A generic $-$ balanced circuit is given below and the following parameters:

$$ Internal generator $1500$ V $($rms$),(+)$ abc sequence, a$-$phase is the reference.

$$ Generator impedance of $1\mathrm{.}5+0\mathrm{.}5/$

$$ The $1700$ foot$-$long transmission line presents an impedance of $1\mathrm{.}5+4/$

$$ The load impedance is $300+500/$

Calculate the following. NOTE: a numerical answer without showing your work will not be graded

$1.$ Phase current $($express in rectangular and polar coordinates$)$

$2.$ Power factor at the load

$3.$ Line voltage $$ at the generator terminals

$4.$ Real and reactive power per$-$phase at the load

$5.$ Total real and reactive power at the internal generator terminals

$6.$ Real power absorbed by the load $($per phase$).$ What $\%$ of the real power delivered to the load is dissipated

in the load?

To facilitate grading, please:

$$ Express any vector in rectangular and polar coordinates with angles in degrees. Include units.

$$ Box final numerical answers with $2$ decimal places.

Partial answer: $=3\mathrm{.}712\mathrm{.}24=4\mathrm{.}34148\mathrm{.}96$ A $($rms$))$

NOTE: you may not use this answer to calculate other items. You must clearly show all your work to receive

credit.

$$ B