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For the Circuit Shown Below, Let (A) Find Impedances ZL1,ZL2Z _ { L 1 } , Z _ { L 2 }

question 4

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for the circuit shown below, let vs(t)=545cos(2π60t60),R1=20Ω,R2=33Ω,L1=63mH,L2=72mHC=128μF\begin{array} { l } \mathrm { vs } ( \mathrm { t } ) = 545 \cos \left( 2 \pi 60 \mathrm { t } - 60 ^ { \circ } \right) , \mathrm { R } _ { 1 } = 20 \Omega , \mathrm { R } _ { 2 } = 33 \Omega , \mathrm { L } _ { 1 } = 63 \mathrm { mH } , \mathrm { L } _ { 2 } = 72 \mathrm { mH } \text {, } \\\mathrm { C } = 128 \mu \mathrm { F }\end{array}
(a) Find impedances ZL1,ZL2Z _ { L 1 } , Z _ { L 2 } , and ZCZ _ { C } .
(b) Find the equivalent impedance Za\mathrm { Z } _ { \mathrm { a } } of parallel combination of ZL2\mathrm { Z } _ { \mathrm { L } 2 } and ZR2+ZC\mathrm { Z } _ { \mathrm { R } 2 } + \mathrm { Z } _ { \mathrm { C } } .
(c) Find the total impedance ZtZ _ { t } seen from the voltage source.
(d) Find the phasor for the current I.
(e) Find the phasor for VoV _ { o } across the inductor L2L _ { 2 } .
(f) Find the phasors for I1I _ { 1 } and I2I _ { 2 } .
(g) Find Voo(t)\mathrm { Vo } _ { \mathrm { o } } ( \mathrm { t } ) .
 for the circuit shown below, let  \begin{array} { l }  \mathrm { vs } ( \mathrm { t } ) = 545 \cos \left( 2 \pi 60 \mathrm { t } - 60 ^ { \circ } \right) , \mathrm { R } _ { 1 } = 20 \Omega , \mathrm { R } _ { 2 } = 33 \Omega , \mathrm { L } _ { 1 } = 63 \mathrm { mH } , \mathrm { L } _ { 2 } = 72 \mathrm { mH } \text {, } \\ \mathrm { C } = 128 \mu \mathrm { F } \end{array}  (a) Find impedances  Z _ { L 1 } , Z _ { L 2 } , and  Z _ { C } . (b) Find the equivalent impedance  \mathrm { Z } _ { \mathrm { a } }  of parallel combination of  \mathrm { Z } _ { \mathrm { L } 2 }  and  \mathrm { Z } _ { \mathrm { R } 2 } + \mathrm { Z } _ { \mathrm { C } } . (c) Find the total impedance  Z _ { t }  seen from the voltage source.  (d) Find the phasor for the current I. (e) Find the phasor for  V _ { o }  across the inductor  L _ { 2 } . (f) Find the phasors for  I _ { 1 }  and  I _ { 2 } . (g) Find  \mathrm { Vo } _ { \mathrm { o } } ( \mathrm { t } ) .


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