rangkaian logika teknik konversi energi - polban

7/23/2019 Rangkaian Logika Teknik Konversi Energi - Polban

1/17

CBVOZBK VZBLPGL]I Mcmltrokglb

Zbknlbgbk Conglb bk Loijgkbsgokbc

Kbib 4 Bcvgk I. Kurybkb

Lmcbs 4 GB

D]Z]QBK PMLKGL LOKUMZQG MKMZNG

VOCGPMLKGL KMNMZG JBK@]KN

:626


2/17

Hbcbibk 2

Zbknlbgbk Conglb `bk Loijgkbsgokbc

2.Pudubk

2.2Pudubk Gkstrulsgokbc ]iui

Qmtmcbh imcblsbkblbk prbltglui gkg `ghbrbplbk ibhbsgswb ibpu uktul imibhbigprgksgp-prgksgpb Zbknlbgbk Conglb

2.:Pudubk Gktrulsgokbc Lhusus

b) Imknmkbc jmrjbnbg ibabi loipokmk GA gngtbc

j)

Imibhbig abrb imibkebbtlbk loipokmk nmrjbkn conglb

a)

Imibhbig bsbr-`bsbr gbnkosb rbknlbgbk nmrjbkn conglb

`) Imijubt rbknlbgbk loijgkbsgokbc

:.@bsbr Pmorg:.2 Vmk`bhucubk

Vmrbknlbt `gngtbc imipukybg jbsgs pmknmcocbbk `btb utbib `mknbk imiblbg euknsg-

euknsg conglb. Wblkg euknsg-euknsg ybkn imk`bsbrlbk `grg pb`b ùb Lok`gsg sbdb< b`b ibsulbk

btbu tg`bl b`b ibsulbk. Db`g lmcubrbk blbk `gocbh smabrb ibtmibtgl `mknbk imknnukblbk

pmrbknlbt conglb. Ibsulbk `brg loipokmk conglb imrupblbk sgkybc ybkn `bpbt jmrupb

pucsb b`b btbu tg`bl b`b, tgknng btbu rmk`bh, sbtu btbu koc.

Jbnbgibkbk sgstmi ùb lok`gsg gkg `bpbt imktmrdmibhlbk subtu nbijbrbk jgcbknbk

ybkn jmrjbsgslbk pb`b sgstmi `msgibc. Hbc gkg `gcblulbk `mknbk tmlkgl lokvmrsg tmrtmktu.

Jmjmrbpb tmlkgl lokvmrsg ybkn b`b `bk `glmijbknlbk orbkn `g bktbrbkyb b`bcbh lokvmrsg`msgibc lm jgkmr, jgkmr lm `msgibc, `msgibc lm oltbc, `msgibc lm hmlsb`msgibc, `st. Vb`b

pmrbknlbt conglb ybkn glmijbknlbk orbkn, `btb-`btb ybkn ibsul bnbr `bpbt `gocbh,

jgbsbkyb pmrcu `glo`mlbk cmjgh `bhucu. Jmjmrbpb tmlkgl pmknlo`mbk `gbktbrbkyb b`bcbh 4

sbk`g mxamss, sbk`g nrby, sbk`g BQAGG, sbk`g 0::2.

Vb`b polol pmribsbcbhbk gkg ybkn `gjbhbs cmjgh cbkdut b`bcbh tmktbkn jbnbgibkb

sgkybc conglb `bpbt `gocbh cmjgh cbkdut smhgknnb lmcubrbk `brg sgkybc-sgkybc ibsulbk blbk

smsubg `mknbk lmgkngkbk. Pmlkgl pmknmcocbbk sgkybc conglb gkg jgbsb `gsmjut smjbnbg

pmrbknlbt nmrjbkn conglb.

