A signal s(t) has the spectrum shown below. S(J) 2jx Write the equation for s(t). Can you sketch this signal? 0.5 √ (Hz) You have been asked to assist the designer of a power transmission system. In a symmetric three-phase system, the sum of the instantaneous currents in the three phases is supposed to be zero. The instantaneous currents in each of the three phases are defined as: i(t) Acos(2 fot + 1) i2(t) = A cos(2π fot + 2) i3(t) = A cos(2 fot + 3) The system frequency fo is 60 Hz. The amplitude A varies between 10 and 1000. The designer has chosen 1 = 0. Your task is to determine values for 2 and 3 such that i₁(t) + 2(t) + i3(t) = 0) or to prove that no values of 2 and 3 will guarantee that the sum of the currents is zero. Choice of 2 and 3:

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I need help with this problem and an explanation of the solution for the image described below. (Introduction to Signals and Systems)

A signal s(t) has the spectrum shown below.
S(J)
2jx
Write the equation for s(t). Can you sketch this signal?
0.5
√ (Hz)
Transcribed Image Text:A signal s(t) has the spectrum shown below. S(J) 2jx Write the equation for s(t). Can you sketch this signal? 0.5 √ (Hz)
You have been asked to assist the designer of a power transmission system. In a symmetric three-phase
system, the sum of the instantaneous currents in the three phases is supposed to be zero. The instantaneous
currents in each of the three phases are defined as:
i(t) Acos(2 fot + 1)
i2(t) = A cos(2π fot + 2)
i3(t) = A cos(2 fot + 3)
The system frequency fo is 60 Hz. The amplitude A varies between 10 and 1000. The designer has chosen
1 = 0. Your task is to determine values for 2 and 3 such that i₁(t) + 2(t) + i3(t) = 0) or to prove that
no values of 2 and 3 will guarantee that the sum of the currents is zero.
Choice of 2 and 3:
Transcribed Image Text:You have been asked to assist the designer of a power transmission system. In a symmetric three-phase system, the sum of the instantaneous currents in the three phases is supposed to be zero. The instantaneous currents in each of the three phases are defined as: i(t) Acos(2 fot + 1) i2(t) = A cos(2π fot + 2) i3(t) = A cos(2 fot + 3) The system frequency fo is 60 Hz. The amplitude A varies between 10 and 1000. The designer has chosen 1 = 0. Your task is to determine values for 2 and 3 such that i₁(t) + 2(t) + i3(t) = 0) or to prove that no values of 2 and 3 will guarantee that the sum of the currents is zero. Choice of 2 and 3:
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