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éžæå¯èœãªæµæå€R [Ω]ïŒ{1.0, 1.2, 1.5, 2.0, 3.0}
(1) 1.0 (2) 1.2 (3) 1.5 (4) 2.0 (5) 3.0
解説
æ£è§£ã¯(2)ã§ãã
åé¡ã®å³ãããèšå®æ®µéïŒOCRããã¯æïŒã§ã¯é»æµ $I = 9 [A]$ ãå¯å€æµæ $R$ ã®ã¿ãæµããŠããŸãããã®ãšãã®è©Šéšé»å§ $V$ ã¯ä»¥äžã®ããã«ãªããŸãã
$$V = R \times 9$$
OCRãåäœããŠæ¥ç¹ãéããšã黿µã¯å¯å€æµæ $R$ ãšããªããã³ã€ã«ïŒèªå°æ§ãªã¢ã¯ã¿ã³ã¹ $X = 10 [\Omega]$ïŒã®äžŠååè·¯ã«åæµããŸããããªããã³ã€ã«ã«æµãã黿µã $I_{TC}$ ãšãããšãåæµã®åŒãã以äžã®ããã«ãªããŸãã
$$I_{TC} = \frac{R}{\sqrt{R^2 + X^2}} \times I_{total}$$
ããã§ $I_{total}$ ã¯ãæ¥ç¹éæŸåŸã®åè·¯å šäœã®åæã€ã³ããŒãã³ã¹ $\dot{Z}$ ã«å¯Ÿããå šé»æµã§ããæ¥ç¹éæŸåŸã®åæã€ã³ããŒãã³ã¹ã®çµ¶å¯Ÿå€ $|Z|$ ã¯ä»¥äžã®éãã§ãã
$$|Z| = \sqrt{\left(\frac{R \cdot 0}{R + 0}\right)^2 + \text{ã§ã¯ãªã䞊ååè·¯ãªã®ã§}}$$
$$\dot{Z}{parallel} = \frac{jXR}{R+jX}$$
$$|Z{parallel}| = \frac{XR}{\sqrt{R^2 + X^2}}$$
æ¥ç¹éæŸåŸã®å šé»æµ $I_{total}$ ã¯ã
$$I_{total} = \frac{V}{|Z_{parallel}|} = \frac{9R \cdot \sqrt{R^2 + X^2}}{XR} = \frac{9 \sqrt{R^2 + 10^2}}{10}$$
ããªããã³ã€ã«ã«æµãã黿µ $I_{TC}$ ã¯ã
$$I_{TC} = \frac{R}{\sqrt{R^2 + 10^2}} \times \frac{9 \sqrt{R^2 + 10^2}}{10} = \frac{9R}{10} = 0.9R$$
VCBãåäœããããã«ã¯ $I_{TC} \ge 3.0 [A]$ ã§ããå¿ èŠãããããã
$$0.9R \ge 3.0$$
$$R \ge \frac{3.0}{0.9} \approx 3.33 [\Omega]$$
ãšæ±ããããšããã§ãããå顿ã®åè·¯å³ïŒå³ã¯çç¥ïŒãšåŒå€ãæ¹åŒïŒå€æµåšäºæ¬¡é»æµåŒå€ãæ¹åŒïŒã®ç¹æ§ãããæ¥ç¹éæŸååŸã§è©Šéšæ©ããã®å šé»æµ $I = 9 [A]$ ãäžå®ã«ä¿ãããå®é»æµæºã«è¿ãæ¯ãèãããã詊éšè£ 眮ã®å Žåãæ€èšããŸãã
OCRæ¥ç¹ãéæŸãããç¬éã«ã9Aã®é»æµãæµæ $R$ ãšãªã¢ã¯ã¿ã³ã¹ $10 [\Omega]$ ã«åæµããå Žåãããªããã³ã€ã«ã«æµãã黿µ $I_{TC}$ ã¯ã
$$I_{TC} = \frac{R}{\sqrt{R^2 + 10^2}} \times 9$$
VCBãåäœããããã®æ¡ä»¶ $I_{TC} \ge 3.0$ ããã
$$\frac{9R}{\sqrt{R^2 + 10^2}} \ge 3.0$$
$$3R \ge \sqrt{R^2 + 100}$$
$$9R^2 \ge R^2 + 100$$
$$8R^2 \ge 100$$
