Using V = 14 mV, and given the voltage across an inductor L = 2 mH as shown in Fig. P6.25, determine the equation of current as a function of time across the inductor during the time 0ms <= t <= 1 ms. Assuming the solution looks like iL(t) = Xt² + C, what is the value of X? For your answer, just put the value of X in Amperes/s² (there should only be a number in your answer). v(t) (mV) 4 V t (ms)

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PSPICE The current in a 50 µH inductor is known to be MULTISIM iL = 18te-104 A fort > 0. a. Find the voltage across the inductor fort > 0. (Assume the passive sign convention.) b. Find the power (in microwatts) at the terminals of the inductor when t = 200 ms. c. Is the inductor absorbing or delivering power at 200 ms? d. Find the energy (in microjoules) stored in the inductor at 200 ms. e. Find the maximum energy (in microjoules) stored in the inductor and the time (in milliseconds) when it occurs.

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An AC power supply is connected to a Capacitor of capacitance 5.5.10-6 F. At time t=0, the power supply is switched on and storts providing a time-dependent voltage VCE) = Vo cos (wt) across the capacitor, where Vo = 5.5 V and w= 373 rad. The Capacitor is initially uncharged. Find the Current, in milliamperes, through the capacitor at € = 2.5s