Suppose that v1(t) = 90cos( wt-15° ) and v2(t) = 50sin(wt-60° ). Use phasors to reduce the sum vs(t) = v1(t) + v2(t) to a single term of the form vs(t)=Vmcos(wt +d ). State the phase relationships between each pair of these phasors. (Hint: Sketch aphasor diagram showing V1 ,V2 ,and Vs .)

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Author:Robert L. Boylestad
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Suppose that v1(t) = 90cos( wt-15° ) and
V2(t) = 50sin(wt-60° ). Use phasors to
reduce the sum vs(t) = v1(t) + v2(t) to a
single term of the form vs(t)=Vmcos(wt +d
). State the phase relationships between
each pair of these phasors. (Hint: Sketch
aphasor diagram showing V1 ,V2 ,and Vs
:)
Transcribed Image Text:Suppose that v1(t) = 90cos( wt-15° ) and V2(t) = 50sin(wt-60° ). Use phasors to reduce the sum vs(t) = v1(t) + v2(t) to a single term of the form vs(t)=Vmcos(wt +d ). State the phase relationships between each pair of these phasors. (Hint: Sketch aphasor diagram showing V1 ,V2 ,and Vs :)
Reduce the expression 15sin( wt-45° )+
5cos(wt-30° )+ 10cos(wt-120° ) to the
form Vmcos(wt+d ).
Transcribed Image Text:Reduce the expression 15sin( wt-45° )+ 5cos(wt-30° )+ 10cos(wt-120° ) to the form Vmcos(wt+d ).
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