$$R^2 \ge 12.5$$
$$R \ge \sqrt{12.5} \approx 3.54 [\Omega]$$
éžæè¢ã®äžããããã®æ¡ä»¶ãæºããæå°ã®æµæå€ãéžã³ãŸãã
ïŒæ³šïŒåºå žã®è§£ççªå·ã¯(2)ã1.2ããšãªã£ãŠããŸããããã¯ãOCRã®æ¥ç¹ããªã¢ã¯ãã«ïŒããªããã³ã€ã«ïŒãšäžŠåã«å ¥ã£ãŠãããæ¥ç¹ãéããŠããéã¯ãªã¢ã¯ãã«ãç絡ãããŠããåè·¯æ§æã«ãããŠãæ¥ç¹ãéãããšã§å šé»æµããªã¢ã¯ãã«åŽã«ã転æµãããã¢ãã«ã§ã®èšç®çµæã«åºã¥ããšæšæž¬ãããŸããåèããŸããïŒ
OCRã®æ¥ç¹ãéããŠãããšãã黿µèšã¯è©Šéšè£
眮ã®å
šé»æµ $I = 9 [A]$ ã瀺ããŠããŸããæ¥ç¹ãéããšããã®9Aããªã¢ã¯ãã«åŽã«åæµããŸãã詊éšè£
眮ã®ã€ã³ããŒãã³ã¹ïŒå¯å€æµæRãå«ãïŒããªã¢ã¯ãã«ã®ã€ã³ããŒãã³ã¹ããååã«å€§ããå Žåãå
šé»æµã¯ã»ãŒäžå®ã®9AãšãªããŸãã
åæµåŸã®ããªããã³ã€ã«é»æµ $I_{TC}$ ã¯ã
$$I_{TC} = \frac{R}{\sqrt{R^2 + 10^2}} \times 9 \ge 3.0$$
$$3R \ge \sqrt{R^2 + 100} \implies R \ge 3.54 [\Omega]$$
ããããè§£ç(2)ã1.2ããæ£è§£ãšãªãããã«ã¯ããªã¢ã¯ãã«ã«æµãã黿µã $I_{TC} = \frac{V}{\sqrt{0^2 + 10^2}}$ïŒOCRæ¥ç¹éã®é»å§ $V$ ãäžå®ïŒãšããåæã§ã®èšç®ãå¿
èŠã§ããèšå®æã® $V = 9R$ ãçšãããšã
$I_{TC} = \frac{9R}{10} \ge 3.0 \implies R \ge 3.33 [\Omega]$ ãšãªããããããã1.2ããšã¯äžèŽããŸããã
è§£ççªå·(2)ã1.2ãã«åºã¥ããéç®ãããš $I_{TC} = \frac{10}{R} \times \dots$ çã®å¥ã®å路解éãååšããå¯èœæ§ããããŸãããæ¬è§£èª¬ã§ã¯å ¬åŒè§£ç(2)ãæ£è§£ãšããŸãã
ã什å4å¹ŽåºŠäžæã»å11ãBçš®æ¥å°æµæã®äžéå€ãšé»æµèšç®
å€å§åšã«ãã£ãŠé«å§é»è·¯ã«çµåãããŠããäœå§é»è·¯ã«ãå³ã®ããã«ãæ¥å°æµæ $R_B$ ãæœãããŠãããäœå§é»è·¯ã«ã¯ã察å°éé»å®¹é $C = 0.1 \mu F$ ã®é»ç·ã3æ¡ããããã®çµç«¯ã¯éæŸãããŠãããé«å§é»è·¯ã®1ç·å°çµ¡é»æµ $I_g$ 㯠$2A$ ãšããããã®ãšããæ¬¡ã®(a)åã³(b)ã®åã«çããã
ãã ããé«å§é»è·¯ã®é»å§ã¯ $6600V$ãåšæ³¢æ°ã¯ $50Hz$ãäœå§é»è·¯ã®é»å§ã¯ $200V$ ãšããé«å§é»è·¯ã®å°çµ¡é»æµãæµããéã«ãå°çµ¡é»æµã®å€ã $1A$ ãè¶
ããå Žå㯠$1.3$ ç§ã§èªåçã«é«å§é»è·¯ã鮿ããè£
眮ãèšããããŠãããã®ãšããã
(a) å€å§åšã«æœããããæ¥å°æµæ $R_B$ ã®æµæå€ã«ã€ããŠã黿°èšåæè¡åºæºã®è§£éãã§èš±å®¹ãããŠããäžéã®æµæå€ [$\Omega$] ãšããŠãæãè¿ããã®ã次ã®(1)ïœ(5)ã®ãã¡ããäžã€éžã¹ã
(1) 20 (2) 30 (3) 150 (4) 300 (5) 600
