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T5B09

ELECTRICAL PRINCIPLES · Math for electronics: conversion of electrical units, decibels

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Which decibel value most closely represents a power increase from 5 watts to 10 watts?

  1. A2 dB
  2. B3 dB
  3. C5 dB
  4. D10 dB
Why Decibels compare powers on a logarithmic scale: dB = 10 x log(P2/P1). Going from 5 W to 10 W is a ratio of 2, and 10 x log(2) = 3.01, so about 3 dB. Doubling power is always close to 3 dB no matter what the starting wattage is.
Watch out The choice of 2 dB comes from mistaking the power ratio of 2 for the decibel number, and 5 dB looks like the 10 minus 5 difference in watts, but decibels come from the ratio put through a logarithm, not from subtraction.
Double the power = +3 dB, half the power = -3 dB. Ten times = 10 dB.
HamSandwich explanation, first draft. The question and answers are the NCVEC text.
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The rest of T5B

  1. T5B01 How many milliamperes is 1.5 amperes?
  2. T5B02 Which is equal to 1,500,000 hertz?
  3. T5B03 Which is equal to one kilovolt?
  4. T5B04 Which is equal to one microvolt?
  5. T5B05 Which is equal to 500 milliwatts?
  6. T5B06 Which is equal to 3000 milliamperes?
  7. T5B07 Which is equal to 3.525 MHz?
  8. T5B08 Which is equal to 1,000,000 picofarads?
  9. T5B09 Which decibel value most closely represents a power increase from 5 watts to 10 watts?
  10. T5B10 Which decibel value most closely represents a power decrease from 12 watts to 3 watts?
  11. T5B11 Which decibel value represents a power increase from 20 watts to 200 watts?
  12. T5B12 Which is equal to 28400 kHz?
  13. T5B13 Which is equal to 2425 MHz?
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