Answer :
This question involves the concepts of turns ratio and power.
a. The voltage in the secondary circuit is "2.17 V".
b. The power drawn by the primary circuit is "2.71 watt".
c. Power supplied to the secondary circuit is "2.71 watt".
a. SECONDARY VOLTAGE
From the turns ratio formula we know that:
[tex]\frac{N_p}{N_s}=\frac{V_p}{V_s}\\\\V_s = \frac{N_sV_p}{N_p}[/tex]
where,
- [tex]V_s[/tex] = voltage of secondary circuit = ?
- [tex]N_s[/tex] = No. of turns in secondary cicrcuit = 20 turns
- [tex]V_p[/tex] = voltage of primary circuit = 325 V
- [tex]N_p[/tex] = No. of turns in primary circuit = 3000 turns
Therefore,
[tex]V_s=\frac{(20\ turns)(325\ V)}{3000\ turns}[/tex]
[tex]V_s = 2.17\ V[/tex]
b. POWER DRAWN BY PRIMARY CIRCUIT
Electrical power is given by the following formula:
[tex]P_p = I_pV_p[/tex]
where,
- [tex]P_p[/tex] = power drawn by primary circuit = ?
- [tex]I_p[/tex] = current in primary circuit = 1.25 A
- [tex]V_p[/tex] = voltage of primary circuit = 325 V
Therefore,
[tex]P_p=(1.25\ A)(2.17\ V)\\\\P_p = 2.71\ watt[/tex]
c. POWER SUPPLIED TO SECONDARY CIRCUIT
Since the transformer is perfectly efficient. It means that the total power drawn by the primary circuit is supplied to the secondary circuit.
[tex]P_s=P_p\\\\P_s=2.71\ watt[/tex]
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