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解説
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a) ã¯ã第117æ¡ç¬¬1é 第äžå·ã«ãŠã〠åŒåŒµåŒ·ã8.01kN以äžã®ãã®åã¯çŽåŸ5mm以äžã®ç¡¬é ç·ã䜿çšãããé«å§çµ¶çžé»ç·åã¯ç¹å¥é«å§çµ¶çžé»ç· ã åŒäžãçšé«å§çµ¶çžé»ç· ã ã±ãŒãã«ããšèŠå®ãããŠããŸãã
c) ã¯ã第117æ¡ç¬¬1é 第äžå·ã«ãŠãé路暪æçãé€ããå°è¡šäž3.5m以äžããšããããšãã§ãããšãããã±ãŒãã«ä»¥å€ã®å Žåã¯ããã®é»ç·ã®äžæ¹ã«å±éºã§ããæšã®è¡šç€ºãããããšããæ¡ä»¶ãšãªã£ãŠããŸãã
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解説
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| (ãŠ) V以äžã§ãã®ä»ã®å Žå | 0.2 MΩ |
| (ãŠ) Vãè¶ ãããã® | (ãª) MΩ |
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| (3) | é»è·¯ | é黿µé®æåš | 300 | 察å°é»å§ | 0.4 |
| (4) | é»ç· | é黿µé®æåš | 300 | æå€§äœ¿çšé»å§ | 0.4 |
| (5) | é»è·¯ | é ç·çšé®æåš | 400 | 察å°é»å§ | 0.4 |
解説
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黿°èšåã«é¢ããæè¡åºæºãå®ããç什 第58æ¡ã«ãŠä»¥äžã®ããã«èŠå®ãããŠããŸãã
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- 300Vãè¶ ããåºåã§ã¯ã0.4MΩ以äžã
ãã£ãŠã(ã¢)ã«ã¯ãé»è·¯ãã(ã€)ã«ã¯ãé黿µé®æåšãã(ãŠ)ã«ã¯ã300ãã(ãš)ã«ã¯ã察å°é»å§ãã(ãª)ã«ã¯ã0.4ããå ¥ããŸãã

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äœå§çšã®é ç·åšå ·ã¯ã次ã«ããæœèšããããšã
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b) 湿æ°ã®å€ãå Žæåã¯æ°Žæ°ã®ããå Žæã«æœèšããå Žåã¯ã鲿¹¿è£ çœ®ãæœãããšã
c) é ç·åšå ·ã«é»ç·ãæ¥ç¶ããå Žåã¯ãããæ¢ããã®ä»ãããšåç以äžã®å¹åã®ããæ¹æ³ã«ãããå ããã«ããã€ã黿°çã«å®å šã«æ¥ç¶ãããšãšãã«ãæ¥ç¶ç¹ã« (ã€) ãå ãããªãããã«ããããšã
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解説
