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Switch in the Circuit Shown Below Has Been Opened for a Long

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switch in the circuit shown below has been opened for a long time before it is closed at t =0= 0 . Find the voltage v(t)\mathrm { v } ( \mathrm { t } ) across the capacitor for t0\mathrm { t } \geq 0 . Assume R1=500Ω,R2=1kΩ,L=200\mathrm { R } _ { 1 } = 500 \Omega , \mathrm { R } _ { 2 } = 1 \mathrm { k } \Omega , \mathrm { L } = 200 mH,C=0.05μF,Vs=3 V,i(0)=I0=1 mA,v(0)=V0=0.5 V\mathrm { mH } , \mathrm { C } = 0.05 \mu \mathrm { F } , \mathrm { V } _ { \mathrm { s } } = 3 \mathrm {~V} , \mathrm { i } ( 0 ) = \mathrm { I } _ { 0 } = 1 \mathrm {~mA} , \mathrm { v } ( 0 ) = \mathrm { V } _ { 0 } = 0.5 \mathrm {~V}
 switch in the circuit shown below has been opened for a long time before it is closed at t  = 0 . Find the voltage  \mathrm { v } ( \mathrm { t } )  across the capacitor for  \mathrm { t } \geq 0 . Assume  \mathrm { R } _ { 1 } = 500 \Omega , \mathrm { R } _ { 2 } = 1 \mathrm { k } \Omega , \mathrm { L } = 200   \mathrm { mH } , \mathrm { C } = 0.05 \mu \mathrm { F } , \mathrm { V } _ { \mathrm { s } } = 3 \mathrm {~V} , \mathrm { i } ( 0 ) = \mathrm { I } _ { 0 } = 1 \mathrm {~mA} , \mathrm { v } ( 0 ) = \mathrm { V } _ { 0 } = 0.5 \mathrm {~V}


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