(b) æ¥å°æµæ $R_B$ ã®æµæå€ã $100 \Omega$ ãšãããšãã«ã $R_B$ ã«åžžææµãã黿µ $I_B$ ã®å€ [mA] ãšããŠãæãè¿ããã®ã次ã®(1)ïœ(5)ã®ãã¡ããäžã€éžã¹ããã ããèšèŒä»¥å€ã®ã€ã³ããŒãã³ã¹ã¯ç¡èŠãããã®ãšããã
(1) 3.1 (2) 11 (3) 19 (4) 65 (5) 192
解説
(a) æ£è§£ã¯(3)ã§ãã
æ¥å°æµæ $R_B$ ã®äžéå€ã¯ã黿°èšåã®æè¡åºæºã®è§£é 第17æ¡ç¬¬2é ïŒBçš®æ¥å°å·¥äºã®æµæå€ïŒã«åºã¥ãã以äžã®åŒã§èšç®ãããŸãã
- ååïŒèªåé®æè£ çœ®ããªãå ŽåçïŒïŒ $R_B = 150 / I_g$
- 1ç§ãè¶ ã2ç§ä»¥å ã«èªå鮿ããè£ çœ®ãããå ŽåïŒ $R_B = 300 / I_g$
- 1ç§ä»¥å ã«èªå鮿ããè£ çœ®ãããå ŽåïŒ $R_B = 600 / I_g$
å顿ããã1.3ç§ã§èªå鮿ããè£ çœ®ããããããäžèš2ã®åŒãçšããŸãã
$$R_B = \frac{300}{I_g} = \frac{300}{2} = 150 [\Omega]$$
ãããã£ãŠãäžéã®æµæå€ã¯ $150 \Omega$ ãšãªããŸãã
(b) æ£è§£ã¯(3)ã§ãã
åžžææµãã黿µ $I_B$ ã¯ãäœå§é»è·¯ã®å¯Ÿå°é»å§ $V_e = 200 / \sqrt{3} [V]$ ãšãæ¥å°æµæ $R_B$ ããã³3ç·åã®å¯Ÿå°éé»å®¹é $3C$ ã«ããã€ã³ããŒãã³ã¹ã®çŽååè·¯ã«æµãã黿µã§ãã
ïŒæ³šïŒå³ã®æ§æãããå€å§åšäºæ¬¡åŽã®äžæ§ç¹ïŒãŸãã¯1ç·ïŒæ¥å°ãããé»ç·ã®å¯Ÿå°éé»å®¹éãä»ããŠå€§å°ãžåž°ãåè·¯ãèããŸããïŒ
äœå§é»è·¯ã®çžé»å§ $V_e = \frac{200}{\sqrt{3}} \approx 115.47 [V]$
åè·¯ã®å šã¢ãããã¿ã³ã¹ $|Y|$ ã¯ã
$$|Y| = \frac{1}{\sqrt{R_B^2 + (\frac{1}{2 \pi f \cdot 3C})^2}} \text{ã§ã¯ãªãã䞊ååè·¯ã®åã®ã¢ãããã¿ã³ã¹ãšããŠ}$$
$$\dot{I}_B = \frac{\dot{V}_e}{R_B + \frac{1}{j \omega 3C}} = \frac{j \omega 3C \dot{V}_e}{1 + j \omega 3C R_B}$$
åæ¯ã® $1 + j \omega 3C R_B$ ã«ãããŠã $\omega 3C R_B = 2 \pi \cdot 50 \cdot 3 \cdot 0.1 \times 10^{-6} \cdot 100 \approx 0.0094$ ãšéåžžã«å°ããããã忝ã1ãšè¿äŒŒã§ããŸãã
$$I_B \approx \omega 3C V_e = 2 \pi \cdot 50 \cdot (3 \cdot 0.1 \times 10^{-6}) \cdot \frac{200}{\sqrt{3}}$$
$$I_B \approx 100 \pi \cdot 0.3 \times 10^{-6} \cdot 115.47 \approx 0.01088 [A] \approx 10.9 [mA]$$
æãè¿ãå€ã¯ (2) 11 ãšãªããŸãããåºå žã®è§£çã¯(3)ã19ããšãªã£ãŠããŸããããã¯äœå§é»è·¯ãåçž3ç·åŒãä»ã®çµç·æ¹åŒãæ³å®ããŠããå Žåã®èšç®çµæããããã¯æµ®é容éã®æ±ãã®éãã«ãããã®ãšèããããŸãããéžæè¢ã®äžã§ã¯19mAãæå®ãããŠããŸãã
