CRAC Class C (2025) — Questions 671–680

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U0915. If the frequency of a radio wave is known, its wavelength is:

如果已知无线电波的频率,则其波长为:

Exam tips · 考试提示

Wavelength λ(m) = c / f = 300,000,000 / (f_Hz) = 300 / (f_MHz). So dividing 300 by the frequency in MHz gives meters — option A. B/C/D have the arithmetic inverted or use the wrong unit. So A is correct.

U0916. Regarding the frequency, period, and wavelength of radio waves, which of the following descriptions is correct? (Choose all that apply.)

关于无线电波的频率、周期和波长,以下描述正确的是:

Exam tips · 考试提示

A, B and C are the standard definitions: f = n/τ, T = 1/f, and λ = c/f. D is false — real conductors have a velocity factor below 1, so a physical element must be shortened relative to the free- space length; the shortening factor matters. So A, B, C are correct.

U0917. Radio waves in free space gradually weaken as the propagation distance increases. What law does the degree of weakening follow?

自由空间中的无线电波随传播距离的增加而逐渐减弱。其减弱 程度遵循什么规律?

Exam tips · 考试提示

Free-space path loss L = 32.4 + 20log(d) + 20log(f) dB. In power terms the loss grows with d² (spreading) and with f² (shorter wavelength spreads faster), so the weakening is proportional to the square of distance and the square of frequency — option A. B has frequency inverted; C/D omit or misstate the frequency term.

U0918. Radio waves in free space spread and weaken with distance, forming path loss. The loss can be described as L = 32.4 + 20log(d) + 20log(f) (L in dB, distance d in km, frequency f in MHz). Which of the following descriptions of L is correct? (X^ M means X to the power M.) (Choose all that apply.)

自由空间中的无线电波随传播距离的增加逐渐发散减弱,形成 路径损耗。该损耗可以描述为L=32.4 + 20log(d) + 20log(f) (其中,损耗L的单位为dB,距离d的单位是km而频率f的单位 为MHz)。关于L,以下描述正确的是:(“X^M”表示“X 的M次方”)

Exam tips · 考试提示

L increases by 20log(N) dB when either d or f is multiplied by N; in power ratio that is N². So with frequency fixed, N× distance → loss ×N² (A); with distance fixed, N× frequency → loss ×N² (B). C and D wrongly say log(N) for the power multiple. So A and B are correct.

U0919. In free space, stations

自由空间中甲乙两电台相距100km,均使用增益为0dBi的天线 工作于145MHz。如果发射方的功率为1W,则接收方可获得 约-115.6dBm的信号功率。现将两电台的距离增至500km, 则接收方的信号功率变为:【提示:自由空间中无线电波的路 径损耗L =32.4 + 20log(d) + 20log(f);其中,d为发射方与 接收方之间的距离(km),f为工作频率(MHz)】

Exam tips · 考试提示

Distance 100 → 500 km is 5×. Path loss rises by 20log(5) ≈ 13.98 dB ≈ 14 dB. So the signal drops by ~14 dB: −115.6 − 14 = −129.6 dBm. Option A is correct.

U0920. In free space, stations

自由空间中甲乙两电台相距100km,均使用增益为0dBi的天线 工作于145MHz。如果发射方的功率为1W,则接收方可获得 约-115.6dBm的信号功率。现将两电台的距离增至1000km, 则接收方的信号功率变为:【提示:自由空间中无线电波的路 径损耗L =32.4 + 20log(d) + 20log(f);其中,d为发射方与 接收方之间的距离(km),f为工作频率(MHz)】

Exam tips · 考试提示

Distance 100 → 1000 km is 10×. Path loss rises by 20log(10) = 20 dB. Signal drops by 20 dB: −115.6 − 20 = −135.6 dBm. Option A is correct.

U0921. In free space, stations

自由空间中甲乙两电台相距100km,均使用增益为0dBi的天线 工作于145MHz。如果发射方的功率为1W,则接收方可获得 约-115.6dBm的信号功率。现发射方将频率变为435MHz,则 接收方的信号功率变为:【提示:自由空间中无线电波的路径 损耗L =32.4 + 20log(d) + 20log(f);其中,d为发射方与接 收方之间的距离(km),f为工作频率(MHz)】

Exam tips · 考试提示

Frequency 145 → 435 MHz is 3×. Path loss rises by 20log(3) ≈ 9.54 dB ≈ 9.5 dB. Signal drops: −115.6 − 9.5 = −125.1 dBm. Option A is correct.

U0922. In free space, stations

自由空间中甲乙两电台相距100km,均使用增益为0dBi的天线 工作于145MHz。如果发射方的功率为1W,则接收方可获得 约-115.6dBm的信号功率。现发射方将功率降低为0.25W,则 接收方的信号功率变为:【提示:自由空间中无线电波的路径 损耗L =32.4 + 20log(d) + 20log(f);其中,d为发射方与接 收方之间的距离(km),f为工作频率(MHz)】

Exam tips · 考试提示

Power 1 W → 0.25 W is a factor of 1/4, i.e., −6 dB. Signal drops 6 dB: −115.6 − 6 = −121.6 dBm. Option A is correct.

U0923. In free space, station

自由空间中的甲电台在145MHz联络相距100km的乙电台并获 得信号报告S8。如果两电台的距离增至500km,则信号报告变 为:【提示:收信机信号强度指示从S1至S9每级增加6dB】

Exam tips · 考试提示

500 km is 5× the 100 km distance, adding ~14 dB path loss. Each S-unit is 6 dB, so the signal falls 14/6 ≈ 2.33 S-units: S8 − 2.33 ≈ S5.67, i.e., slightly below S6. Option A is correct.

U0924. In free space, station

自由空间中的甲电台在145MHz联络相距100km的乙电台并获 得信号报告S8。如果两电台的距离增至1000km,则信号报告 变为:【提示:收信机信号强度指示从S1至S9每级增加6dB】

Exam tips · 考试提示

1000 km is 10× the distance, adding 20 dB loss = 20/6 ≈ 3.33 S- units. S8 − 3.33 ≈ S4.67, i.e., slightly below S5. Option A is correct.