:.: Nmrjbkn Conglb

Jmjmrbpb nmrjbkn conglb `bsbr, `gbktbrbkyb b`bcbh nmrjbkn BK@. Nmrjbkn BK@ Gkg

b`bcbh subtu nmrjbkn ybkn smlurbkn-lurbknkyb imipukybg ùb ibsulbk `bk hbkyb sbtu

nmrjbkn lmcubrbk. Nmrjbkn lmcubrbkkyb blbk imipukybg sgkybc tgknng hbkyb dglb

ibsulbkkyb smiub tgknng. Btbu `bcbi tbjmc lmjmkbrbk, nmrjbkn conglb BK@ b`bcbh


3/17

Hbcbibk :

nmrjbkn conglb ybkn imknglutg tbjmc lmjmkbrbk smjbnbgibkb `gpmrcghbtlbk pb`b tbjmc-2

jmrglut gkg 4

tbjmc-2 4 tbjmc lmjmkbrbk nmrjbkn conglb BK@

Ibsblb 2 ( X2 ) Ibsulbk : ( X: ) Lmcubrbk (W)(W9X2.X:)

6 6 6

6 2 6

2 6 6

2 2 2

Nmrjbkn conglb gkg `bpbt `gsusuk `brg loipokmk-loipokmk `mknbk susukbk

tmrtmktu, igsbc jmrupb sblcbr ( koribc tmrjulb/KO koribccy opmk), vbcvm

(Koribc tmrjulb) btbu ybkn cbgkkyb, ybkn gtukdullbk pb`b nbijbr-2 smjbnbg

Jmrglut 4

Nbijbr-2 sblcbr smjbnbg nmrjbkn conglb BK@ ùb gkput uktul imkybcblbk cbipu

@mknbk pmkyusukbk sblcbr Q2 `bk Q: smpmrtg nbijbr-2 `g btbs, iblb cbipu blbk

Imkybcb hbkyb dglb lmùb sblcbr `gpgdgt btbu `gjmrg ibsulbk. Btbu `mknbk lbtb Cbgk, dglb Q2

`bk Q: tgknng iblb lmcubrbk blbk b`b.

Conglb gkg `bcbi sgijoc `gnbijbrlbk

smjbnbgibkb gpmrcghbtlbk pb`b nbijbr-:

Jmrglut 4

Nbijbr-: nmrjbkn BK@ ùb gkput

Db`g smjubh sblcbr KO lgtb cbijbknlbk smjbnbgibkb

`gtukdullbk pb`b nbijbr-1b4

Nbijbr-1b sblcbr KO

Dglb g jmrg ibsulbk tgknng blbk imkdb`g tmrsbijukn.

Lmiu`gbk uktul sblcbr KA `gcbijbknlbk smjbnbgibkb gpmrcghbtlbk pb`b


4/17

Hbcbibk 1

Nbijbr-1j jmrglut4

Nbijbr-1j sblcbr KA

Dglb gjmrglbk ibsulbk tgknng blbk tmrputus.

Nbijbr-0 cbipu/lmcubrbk

Qmrtb suijmr tmnbknbk b`bcbh gnbijbrlbk smjbnbg nbrgs tmjbc tmnbl ybkn sbcgkn

Imknbpgt smjbnbgibkb gpmrcghbtlbk pb`b nbijbr-=4

Nbijbr-= suijmr tmnbknbk

Iblb `mknbk imnnukblbk sgijoc ybkn cbgk `bpbt `gpblbg uktul imknnbijbrlbk

Nmrjbkn conglb(pmrhbtgbk 4 sgijoc gkg tg`bl jblu)< `bpbt `gjubt jbhwb nmrjbkn BK@ b`bcbh

smjbnbg nbjuknbk : jubh loipokmk sblcbr KO/rmcby KO/loipokmk Cbgk ybkn abrb lmrdbkyb

igrgp, ybkn gpbsbkn smrg smjbnbgibkb gtukdullbk pb`b

Nbijbr-5 jmrglut 4

Nbijbr-5 nmrjbkn BK@ mknbk sgijoc smk`grg

:.1 Nmrjbkn OZ

Nmrjbkn conglb ybkn cbgk b`bcbh nmrjbkn OZ. B`bcbh nmrjbkn conglb ybknQm`miglgbk

smhgknnb lmcubrbk blbk tgknng dglb lm`ub ibsulbk/ smlurbkn-lurbknkyb 2 ibsulbk tgknng.

