Respuesta :
Answer:
176.04 W
Explanation:
In any electrical circuit, power dissipation occurs only across resistors ( current and voltage have phase difference of 90 degrees in case of capacitor and inductor and hence power dissipated in them = V * I * cosφ = 0, since φ = 90 and cos 90 = 0)
Mathematically ;
Power dissipiated in circuit = Power dissipiated in resistor = Vrms^2/ R
From the question, Vrms = 65 and R = 24 W
Substituting these values;
Power dissipated in circuit = 65^2/24 = 176.04 W
Following are the calculation to the average power dissipated in the circuit:
- Power is only dissipated across resistors in just about any circuit.
- Voltage and the current have a phase shift of [tex]90^{\circ}[/tex] in the instance of capacitance and an inductive, so the power dissipated in them is [tex]V \times I \times \cos \varphi = 0 .[/tex]
- Power dissipated in circuit = Energy dissipated in resistor = [tex]V_{rms}^2}{ R} = \frac{65^2}{24} =\frac{4225}{24} = 176.04 \ W[/tex]
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