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å顿ã®èšè¿°ã¯ãã黿°èšåã®æè¡åºæºã®è§£éã第150æ¡ç¬¬1é ãæ ¹æ ãšãªã£ãŠããŸãããäž å é»éšåãé²åºããªãããã«æœèšããããšãâŠ äž é ç·åšå ·ã«é»ç·ãæ¥ç¶ããå Žåã¯ã⊠æ¥ç¶ç¹ã«åŒµåãå ãããªãããã«ããããšã å å±å€ã«ãããŠé»æ°æ©æ¢°åšå ·ã«æœèšããééåšãæ¥ç¶åšãç¹æ» åšãã®ä»ã®åšå ·ã¯ãæå·ãåããããããããå Žåã«ã¯ãããã«å ãããªé²è·è£ çœ®ãæœãããšãã
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ãã ãã鮿åšAã®é é»ç³»çµ±åã³ããã«æ¥ç¶ããå šãŠã®éèŠå®¶æ§å ã«åæ£å黿ºã¯ç¡ããã®ãšããããªããæ¬åã§SOGæ©èœä»PASãšã¯ãé黿µèå¢ããªããä»å°çµ¡ããªãã圢ããªããè£ çœ®ä»é黿µããã¯åœ¢é«å§æ°äžè² è·ééåšãããã

(1) Aãéè·¯ããã®ã¡ãBãéè·¯ãããã®åŸAãéè·¯ããã
(2) Bãéè·¯ããã®ã¡ãAãéè·¯ãããã®åŸAãéè·¯ããã
(3) AãšBãåæã«éè·¯ãããã®åŸAãéè·¯ããã
(4) Aãéè·¯ããã(Bã¯éè·¯ããªãã)
(5) Bãéè·¯ããã(Aã¯éè·¯ããªãã)
解説
æ£è§£ã¯(1)ã§ãã
SOGæ©èœä»PASïŒé黿µããã¯åœ¢ïŒã®åäœç¹æ§ã«é¢ããåé¡ã§ãã
äºæ ç¹ïŒéèŠå®¶æ§å ïŒã§ççµ¡äºæ ãçºçãããšã倧ããªççµ¡é»æµãæµããŸããPASã¯è² è·é»æµã®ééã¯å¯èœã§ããã倧ããªççµ¡é»æµã鮿ããèœåã¯ãããŸããããã®ãããççµ¡é»æµãæ€åºãããšPASã¯ãé黿µããã¯ãç¶æ ãšãªããèªãã¯éè·¯ããã«åŸ æ©ããŸãã
äžæ¹ãå€é»æã®éãåºã鮿åšAã¯ççµ¡é»æµãæ€åºãã鮿ïŒéè·¯ïŒããŸããããã«ããé é»ç³»çµ±ãåé»ãã黿µããŒãã«ãªããšãPASã¯èå¢ãããŠãããšãã«ã®ãŒãçšããŠãç¡é»å§éé¢ãã«ããéè·¯ïŒBãéè·¯ïŒããŸãããã®åŸãå€é»æã®é®æåšAãåéè·¯ïŒéè·¯ïŒããããšã§ãäºæ ã®èµ·ããéèŠå®¶ã®ã¿ãåãé¢ããç¶æ ã§ä»ã®å¥å šãªéèŠå®¶ãžã®éé»ãåéãããŸãã
ãããã£ãŠã(1)ã®ãAãéè·¯ããã®ã¡ãBãéè·¯ãããã®åŸAãéè·¯ããããæ£ããåäœé åºãšãªããŸãã

å€é»æããäžçž3ç·åŒ1åç·ã®å°çšé é»ç·ã§åé»ããŠããéèŠå®¶ãããããã®é é»ç·è·¯ã®é»ç·1æ¡åœããã®æµæåã³ãªã¢ã¯ã¿ã³ã¹ã®å€ã¯ããããã3Ωåã³5Ωã§ããããã®éèŠå®¶ã®äœ¿çšé»åã8000kWãè² è·ã®åçã0.8ïŒé ãïŒã§ãããšããæ¬¡ã®(a)åã³(b)ã®åã«çããã
(a) éèŠå®¶ã®åé»é»å§ã20 kV ã®ãšãïŒå€é»æåŒåºå£ã®é»å§[kV]ã®å€ãšããŠïŒæãè¿ãã®ã¯æ¬¡ã®ãã¡ã©ããã
| – | (1) | (2) | (3) | (4) | (5) |
|---|---|---|---|---|---|
| é»å§[kV] | 21.6 | 22.2 | 22.7 | 22.9 | 23.1 |
