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A shunt-connected dc motor has zero rotational losses and RA=0R_A = 0 Assume that RF+RadjR_F + R_{adj} is constant [except in part (d)] and that ϕ\phi is directly proportional to field current. For VT=200 VV_T = 200 \ \text{V} and Pout=2 hpP_{out} = 2 \ \text{hp} the speed is 1200 rpm. What is the effect on IAI_A and speed if: a.\textbf{a.} the load torque doubles; b.\textbf{b.} the load power doubles; c.\textbf{c.} VTV_T is changed to 100 V and PoutP_{out} remains constant; d.\textbf{d.} RF+RadjR_F + R_{adj} is doubled in value and PoutP_{out} remains constant?

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From problem description we have:

Prot=0 W, RA=0 Ω, RF+Radj=constant, ϕILP_{rot} = 0 \ \text{W}, \ R_A = 0 \ \Omega, \ R_F + R_{adj} = \text{constant}, \ \phi \sim I_L

VT=200 V, Pout=2 hp, nm=1200 rpmV_{T} = 200 \ \text{V}, \ P_{out} = 2 \ \text{hp}, \ n_m = 1200 \ \text{rpm}

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