Use superposition to compute the voltage VABVAB.$$

a$.$ What values $($in Volts$)$ must be summed to produce the final answer?

Let$$V$$ABVAB$$ be the contribution of the current source:

V$$AB$=($x$1)+$j$($y$1)=($VAB$=($x$1)+$j$($y$1)=($Answer $1$ Question $7)+$j$()+$j$($Answer $2$ Question $7)$V$)$V

$($note: both x$1$x$1$ and$$y$1$y$1$ can be positive or negative$)$

Let$$V$$ABVAB$$ be the contribution of the voltage source:

V$$AB$=($x$2)+$j$($y$2)=($VAB$=($x$2)+$j$($y$2)=($Answer $3$ Question $7)+$j$()+$j$($Answer $4$ Question $7)$V$)$V

$($note: both x$2$x$2$ and$$y$2$y$2$ can be positive or negative$)$

b$.$ What is the final answer $($in Volts$)?$

VAB$=$V$$AB$+$V$$AB$=($x$1+$x$2)+$j$($y$1+$y$2)=($VAB$=$VAB$+$VAB$=($x$1+$x$2)+$j$($y$1+$y$2)=($Answer $5$ Question $7)+$j$()+$j$($Answer $6$ Question $7)$V