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Example Question 2
Referring to the circuit diagram: a resistor of 50 Ω is
connected in series with an 0.2H inductor that has a
resistance of 4 Ω. This circuit is powered from a 50Hz supply.
A voltage drop of 25V is measured across the resistor. Find:
(a) the current in the circuit
(b) the inductive reactance of the inductor
(c) the applied voltage
(d) the phase angle between the current and
the applied voltage
Values;
R1 = 50Ω 
   VR1 = 25V
L = 0.2H
      f = 50Hz
RL = 4Ω
I = 
25 = 0.5 A

 50
Answer I = O.5A
XL = 2 π f L
       XL = 6.28 x 50 x 0.2 = 62.8 Ω
Answer XL = 62.8Ω
L
L
Req = R1 + RL = 50 + 4
Req = 54 Ω
Therefore, VReq = I X Req = 0.5 x 54
VReq = 27V
So, VL = IL x XL = 0.5 x 62.8
VL = 31.4V
27V   31.4V
        L
31.4




       27
V = √(27² +31.4²)
V = √729 + 985.96 = √1714.96 = 41.4 V
Answer V = 41.4V
Adjacent
cos Φ =
        Hypotenuses
Φ = Cos-¹
 27 = 49.3⁰

 
       41.4
Answer Φ = 49.3°

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4.1.6 RL Example 2

  • 1. Example Question 2 Referring to the circuit diagram: a resistor of 50 Ω is connected in series with an 0.2H inductor that has a resistance of 4 Ω. This circuit is powered from a 50Hz supply. A voltage drop of 25V is measured across the resistor. Find:
  • 2. (a) the current in the circuit (b) the inductive reactance of the inductor (c) the applied voltage (d) the phase angle between the current and the applied voltage
  • 3. Values; R1 = 50Ω VR1 = 25V L = 0.2H f = 50Hz RL = 4Ω
  • 4. I = 25 = 0.5 A 50 Answer I = O.5A
  • 5. XL = 2 π f L XL = 6.28 x 50 x 0.2 = 62.8 Ω Answer XL = 62.8Ω
  • 6. L
  • 7. L
  • 8. Req = R1 + RL = 50 + 4 Req = 54 Ω
  • 9. Therefore, VReq = I X Req = 0.5 x 54 VReq = 27V
  • 10. So, VL = IL x XL = 0.5 x 62.8 VL = 31.4V
  • 11. 27V 31.4V L
  • 12. 31.4 27
  • 13. V = √(27² +31.4²) V = √729 + 985.96 = √1714.96 = 41.4 V Answer V = 41.4V
  • 14. Adjacent cos Φ = Hypotenuses
  • 15. Φ = Cos-¹ 27 = 49.3⁰ 41.4 Answer Φ = 49.3°