A $50$ Hz $,$ single$-$circuit, three$-$phase transmission line is $120$ mi long. The line is connected to a load of $100$ MVA at a lagging PF of $0\mathrm{.}8$ at $200$ KV $.$ The line impedance and admittance are $z=0\mathrm{.}7688L90\frac{}{m}$i and $y=4\mathrm{.}5239L90\frac{S}{m}i,$ respectively.

Phase Shift constant of the line is: $$ rad$/$mile $($P$.$S: use $6-$digits precision$)$

Characteristic impedance of the line is: $($P$.$S: use $2-$digits precision$)$

Surge Impedance Loading for the line is: $$ MW $($P$.$S: use $3-$digits precision$)$

Receiving end voltage $($Line$-$to$-$Neutral$)$ is: $$ L $0KV($P$.$S: use $2-$digits precision$)$

Receiving end current is: $($P$.$S: use $2-$digits precision$)$

The A parameter for this line is: $($P$.$S: use $4-$digits precision$)$

The D parameter for this line is: $($P$.$S: use $4-$digits precision$)$

The B parameter for this line is: $j($P$.$S: use $4-$digits precision$)$

The C parameter for this line is: $j$ mS $($P$.$S: use $5-$digits precision$)$

Sending$-$end voltage $($Line$-$to$-$Neutral$)$ is: $+$j $$ KV $($P$.$S: use $3-$digits precision$)$

Sending$-$end current is: $+j$ A $($P$.$S: use $2-$digits precision$)$ Sending$-$end complex power is: $+j$ MVA $($P$.$S: use $2-$digits precision$)$A

Solve as a LONG LINE.