The current, I, in an AC circuit can be modelled by the equation I= acos (btc) where b isthe frequency and c is the phase shift.Two AC voltage sources of the same frequency are independently connected to the samecircuit. If connected to the circuit alone they generate currents I and IB. The maximumvalue and the phase shift of each current is shown in the following table.Страница 2 из 2(ii)Число слов: 2BECurrentанглийский (США)IAIBMaximum value12 amps12 ampsWhen the two voltage sources are connected to the circuit at the same time, the total current ITcan be expressed as I + IB.(c)Find the maximum value of IT.Find the phase shift of IT.1х специальные возможности: проверьте рекомендацииPhase shiftMacBook Pro0TU253 фокусировкаFSDEE224%

We are given an AC circuit. In this circuit, the current changes with time by some equation…

The current, I, in an AC circuit can be modelled by the equation I = acos (btc) where b is the frequency and c is the phase shift. Two AC voltage sources of the same frequency are independently connected to the same circuit. If connected to the circuit alone they generate currents I and IB. The maximum value and the phase shift of each current is shown in the following table. Current IA Maximum value 12 amps 12 amps Phase shift 0 TC 2 When the two voltage sources are connected to the circuit at the same time, the total current IT can be expressed as IA + IB. (c) (i) Find the maximum value of IT. (ii) Find the phase shift of IT.

The current, I, in an AC circuit can be modelled by the equation I = acos (btc) where b is the frequency and c is the phase shift. Two AC voltage sources of the same frequency are independently connected to the same circuit. If connected to the circuit alone they generate currents I and IB. The maximum value and the phase shift of each current is shown in the following table. Current IA Maximum value 12 amps 12 amps Phase shift 0 TC 2 When the two voltage sources are connected to the circuit at the same time, the total current IT can be expressed as IA + IB. (c) (i) Find the maximum value of IT. (ii) Find the phase shift of IT.