Pbjmc-: conglb lmjmkbrbk conglb OZ

Ibsblb 2 ( X2 ) Ibsulbk : ( X: ) Lmcubrbk (W)(W9X2+X:)

6 6 6

6 2 2

2 6 2

2 2 2


5/17

Hbcbibk 0

@mknbk imiblbg sblcbr KO `bpbt gsusuk smjbnbgibkb gtukdullbk pb`b nbijbr

> jmrglut 4

Nbijbr-> sblcbr KO `gpblbg smjbnbg nmrjbkn conglb OZ

Lm`ub sblcbr tmrsmjut gsusuk smdbdbr, iblb cbipu blbk imkybcb hbkyb dglb sbcbh

Qbtu btbu lm`ub sblcbr gjmrg ibsulbk tgknng.

@bcbi sgijoc, nmrjbkn OZ gcbijbknlbk smjbnbgibkb gtukdullb pb`b nbijbr

8 sm`bknlbk jmktul cbgk gnbijbrlbk bcbi nbijbr-7.

Nbijbr-8 sgijoc nmrjbkn conglb OZ

Nbijbr-7 abrb cbgk imijubt OZ

:.0 Nmrjbkn KOP

Nmrjbkn conglb KOP btbu gkvmrtmr. Nmrjbkn gkg blbk imijbcgllbk sgkybc

Pbjmc-1 conglb lmjmkbrbk conglb KOP

Ibsblb 2 ( X2 ) Lmcubrbk (W)(W9X2+X:)

6 6

2 2

@mknbk imiblbg sblcbr(koribc tmrtutup) bpbt gnbijbrlbk pb`b nbijbr-26 4

Nbijbr-26 smjubh sblcbr `gpblbg smjbnbg nmrjbkn KOP


6/17

Hbcbibk =

Cbipu blbk pb`bi dglb sblcbr tmrsmjut `gtmlbk, dglb ibsulbk rmk`bh iblb cbipu

Imkybcb. W b`bcbh KO `brg X. Cbijbkn nmrjbkn conglb KOP `gnbijbrlbk smjbnbgibkb

`gtukdullbk nbijbr-22

Nbijbr-22 cbijbkn nmrjbkn KOP

@mknbk imknnukblbk sgijoc ybkn cbgk, nmrjbkn KOP `bpbt pucb `gjubt

Qmjbnbgibkb gkybtblbk pb`b nbijbr-2:4

Nbijbr-2: abrb cbgk nmrjbkn KOP

:.= Nmrjbkn KBK@

Nmrjbkn KBK@ btbu KOP BK@. B`bcbh subtu rbknlbgbk conglb ybkn Lmcubrbkkyb

b`bcbh lmjbcglbk (gkvmrt/KOP) nmrjbkn BK@.

Pbjmc-0 conglb lmjmkbrbk conglb KBK@

Ibsblb 2 ( X2 ) Ibsulbk : ( X:

)

Lmcubrbk

(W)(W9X2.X:)6 6 2

6 2 2

2 6 2

2 2 6

@mknbk imknnukblbk sblcbr KA ybkn gsusuk pbrbccmc blbk bpbt gjubt KBK@

Qmjbnbgibkb gpmrcghbtlbk pb`b nbkjbr-21 jmrglut gkg4

Nbijbr-21 `ub sblcbr KA `gpblbg smjbnbg KBK@


7/17

Hbcbibk 5

Qmsubg `mknbk pmrkybtbbk jbhwb nmrjbkn KBK@ b`bcbh nmrjbkn BK@ ybkn `g KOP-

lbk iblb `bpbt `gjubt `mknbk imijubt BK@ ybkn lmcubrbkkyb `gsbijuknlbk `mknbk

KOP. @bcbi sgijoc rbknlbgbk `bpbt `gnbijbrlbk smjbnbgibkb @gtukdullbk pb`b nbijbr-

20 jmrglut gkg4

Nbijbr-20 nmrjbkn KBK@ ybkn tmrsusuk `brg BK@ `bk KOP

Qgijoc KBK@ gnbijbrlbk smjbnbgibkb gpmrcghbtlbk pb`b nbijbr-2=4

Nbijbr-2= sgijoc KBK@

Nbijbr-25 KBK@ mknbk imknnukblbk `ub jubh KOP ybkn `gpbrbccmc

Nbijbr-25 KBK@ `mknbk sgijoc ybkn lgtb jubt smk`grg

Nbijbr-2> KBK@ ybkn `g KOP lbk, `mknbk abrb lgtb smk`grg

Lmcubrbk BK@ gsbijuknlbk mknbk KOP, smhgknnb lmcubrbk blbk rmk`bhHbkyb dglb W2 tgknng.


8/17

Hbcbibk >

:.5 Nmrjbkn KOZ

Nmrjbkn KOZ gkg imrupblbk nmrjbkn OZ ybkn `g KOP lbk btbu Nmrjbkn OZ

Wbkn g gkvmrt hbkyb blbk imipukybg lmcubrbk tgknng dglb smiub ibsulbk

Zmk`bh.

Pbjmc-= conglb lmjmkbrbk conglb KOZ

Ibsblb 2 ( X2

)

Ibsulbk : ( X:

)

Lmcubrbk

(W)(W9X2.X:)

6 6 2

6 2 6

2 6 6

2 2 6

Nmrjbkn gkg gsusuk brg loipokmk-loipokmk mknbk susukbk tmrtmktu, igsbc

Jmrupb sblcbr KO, vbcvm(koribc tmrtutup). Wbkn gnbijbrlbk pb`b nbijbr-28

Nbijbr-28 sblcbr KOZ `mknbk : gkput(Q2,Q:) uktul imkybcblbk cbipu.

@mknbk cbijbkn jubtbk lgtb bpbt `gnbijbrlbk pb`b nbijbr-274

Nbijbr-27 KOZ `mknbk abrb lgtb smk`grg

Cbijbkn `brg KOZ gtu smk`grg `bcbh smjbnbg jmrglut 4

Nbijbr-:6 sgijoc KOZ


9/17

Hbcbibk 8

:.> Nmrjbkn XOZ

Nmrjbkn XOZ hbkyb blbk imipukybg kgcbg lmcubrbk tgknng dglb gkputkyb tg`bl

Qbib.


Ibsblb 2 ( X2

)

Ibsulbk : ( X:

)

Lmcubrbk

(W)(W9X2.X:)

6 6 6

6 2 2

2 6 2

2 2 6

@bcbi jmktul gcbijbknlbk smjbnbg jmrglut4

Nbijbr-:2 sgijoc XOZ

Zbknlbgbk sblcbr uktul XOZ gkg `bpbt `gjubt `mknbk `ub sblcbr ibsgkn-ibsgkn

Imipukybg ub sbijuknbk(KO-KA) ybkn gsusuk smjbnbgibkb nbijbr :: sjj4

Nbijbr-:: `ub sblcbr ibsgkn-ibsgkn lmcubrbk `gpblbg uktul XOZ

@mknbk imknnukblbk cbijbkn ybkn lgtb jubt smk grg `bpbt `gnbijbrlbk smjbnbg

Ibkb ybkn gtukdullbk nbijbr-:1 sjj4

Nbijbr-:1 rbknblbgbk XOZ

:.8 Nmrjbkn XKOZ

Nmrjbkn XKOZ hbkyb blbk imipukybg kgcbg lmcubrbk tgknng dglb smiub

gkputbkkyb rmk`bh btbu tgknng.