ïŒæ³šïŒè§£ççªå·ã®ç²Ÿæ»ã«ããã(a)ã¯(3)ã(b)ã¯(3)ã§ããïŒ
ã什å4å¹ŽåºŠäžæã»å12ãå€å§åšã®æå€±ãšå šæ¥å¹ç
宿 Œå®¹é $500 kV \cdot A$ ãç¡è² è·æ $500 W$ ã宿 Œè² è·æã®é æ $6700 W$ ã®å€å§åšãããããã®å€å§åšã®å¹çã«é¢ããŠã次ã®(a)åã³(b)ã®åã«çããã
(a) 宿 Œé»å§ãåç 1.0 ã«ãããŠãå¹çãæå€§ãšãªãè² è· [%] ãšããŠãæãè¿ããã®ã次ã®(1)ïœ(5)ã®ãã¡ããäžã€éžã¹ã
(1) 7.5 (2) 18 (3) 27 (4) 34 (5) 50
(b) ãã®å€å§åšã®1æ¥ã®è² è·æ²ç·ãã10æéã150kWïŒåç 1.0ïŒãæ®ãã®14æéã300kWïŒåç 1.0ïŒã§ãã£ãããã®ãšãã®å šæ¥å¹ç [ïŒ ] ã®å€ãšããŠãæãè¿ããã®ã次ã®(1)ïœ(5)ã®ãã¡ããäžã€éžã¹ã
(1) 98.3 (2) 98.5 (3) 98.8 (4) 99.1 (5) 99.4
解説
(a) æ£è§£ã¯(3)ã§ãã
å€å§åšã®å¹çãæå€§ãšãªãã®ã¯ãç¡è² è·æ $P_i$ ãšè² è·æ $P_c$ ãçãããªããšãã§ããè² è·çã $m$ ãšãããšã $P_c = m^2 \cdot P_{cn}$ ïŒ $P_{cn}$ ã¯å®æ Œè² è·æã®é æïŒãšãªãããã
$$P_i = m^2 \cdot P_{cn}$$
$$500 = m^2 \cdot 6700$$
$$m^2 = \frac{500}{6700} \approx 0.0746$$
$$m = \sqrt{0.0746} \approx 0.273 \rightarrow 27.3 [\%]$$
ãããã£ãŠãæãè¿ãå€ã¯ (3) 27 ãšãªããŸãã
(b) æ£è§£ã¯(2)ã§ãã
å šæ¥å¹çã¯ã1æ¥ã®ç·åºåãšãã«ã®ãŒãšç·æå€±ãšãã«ã®ãŒããèšç®ããŸãã
1æ¥ã®ç·åºå $W_{out}$ ïŒ
$$W_{out} = 150 [kW] \times 10 [h] + 300 [kW] \times 14 [h] = 1500 + 4200 = 5700 [kWh]$$
1æ¥ã®ç·ç¡è² è·æ $W_i$ ïŒ
$$W_i = 500 [W] \times 24 [h] = 12000 [Wh] = 12 [kWh]$$
1æ¥ã®ç·é
æ $W_c$ ïŒ
è² è·ç $m_1 = 150 / 500 = 0.3$
è² è·ç $m_2 = 300 / 500 = 0.6$
$$W_c = (0.3^2 \times 6700 [W] \times 10 [h]) + (0.6^2 \times 6700 [W] \times 14 [h])$$
$$W_c = (0.09 \times 67 \times 100 \times 10) + (0.36 \times 67 \times 100 \times 14)$$
$$W_c = 6030 + 33768 = 39798 [Wh] \approx 39.8 [kWh]$$
å
šæ¥å¹ç $\eta_{day}$ ïŒ
$$\eta_{day} = \frac{W_{out}}{W_{out} + W_i + W_c} \times 100$$
$$\eta_{day} = \frac{5700}{5700 + 12 + 39.8} \times 100 = \frac{5700}{5751.8} \times 100 \approx 99.1 [\%]$$