(b) éèŠå®¶ã«ã³ã³ãã³ãµãèšçœ®ããŠïŒè² è·ã®åçã0.95(é ã)ã«æ¹åãããšãïŒãã®é é»ç·ã®é»å§éäžã®å€[V]ã®ïŒã³ã³ãã³ãµèšçœ®åã®é»å§éäžã®å€[V]ã«å¯Ÿããæ¯ç[ïŒ ]ã®å€ãšããŠïŒæãè¿ãã®ã¯æ¬¡ã®ãã¡ã©ããããã ãïŒãã®éèŠå®¶ã®åé»é»å§[kV]ã¯ïŒã³ã³ãã³ãµèšçœ®åãšåäžã®20 kV ãšããã
| – | (1) | (2) | (3) | (4) | (5) |
|---|---|---|---|---|---|
| æ¯ç[ïŒ ] | 66.6 | 68.8 | 75.5 | 81.7 | 97.0 |
解説
(a)ã®æ£è§£ã¯(3)ã(b)ã®æ£è§£ã¯(2)ã§ãã
(a) å€é»æåŒåºå£ã®é»å§ïŒéé»ç«¯é»å§ïŒãæ±ããã«ã¯ãåé»ç«¯é»å§ãšé
é»ç·è·¯ã§ã®é»å§éäžãåèšããŸãã
äžçž3ç·åŒé
é»ç·è·¯ã®ç·è·¯é»æµ $I$ [A] ã¯ãåé»ç«¯é»åã $P$ [W]ãåé»ç«¯é»å§ã $V_r$ [V]ãè² è·ã®åçã $\cos \theta$ ãšãããšã$I = \frac{P}{\sqrt{3} V_r \cos \theta}$ ã§æ±ããããŸãã
$I = \frac{8000 \times 10^3}{\sqrt{3} \times 20 \times 10^3 \times 0.8} \approx 288.68 \text{ [A]}$
次ã«ãäžçž3ç·åŒé»ç·è·¯ã®é»å§éäž $v$ [V] ã®è¿äŒŒåŒ $v = \sqrt{3} I (R \cos \theta + X \sin \theta)$ ãçšããŠé»å§éäžãèšç®ããŸããããã§ãé»ç·1æ¡åœããã®æµæ $R = 3 \, \Omega$ããªã¢ã¯ã¿ã³ã¹ $X = 5 \, \Omega$ ã§ããåç $\cos \theta = 0.8$ ã®ãšãã$\sin \theta = \sqrt{1 – 0.8^2} = 0.6$ ãšãªããŸãã
$v = \sqrt{3} \times 288.68 \times (3 \times 0.8 + 5 \times 0.6) = 500 \times (2.4 + 3.0) = 2700 \text{ [V]} = 2.7 \text{ [kV]}$
ãããã£ãŠãå€é»æåŒåºå£ã®é»å§ $V_s$ [kV] ã¯ãåé»ç«¯é»å§ $V_r = 20 \text{ kV}$ ã«é»å§éäž $2.7 \text{ kV}$ ãå ããå€ãšãªããŸãã
$V_s = V_r + v = 20 + 2.7 = 22.7 \text{ [kV]}$
(b) åçæ¹ååŸã®è² è·ã®åçã $\cos \theta’ = 0.95$ãç·è·¯é»æµã $I’$ãé»å§éäžã $v’$ ãšããŸãã
åçæ¹ååŸã®ç·è·¯é»æµ $I’$ ã¯ä»¥äžã®éãã§ãã
$I’ = \frac{8000 \times 10^3}{\sqrt{3} \times 20 \times 10^3 \times 0.95} \approx 243.09 \text{ [A]}$
åçæ¹ååŸã®é»å§éäž $v’$ ã¯ã$\sin \theta’ = \sqrt{1 – 0.95^2} \approx 0.31225$ ãçšããŠèšç®ããŸãã
$v’ = \sqrt{3} \times 243.09 \times (3 \times 0.95 + 5 \times 0.31225) \approx 421.04 \times (2.85 + 1.56125) \approx 1857.3 \text{ [V]}$
ã³ã³ãã³ãµèšçœ®åã®é»å§éäž $v = 2700 \text{ V}$ ã«å¯Ÿããæ¯ç [%] ã¯ä»¥äžã®éãæ±ãŸããŸãã
æ¯ç $= \frac{v’}{v} \times 100 = \frac{1857.3}{2700} \times 100 \approx 68.8 \text{ [ïŒ ]}$

ãå12ãé²çžã³ã³ãã³ãµèšåã®èšç®
äžçž3ç·åŒã®é«å§é»è·¯ã«300kWãé
ãåç0.6ã®äžçžè² è·ãæ¥ç¶ãããŠããããã®è² è·ãšäžŠåã«é²çžã³ã³ãã³ãµèšåãæ¥ç¶ããŠåçæ¹åãè¡ããã®ãšãããé²çžã³ã³ãã³ãµèšåã¯å³ã«ç€ºãããã«çŽåãªã¢ã¯ãã«ä»äžçžã³ã³ãã³ãµãšããçŽåãªã¢ã¯ãã«SRã®ãªã¢ã¯ã¿ã³ã¹ $X_L$ [Ω] ã¯ãäžçžã³ã³ãã³ãµSCã®ãªã¢ã¯ã¿ã³ã¹ $X_C$ [Ω] ã®6%ãšãããšããæ¬¡ã®(a)åã³(b)ã®åã«çããã
ãã ããé«å§é»è·¯ã®ç·éé»å§ã¯6600Vãšããç¡å¹é»åã«ãã£ãŠé»å§ã¯å€åããªããã®ãšããã

(a) é²çžã³ã³ãã³ãµèšåãé«å§é»è·¯ã«æ¥ç¶ãããšãã«äžçžã³ã³ãã³ãµSCã®ç«¯åé»å§ã®å€ [V] ãšããŠãæãè¿ããã®ã次ã®(1)ãã(5)ã®ãã¡ããäžã€éžã¹ã
(1) 6410 (2) 6795 (3) 6807 (4) 6995 (5) 7021
(b) é²çžã³ã³ãã³ãµèšåãè² è·ãšäžŠåã«æ¥ç¶ããåçãé ã0.6ããé ã0.8ã«æ¹åããããã®ãšãããã®èšåã®äžçžã³ã³ãã³ãµSCã®å®¹éã®å€ [kvar] ãšããŠãæãè¿ããã®ã次ã®(1)ãã(5)ã®ãã¡ããäžã€éžã¹ã
(1) 170 (2) 180 (3) 186 (4) 192 (5) 208
解説
(a)ã®æ£è§£ã¯(5)ã(b)ã®æ£è§£ã¯(3)ã§ãã
(a) ç·è·¯é»å§ã $V$ ãšãããšãã³ã³ãã³ãµç«¯åé»å§ $V_C$ ã¯ããªã¢ã¯ãã«ã«ããé»å§äžæãèæ
®ã㊠$V_C = \frac{X_C}{X_C – X_L} V$ ãšãªããŸãã
$X_L = 0.06 X_C$ ãªã®ã§ã
$V_C = \frac{1}{1 – 0.06} \times 6600 = \frac{6600}{0.94} \approx 7021.28 \text{ V}$ã
ãã£ãŠã(5)ãæ£è§£ãšãªããŸãã
(b) è² è·ã®æå¹é»å $P = 300 \text{ kW}$ãæ¹åååŸã®ç¡å¹é»åã $Q_1, Q_2$ ãšããŸãã
$Q_1 = P \tan (\cos^{-1} 0.6) = 300 \times \frac{0.8}{0.6} = 400 \text{ kvar}$
$Q_2 = P \tan (\cos^{-1} 0.8) = 300 \times \frac{0.6}{0.8} = 225 \text{ kvar}$
å¿ èŠãªæ¹åçšç¡å¹é»åïŒèšåã®å®å¹å®¹éïŒã¯ $Q_{net} = Q_1 – Q_2 = 175 \text{ kvar}$ ã§ãã
èšåã®å®å¹å®¹é $Q_{net}$ ãšã³ã³ãã³ãµ SC èªäœã®åºå $Q_{SC}$ïŒçŽåãªã¢ã¯ãã«ãããç¶æ
ã§ã®åºåïŒã®é¢ä¿ã¯ã
$Q_{net} = Q_{SC} – Q_{SR}$ ãšãªãã$Q_{SR} = 0.06 Q_{SC}$ ãªã®ã§ $Q_{net} = 0.94 Q_{SC}$ ã§ãã
ãããã£ãŠã$Q_{SC} = \frac{175}{0.94} \approx 186.17 \text{ kvar}$ ãšãªããŸãã
ãã£ãŠã(3)ãæ£è§£ãšãªããŸãã

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ãã ããæ¬¡ã®æ¡ä»¶ã«ãããã®ãšããã
(ã¢) å€å§åšã®é«å§åŽã®é»è·¯ã®1ç·å°çµ¡é»æµã¯5Aã§ãBçš®æ¥å°å·¥äºã®æ¥å°æµæå€ã¯ã黿°èšåæè¡åºæºã®è§£éãã§èš±å®¹ãããŠããæé«é床㮠$\frac{1}{3}$ ã«ç¶æãããŠããã
(ã€) å€å§åšã®é«å§åŽã®é»è·¯ãšäœå§åŽã®é»è·¯ãšã®æ··è§Šæã«äœå§é»è·¯ã®å¯Ÿå°é»å§ã150Vãè¶
ããå Žåã«0.8ç§ã§é«å§é»è·¯ãèªåçã«é®æããè£
眮ãèšããããŠããã
(a) å€å§åšã®äœå§åŽã«æœãããBçš®æ¥å°å·¥äºã®æ¥å°æµæå€ [Ω] ã®å€ãšããŠãæãè¿ãã®ã¯æ¬¡ã®ãã¡ã©ããã
(1) 10 (2) 20 (3) 30 (4) 40 (5) 50
(b) 空調æ©ã«å°çµ¡äºæ
ãçºçããå Žåã空調æ©ã®éå±è£œå€ç®±ã«è§Šãã人äœã«æµãã黿µã10mA以äžãšãããããã®ããã®ç©ºèª¿æ©ã®éå±è£œå€ç®±ã«æœãDçš®æ¥å°å·¥äºã®æ¥å°æµæå€ [Ω] ã®äžéå€ãšããŠãæãè¿ãã®ã¯æ¬¡ã®ãã¡ã©ããã
ãã ãã人äœã®é»æ°æµæå€ã¯6000Ωãšããã
(1) 10 (2) 15 (3) 20 (4) 30 (5) 60
解説
(a)ã®æ£è§£ã¯(4)ã(b)ã®æ£è§£ã¯(5)ã§ãã
(a) 鮿æéã1ç§ä»¥å
ãªã®ã§ãBçš®æ¥å°æµæã®èš±å®¹äžéå€ $R_B = \frac{600}{I_g} = \frac{600}{5} = 120 \text{ Ω}$ã
æ¡ä»¶(ã¢)ãããå®éã®æµæå€ã¯ãã® $\frac{1}{3}$ ãªã®ã§ã$120 \times \frac{1}{3} = 40 \text{ Ω}$ã
ãã£ãŠã(4)ãæ£è§£ã§ãã
(b) å€ç®±ã®å¯Ÿå°é»å§ã $V_d$ã人äœã®æµæã $R_m = 6000 \text{ Ω}$ã人äœã«æµãã黿µã $I_m = 10 \text{ mA} = 0.01 \text{ A}$ ãšããŸãã
$V_d = R_m \times I_m = 6000 \times 0.01 = 60 \text{ V}$ã
å®å šå°çµ¡æã®åè·¯ã«ãããŠãå€ç®±ã®å¯Ÿå°é»å§ã¯ $V_d = \frac{R_D}{R_B + R_D} \times V_{phase}$ ã§è¡šãããŸãã
$60 = \frac{R_D}{40 + R_D} \times 100$ã
$60(40 + R_D) = 100 R_D$ã
$2400 + 60 R_D = 100 R_D \rightarrow 40 R_D = 2400 \rightarrow R_D = 60 \text{ Ω}$ã
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