(t) = Ae−bt sin(ωt), where A = 5.25 A, b = 1.75 ✕ 10−2 s−1, and ω = 375 rad/s. At t = 0.640 s, this changing current induces an emf in a second coil that is close by. If the mutual inductance between the two coils is 4.34 mH, determine the induced emf. (Assume we are using a consistent sign convention for both coils....