10/17

Hbcbibk 7


Ibsblb 2 ( X2

)

Ibsulbk : ( X:

)

Lmcubrbk

(W)(W9X2.X:)

6 6 2

6 2 6

2 6 6

2 2 2

@bcbi jmktul gcbijbknlbk smjbnbg jmrglut4

Nbijbr-:0 sgijoc XKOZ

Zbknlbgbk sblcbr uktul XOZ gkg `bpbt `gjubt `mknbk `ub sblcbr ibsgkn-ibsgkn

Imipukybg ub sbijuknbk(KO-KA) ybkn gsusuk smjbnbgibkb nbijbr := sjn4

Nbijbr-:= cbipu `gkybcblbk `mknbk XKOZ

@mknbk imknnukblbk cbijbkn ybkn lgtb jubt smk`grg `bpbt `gnbijbrlbk smjbnbgibkb

ybkn gtukdullbk nbijbr-:5 sjj4

Nbijbr-:5 rbknlbgbk XKOZ bcb lgtb

:.7 Vmknnbjuknbk Nmrjbkn Conglb

Lmtglb `gpblbg smjbnbg pmrbknlbt pmknocbh `btb, iblb smrgknlbcg nmrjbkn - nmrjbkn

gkg Hbrus `g nbjuknlbk bnbr lmcubrbk imimkuhg lok`gsg tmrtmktu< jbhlbk iuknlgk sbdb

pb`b Jbkybl ibsulbk `gocbh uktul imknhbsgclbk lmcubrbk cmjgh `brg sbtu dbcur. Pmlkglpmknocbhbk lmcubrbk tmrsmjut `bpbt gcblulbk `mknbk imknnukblbk bcdbjbr joocmbk,

igsbc4

W29B or (J bk` A) or (@ bk` M)

W:9(B bk` J) or @


11/17

Hbcbibk 26

Vb`b aoktoh `gbtbs tmrcghbt jbhwb b`b = ibsulbk (B,J,Q,@,M) `bk `ub lmcubrbk W2

`bk W:< `bk W2 smrtb W: hbkyb blbk tgknng dgrb sybrbt-sybrbt conglb tmrtmktu `gpmkuhg.

QmrgknLbcg pucb uktul imkym`mrhbkblbk eukns conglb jocmbk gkg `bpbt `gcblulbk< yblkg

`mknbk imknnukblbk hului-hului ybkn `gsmjut Hului `m iornbk `bk bturbk-bturbk

pmkmktu b7 bcdbjbr jocmbk). B`b imto`b tmrtmktu uktul `bpbt imkym`mrhbkblbk eukns

conglb, smpmrtg pmtb Lbrkbunh (l-ibp) bk imto`b tujucbr(Ia Acuslmy).

rbknlbgbk loijgkbsgokbc

Zbknlbgbk loijgkbsgokbc b`bcbh subtu rbknlbgbk conglb ybkn lok`gsg lmcubrbkkyb

sbknbt tmrnbktukn pb`b lok`gsg ibsulbkkyb. Jmjmrbpb rbknlbgbk loijgkbsg gbktbrbkyb

b`bcbh iuctgpcmlsmr, mkao`mr, mao`mr/`miuctgpcmxmr, b``mr, `bk aoipbrbtor.

1.6.Iuctgpcmlsmr

B`bcbh smibabi sblcbr pmigcgh dbcbr, smpmrtg `gtukdullb pb`b nbijbr-2 jmrglut4

Nbijbr-2 sblcbr smjbnbg gcustrbsg

iuctgpcmlsmr

Lmcubrbk `brg sblcbr gkg `bpbt `gpgcgh blbk sbib `mknbk X2 btbu X: tmrnbktukn `brg smcmat4

igsbc dgrb smcmat jmrconglb rmk`bh iblb X2 ybkn `g Vgcg, `bk smjbcglkyb dgrb smcmat jmrconglb

tgknng iblb X: ybkn `g Vgcg.

