In the circuit below, the switch moves from position $1$ to position $2$ at time t$=0.$ For t$<mn>0</mn><mtext></mtext><mi>(</mi>$switch in

position $1),$ you may assume that the system is in steady state. The voltage source is sinusoidal with

$\backslash$omega $=$W$\_(1)$a you were given. You need to

select the diagram that corresponds to your given value.v$\_($C$)$ and the other the resistor voltage v$\_($R$)($but you are not told which one is which$).$

a$.$ Find i$\_(1)=$i$\_($R$)(0^(-))($i$.$e$.,$ just before the switch moves to position $2).$

b$.$ Find i$\_(2)=$i$\_($R$)(0^(+))($i$.$e$.,$ just after the switch moves to position $2).$

$|$A$|=$x$\backslash$sqrt$(2)$

If $1$ra$($d$)/($s$)(\backslash$pi $)/(2)$

Given Variables:

W$1$: $1$ra$($d$)/($s$)$

X: $10$

a: $45$ degrees

R$1$: $2$ ohm

C$1$: $1$ F

Calculate the following:

i$1($A$)$:

i$2($A$)$:$-(\backslash$pi $)/(2)$

If$(\backslash$pi $)/(2)$

Given Variables:

W$1$: $1$ra$($d$)/($s$)$

X: $10$

a: $45$ degrees

R$1$: $2$ ohm

C$1$: $1$ F

Calculate the following:

i$1($A$)$:

i$2($A$)$: