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A single phase transformer has 1000 turns on the primary and 200 turns on the secondary. The no load current is 3A at a power factor of 0.2 lag and the secondary current is 280A at a power factor of 0.8 lag. Neglect R2 and X2 calculate (1) Magnetizing component and loss component of no load current. (2) primary current (3) input power factor .Draw phasor diagram showing all the currents.
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Find the node voltages 𝑽𝟏,𝑽𝟐 𝒂𝒏𝒅 𝑽𝟑 and current through 0.5Ω
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Find the RMS value of the waveform given below:-

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A balanced 3 phase star connected load consists of three coils each consisting of R=6Ω and 𝑿𝑳= 8Ω . Determine the line current , power factor when the load is connected across 400V, 50Hz, supply
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Describe the basic principle of operation of a single phase transformer and derive the emf equation.
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Briefly explain the classification of DC machine.
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Using the mesh analysis find the mesh current in the direction shown and also find the voltage across A and B terminals.
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A resistance and a capacitor connected in series across a 250V supply draws 5A at 50Hz. When frequency is increased to 60Hz, it draws 5.8A. Find the values of R & C. Also find active power and power factor in both cases.
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Draw the phasor diagram of a single phase transformer when it is loaded with a lagging power factor load.
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In an R-L-C parallel circuit the current through the resistor, inductor(pure), and capacitor (pure) are 20A, 15A and 40A respectively. What is the current from the supply ?draw the phasor diagram.
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The OC and SC test data are given below for a single phase, 5KVA, 200V/400V, 50Hz transformer
| OC test from LV side | 200V | 1.25A | 150w |
| SC test from HV side | 20V | 12.5A | 175w |
Determine the following :-
1) Draw the equivalent circuit of the transformer referred to LV side.
2) At what load or KVA the transformer is to be operated for maximum efficiency?
3) Calculate the value of maximum efficiency.
4) Regulation of the transformer at full load 0.8power factor lagging.
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Find current IX using Superposition theorem

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Prove that the average power taking by a pure capacitor fed with a sinusoidal ac supply in a circuit is zero.
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State Norton’s theorem and draw the Norton’s equivalent circuit.
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Derive the formula for resonant frequency of the circuit with a pure capacitor in parallel with a coil having resistance and inductance. Find the expression for dynamic resistance of this parallel resonant circuit.
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Determine the value of R for maximum power transfer and find the value of maximum transfer.

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