Diode Power Calculation: Understanding the Basics

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SUMMARY

The discussion focuses on the calculation of average power in diode circuits, specifically addressing the use of RMS voltage and the correct application of formulas. Participants clarify that the average power during a complete cycle should not simply be the sum of the average powers from each half-cycle. The correct formula for average power is established as Pavg = Vpeak2 / 2R, emphasizing the importance of understanding RMS voltage and duty cycle in these calculations.

PREREQUISITES
  • Understanding of diode operation and characteristics
  • Knowledge of RMS voltage and its significance in AC circuits
  • Familiarity with power calculations in electrical engineering
  • Basic grasp of duty cycle concepts in waveform analysis
NEXT STEPS
  • Study the derivation and application of the formula Pavg = Vpeak2 / 2R
  • Learn about RMS voltage calculations in AC circuits
  • Explore the concept of duty cycle and its impact on power calculations
  • Investigate practical applications of diodes in rectifier circuits
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Electrical engineering students, hobbyists learning about diode circuits, and professionals involved in power electronics and circuit design.

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Hello all,

I've just started learning about diodes.. I believe I've done this problem correctly (question in black), although want to make certain I'm understanding the very basics before moving on. Thank you
 
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The applied voltage has a peak amplitude of ±35 volt.
You should be using the RMS voltage, for half the time.
So why did you use a factor of ½ in; P = V² / 2·R

Is this homework or private study?
 
WRS said:
View attachment 279560

Hello all,

I've just started learning about diodes.. I believe I've done this problem correctly (question in black), although want to make certain I'm understanding the very basics before moving on. Thank you
You have found the average power during each half-cycle correctly.

However, adding the two powers is wrong. I’ll make up a simple example for illustration:
Frequency = 1Hz (So each half-cycle takes 0.5s)
Average power during 1st half of cycle = 8W
Average power during 2nd half of cycle = 20W
Energy/cycle = 8*0.5 + 20*0.5 = 14J
Average power during complete cycle = ##\frac {14J}{1s} = 14W## (not 28W).

Note to @Baluncore
$$P_{avg} = \frac {V_{peak}^2}{2R}$$
is fine because the average power is half the peak power.
This will be clear if you apply ##V_{peak} = {V_{rms} √2}##
 
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Steve4Physics said:
You have found the average power during each half-cycle correctly.
@Steve4Physics
Steve4Physics said:
is fine because the average power is half the peak power.
You cannot be sure if the factor of ½ employed by the student was for the RMS conversion, or for the 50% duty cycle conversion. For that reason we should not do the students homework, but should ask the student to explain their derivation of their equation. @WRS got it half correct.
 
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Baluncore said:
@Steve4Physics

You cannot be sure if the factor of ½ employed by the student was for the RMS conversion, or for the 50% duty cycle conversion. For that reason we should not do the students homework, but should ask the student to explain their derivation of their equation. @WRS got it half correct.
I see what you mean. Since the OP had written$$P_{AVG} = \frac {V_M^2}{2R}$$I assumed ##V_M## was intended to be the maximum (peak) voltage, so thie formula simply appeared to be a statement of a ‘standard’ result.

However, I agree that it is quite possible that the OP had misunderstood. It would have been better to let him clarify this.
 
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