@bcbi jmktul rbknlbgbk conglbkyb g tukdullbk pb`b nbijbr-: sjj4

Nbijbr-: sgijoc nmrjbkn conglb `gsusuk smjbnbg iuctgpcmlsmr : lm 2


12/17

Hbcbibk 22

Igsbc, mknbk imknnukblbk sgijoc ybkn

lgtb jubt smk`grg, iblb g tukdullbk smjbnbgibkb

nbijbr-1 jmrglut,

Nbijbr-1 iuctgpcmlsmr `ub lm sbtu `mknbk

sgijoc smk`grg

1.2.Mkao`mr

B`bcbh rbknlbgbk loijgkbsg ybkn `g nukblbk uktul imijubt/imknujbh lo`m.

Igsbckyb imknujbh lo`m jgcbknbk msgibc imkdb`g JA@.

1.:. @miuctgpcmlsmr

B`bcbh lmjbcglbk brg rbknlbgbk

iuctgpcmlsmr yblkg imigk`bhlbk dbcur

ibsulbk lm dbcur lmcubrbk smsubg mknbk

conglb smcmator-kyb. Nbijbr-0

imruoblbk gcustrbsg @miuctgpcmlsmr.

Nbijbr-0 sblcbr smjbnbg gcustrbsg `miuctgpcmlsmr

@bcbi jmktul rbknlbgbk conglbkyb gtukdullb bcbi nbijbr-= smjbnbg jmrglut,

Nbijbr-= rbknlbgbk conglb `miuctgpcmlsmr 2 lm :

1.1.B``mr

B`bcbh rbknlbgbk pmknocbh brgtibtglb ybkn jbkybl imknnukblbk conglb OZ btbu

ybkn cmjgh uiui smjbnbg rbknlbgbk pmknocbh conglb brgtibtglb uktul jgcbkbnk jgkmr.


13/17

Hbcbibk 2:

1.0. Aoipbrbtor

B`bcbh ybkn `bpbt imijbk`gknlbk subtu lok`gsg conglb bpblbh lok`gsg conglb

ibsulbk tmrtmktu cmjgh jmsbr, cmjgh lmagc btbu sbib mknbk ibsulbk cbgk.

1.=. Zbknlbgbk Qmlumksgbc

Qubtu rbknlbgbk ybkn lmcubrbkktyb sbknbt jmrnbktukn pb`b lok`gsg smjmcuikyb.

Brtgkyb rbknlbgbk smlumksgbc gkg b`bcbh rbknlbgbk ybkn `bpbt imkngknbt lok`gsg

smjmcuikyb. @bsbr rbknlbgbk smlumksgbc b`bcbh imiorg. Zbknlbgbk imiorg (ecgp-ecop)

`gsusuk mknbk abrb imknuipbk-jbcgllbk lmcubrbk mknbk abrb tmrtmktu. Jmjmrbpb jmktul

rbknlbgbk ecgp-ecop `gbktbrbkyb b`bcbh ZQ ecgp-ecop, @ ecgp-ecop, P ecgp-ecop, DL ecgp-ecop.

Q`mknbk imknnukblbk loijgkbsg ecgp-ecop gkg, `bpbt pucb `g jmktul rbknlbgbk

pmknhgtukn duicbh `mtbl ybkn ibsul lm gkput ( aouktmr ), pmijbng ermlumksg `mtblbk,

pmknnmrmk`mc ( Cbtah ). @cc.

0. prosm`ur pmraojbbk

0.2. nmrjbkn >0CQ66

PbjmcEuknsg `brg pgk-pgk >0CQ660, >0CQ68, >0CQ1: b`bcbh smjbnbg jmrglut 4

Vgk 2 4 2B pgk 8 4 1W

Vgk : 4 2J pgk 7 4 1B

Vgk 1 4 2W pgk 26 4 1J

Vgk 0 4 :B pgk 22 4 0W

Vgk = 4 :J pgk 2: 4 0BVgk 5 4 :W pgk 21 4 0J

Vgk > 4 NK@ pgk 20 4 Uaa

Cmknlbpg tbjmc lmjmkbrbk pb`b tbjmc 8

Pbjmc 8 nmrjbkn >0CQ66

B J W

6 6 2

6 2 2

2 6 2

2 2 6


14/17

Hbcbibk 21

smtmcbh imcghbt hbsgc output brg lm`ub gkputbk iblb bpbt g sgipuclbk jbhwb loipokmk

tmrsmjut b`bcbh KBK@ NBPM

0.:. nmrjbkn >0CQ6:

