(Solved): In a purely inductive AC circuit as shown in the figure, Vmax=100V. (a) The maximum current ...

In a purely inductive $AC$ circuit as shown in the figure, $?V_{\max }=100\mathrm{V}$. (a) The maximum current is $7.00\mathrm{A}$ at $40.0\mathrm{Hz}$. Calculate the inductance $L$. H (b) At what anqular frequency $?$ is the maximum current $1.50\mathrm{A}$ ? $\mathrm{rad}/\mathrm{s}$ Need Help? 7. [-/10 Points] SERPSE10 32.5.OP.010. A sinusoidal voltage $?v=35.0\sin (100t)$, where $?v$ is in volts and $t$ is in seconds, is applied to a series RLC circuit with $L=150$ mH, $C=99.0?F$, and $R=60.0?$ (a) What is the impedance (in $\mathbf{D}$ ) of the circuit? Q (b) What is the maximum current (in A)? A (c) Determine the numerical value for $?($ in $\mathrm{rad}/\mathrm{s})$ in the equation $i=I_{\max }\sin (?t??)$. $\mathrm{rad}/\mathrm{s}$ (d) Determine the numerical value for $?$ (in rad) in the equation $i=I_{\max }\sin (?t??)$. rad (e) What If? For what value of the inductance (in H) in the circuit would the current lag the voltage by the sarne angle $?$ as that found in part (d)? (f) What would be the maximum current (in A) in the circuit in this case? A. Need Help?