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6. The voltages at the terminals of a balanced load consisting of three 10-ohm resistors connected in Y are: $V_{ab} = 100 angle 0 ext{ degrees}$ $V_{bc} = 80.8 angle -121.44 ext{ degrees}$ $V_{ca} = 90 angle 130 ext{ degrees}$ Assuming that there is no connection to the neutral of the load, find the line currents to the load. Notes: In the absence of neutral connection, there will be no zero sequence components to solve for. Considering phase displacements. Phase voltage sequence components: $V_{an1} = left[frac{V_{ab1}}{sqrt{3}} ight] angle -30$ $V_{an2} = left[frac{V_{ab2}}{sqrt{3}} ight] angle 30$ Phase currents to load: $I_a = frac{V_{an}}{R}$, and so on.

          6. The voltages at the terminals of a balanced load consisting of three 10-ohm resistors connected in Y are:
$V_{ab} = 100 angle 0 	ext{ degrees}$
$V_{bc} = 80.8 angle -121.44 	ext{ degrees}$
$V_{ca} = 90 angle 130 	ext{ degrees}$
Assuming that there is no connection to the neutral of the load, find the line currents to the load.
Notes:
In the absence of neutral connection, there will be no zero sequence components to solve for.
Considering phase displacements. Phase voltage sequence components:
$V_{an1} = left[frac{V_{ab1}}{sqrt{3}}
ight] angle -30$
$V_{an2} = left[frac{V_{ab2}}{sqrt{3}}
ight] angle 30$
Phase currents to load: $I_a = frac{V_{an}}{R}$, and so on.

$6. The voltages at the terminals of a balanced load consisting of three 10-ohm resistors connected in Y are: Vab = 100 angle 0 ext degrees Vbc = 80.8 angle -121.44 ext degrees Vca = 90 angle 130 ext degrees Assuming that there is no connection to the neutral of the load, find the line currents to the load. Notes: In the absence of neutral connection, there will be no zero sequence components to solve for. Considering phase displacements. Phase voltage sequence components: Van1 = left[fracVab1sqrt3 ight] angle -30 Van2 = left[fracVab2sqrt3 ight] angle 30 Phase currents to load: Ia = fracVanR, and so on.$

Added by David M.

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