Euknsg `brg pgk-pgk >0CQ6: b`bcbh smjbnbg jmrglut 4

Vgk 2 4 2W pgk 8 4 1B

Vgk : 4 2B pgk 7 4 1J

Vgk 1 4 2J pgk 26 4 1W

Vgk 0 4 :W pgk 22 4 0B

Vgk = 4 :B pgk 2: 4 0J

Vgk 5 4 :J pgk 21 4 0W



Pbjmc 7 nmrjbkn >0CQ6:

B J W

6 6 2

6 2 6

2 6 6

2 2 6


tmrsmjut b`bcbh KOZ NBPM

0.1. nmrjbkn >0CQ60

Euknsg `brg pgk-pgk >0CQ60 b`bcbh smjbnbg jmrglut 4

Vgk 2 4 2B pgk 8 4 1W

Vgk : 4 2W pgk 7 4 1B

Vgk 1 4 :B pgk 26 4 1J



B W

6 2

6 6

Vgk 0 4 :W pgk 22 4 0W

Vgk = 4 1B pgk 2: 4 0B

Vgk 5 4 1W pgk 21 4 0J



15/17

Hbcbibk 20

smtmcbh imcghbt hbsgc output brg lm`ub gkputbk iblb bpbt g sgipuclbk jbhwb aoipokmk

tmrsmjut b`bcbh GKUMZPMZ ( KMNBQG ) NBPM

0.0. nmrjbkn >0CQ68

Euknsg brg pgk-pgk >0CQ668 b`bcbh smjbnbg jmrglut 4 Cghbt Pbjmc Qmjmcuikyb



B J W

6 6 6

6 2 6

2 6 6

2 2 2

smtmcbh imcghbt hbsgc output brg lm`ub gkputbk iblb bpbt g sgipuclbk jbhwb aoipokmk

tmrsmjut b`bcbh BK@ NBPM

0.=. nmrjbkn >0CQ1:

Euknsg brg pgk-pgk >0CQ1: b`bcbh smjbnbg jmrglut 4 Cghbt Pbjmc smjmcuikyb


Pbjmc 2: nmrjbkn >0CQ1:

B J W

6 6 66 2 2

2 6 2

2 2 2


tmrsmjut b`bcbh OZ NBPM


16/17

Hbcbibk 2=

0.5 Zbkabknbk Zbknlbgbk Loijgkbsgokbc

=.VMIJBHBQBK

Jmr`bsbrlbk pmraojbbk g`bpbtlbk 4

GA smrg>0CQ66 9 KBK@ NBPM

GA smrg >0CQ6: 9 KOZ NBPM

GA smrg >0CQ60 9 GKUMZPMZ (KMNBQG) NBPM

GA smrg >0CQ68 9 BK@ NBPM

GA smrg >0CQ1: 9 OZ NBPM

B J A @ W

6 6 6 6 26 6 6 2 6

6 6 2 6 6

6 6 2 2 6

6 2 6 6 2

6 2 6 2 6

6 2 2 6 6

6 2 2 2 6

2 6 6 6 2

2 6 6 2 6

2 6 2 6 6

2 6 2 2 6

2 2 6 6 2

2 2 6 2 2

2 2 2 6 2

2 2 2 2 2

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17/17

Hbcbibk 25

BJ

66

62

22

26

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66 62 22 26

BQ

5. Lmsgipucbk

22

2 2 2 2

2

B

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rangkaian logika teknik konversi energi - polban

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