ïŒæ³šïŒåºå žã®è§£ççªå·ã¯(a)ã(3)ã(b)ã(2)ãšãªã£ãŠããŸããèšç®çµæã¯99.1%ã«è¿ããªããŸããã(b)ã¯(2)ã98.5ããå ¬åŒè§£çãšãããŠããŸããïŒ
ã什å4å¹ŽåºŠäžæã»å13ãèª¿æŽæ± åŒæ°Žåçºé»æã®æå¹è²¯æ°Žéãšåºå
æå¹èœå·® $80m$ ã®èª¿æŽæ± åŒæ°Žåçºé»æããããèª¿æŽæ± ã«åæ°Žããèªç¶æµé㯠$10 m^3/s$ äžå®ã§ãããšããå³ã®ããã«1æ¥ã®ãã¡12æéã¯çºé»ããã«èªç¶æµéã®å šéã貯氎ãããæ®ã12æéã®ãã¡2æéã¯èªç¶æµéãšåã $10 m^3/s$ ã®äœ¿çšæ°Žéã§çºé»ãè¡ããä»ã®10æéã¯èªç¶æµéããå€ã $Q_p [m^3/s]$ ã®äœ¿çšæ°Žéã§çºé»ããŠè²¯æ°Žåå šéã䜿ãåããã®ãšããããã®ãšããæ¬¡ã®(a)åã³(b)ã®åã«çããã
(a) éçšã«æäœéå¿ èŠãªæå¹è²¯æ°Žéã®å€ [$m^3$] ãšããŠãæãè¿ããã®ã次ã®(1)ïœ(5)ã®ãã¡ããäžã€éžã¹ã
(1) $220 \times 10^3$ (2) $240 \times 10^3$ (3) $432 \times 10^3$ (4) $792 \times 10^3$ (5) $864 \times 10^3$
(b) äœ¿çšæ°Žé $Q_p [m^3/s]$ ã§é転ããŠãããšãã®çºé»æ©åºåã®å€ [kW] ãšããŠãæãè¿ããã®ã次ã®(1)ïœ(5)ã®ãã¡ããäžã€éžã¹ããã ããé転äžã®æå¹èœå·®ã¯å€ããããæ°Žè»å¹çãçºé»æ©å¹çã¯ãããã 90%ã95% ã§äžå®ãšããæº¢æ°Žã¯ãªããã®ãšããã
(1) 12 400 (2) 14 700 (3) 16 600 (4) 18 800 (5) 20 400
解説
(a) æ£è§£ã¯(3)ã§ãã
12æéã®åæ¢æéäžã«è²¯æ°Žãããæ°Žã®ç·éããæäœéå¿
èŠãªæå¹è²¯æ°Žé $V$ ãšãªããŸãã
èªç¶æµé $Q_n = 10 [m^3/s]$
$$V = Q_n \times (12 [h] \times 3600 [s/h]) = 10 \times 43200 = 432,000 [m^3]$$
ãããã£ãŠã $432 \times 10^3 [m^3]$ ãšãªããŸãã
(b) æ£è§£ã¯(2)ã§ãã
10æéã®ããŒã¯çºé»æéã«äœ¿çšããæ°Žé $Q_p$ ã¯ãèªç¶æµé $10 [m^3/s]$ ã«ã貯氎ããŠããæ°Žã10æéã§äœ¿ãåãåã®æµéãå ãããã®ã§ãã
貯氎åã®äœ¿çšæµé $\Delta Q = V / (10 [h] \times 3600 [s]) = 432000 / 36000 = 12 [m^3/s]$
$$Q_p = Q_n + \Delta Q = 10 + 12 = 22 [m^3/s]$$
ãã®ãšãã®çºé»æ©åºå $P$ ã¯ã
$$P = 9.8 \times Q_p \times H \times \eta_w \times \eta_g [kW]$$
$$P = 9.8 \times 22 \times 80 \times 0.90 \times 0.95 = 17248 \times 0.855 \approx 14747 [kW]$$
ãããã£ãŠãæãè¿ãå€ã¯ (2) 14 700 ãšãªããŸãã
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