H12-323_V2.0 · Question #292
Which of the following descriptions is correct about the relationship between power measurement units? (Multiple choice)
The correct answer is B. dB represents the relative value of power, 0dB represents the original power D. 10dBm is equivalent to ten times the original power. B is correct because dB is a dimensionless ratio, not an absolute unit. 0 dB means the ratio P₁/P₂ = 1 (i.e., no change from the reference), which is exactly "the original power." D is correct because 10 dBm = 10^(10/10) × 1 mW = 10 × 1 mW = 10 mW, which is ten times the 0 dBm…
Question
Which of the following descriptions is correct about the relationship between power measurement units? (Multiple choice)
Options
- AIf the power of A is 26dBm and the power of B is 20dBm, then it can be said that A is 6dBm
- BdB represents the relative value of power, 0dB represents the original power
- C-3dBm power is equivalent to one fifth of the original power
- D10dBm is equivalent to ten times the original power
How the community answered
(43 responses)- A12% (5)
- B84% (36)
- C5% (2)
Explanation
B is correct because dB is a dimensionless ratio, not an absolute unit. 0 dB means the ratio P₁/P₂ = 1 (i.e., no change from the reference), which is exactly "the original power." D is correct because 10 dBm = 10^(10/10) × 1 mW = 10 × 1 mW = 10 mW, which is ten times the 0 dBm reference power of 1 mW.
A is wrong because subtracting two dBm values (26 dBm − 20 dBm) yields a relative difference of 6 dB, not "6 dBm." dBm is absolute (referenced to 1 mW); saying the result is "6 dBm" is a unit error.
C is wrong because −3 dB corresponds to approximately half the power (10^(−3/10) ≈ 0.5), not one-fifth. One-fifth would be roughly −7 dB (10 × log₁₀(0.2) ≈ −7 dB).
Memory tip: Use the "3-10 rule" - 3 dB ≈ ×2 power (or ÷2 for negative), 10 dB = ×10 power. And remember: dB is always a ratio (relative), while dBm is absolute (referenced to 1 mW); you can only subtract dBm values to get dB, never dBm.
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