The voltage across a load is t) = 104/2cos(wt + 75°) and the current through the load is ¡(t) = 2/7cos(wt + 30°). The reference direction for the current points into the positive reference for the voltage. Determine the complex power and if this load is inductive or capacitive? S = 14140 +j14140 Inductive S = 40000Z45° Сараcitive O S = 2000Z105° Сараcitive O S = 5000 -j5000 Inductive

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The voltage across a load is
Vt :
104/2 cos(wt +75°), and the current through the load is ¡(t) = 2/2 cos(wt + 30°). The reference
direction for the current points into the positive reference for the voltage. Determine the complex power and if this load is inductive or capacitive?
S = 14140 + jl14140
Inductive
S = 40000Z45°
%3D
Сараcitive
S = 2000Z105°
Сараcitive
S = 5000 – j5000
Inductive
Transcribed Image Text:The voltage across a load is Vt : 104/2 cos(wt +75°), and the current through the load is ¡(t) = 2/2 cos(wt + 30°). The reference direction for the current points into the positive reference for the voltage. Determine the complex power and if this load is inductive or capacitive? S = 14140 + jl14140 Inductive S = 40000Z45° %3D Сараcitive S = 2000Z105° Сараcitive S = 5000 – j5000 Inductive
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