Estudos de Capcidade de Inspeção

August 5, 2022 | Author: Anonymous | Category: N/A
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Fstu`ls `f Acpcak`c`f `f KdspfaîálKdtrl`uîál ACPKI Ekchkmk`c`f `f Pëadkacs `f Fdsckl f Fstctéstkac

 

Kdtrl`uîál • Ls fstu`ls `f acpcak`c`f `f kdspfaîál `ftfrikdci, pcrc `c`l prlafssl, sf l skstfic `f if`kîál (iëtl`l/prlaf`kifdtl `f kdspfaîál, fqukpcifdtl `f if`kîál f lpfrc`lr) prl`uz rfsumtc`ls cafktãvfks lu dál. Qál efktls pcrc? Cvcm Cv cmkc kcrr dl dlvl vlss fq fquk ukpc pcif ifdt dtls ls.. Alipcrcr ui lu icks fqukpcifdtls. Alipcrcr iëtl tl` `ls `f if`kîá îál l. • @ftfrikdc c pfrafdtcnfi tltcm aldsuik`c pfmc rfpftkhkmk`c`f f rfprl`utkhkmk`c`f.

 

Pkpls `f Ucrkcîál dl Qkstfic `f If`kîál • Fr Frrl rl sk skst stfi fiãt ãtkal kal Ë c `kefrfdîc fdtrf c ië`kc `cs if`kîöfs lhsfrvc`cs f l vcml vc mlrr `f rf rfef efrï rïd dak akc. c. Frrl Qkstfiãtk Qkstfiãtkal al

Ië`kc `ls vcmlrfs lhsfrvc`ls

Ucmlr Xfcm

 

Pkpls `f Ucrkcîál dl Qkstfic `f If`kîál • Xfpftkhkmk`c`f Cprlxkicîá îál l fdtrf ls rfsumtc tc` `ls `f if`kîö îöf fs su suaafss sskv kvc cs `c ifsi sic c ifdsurcd`c fef efat atu uc`cs dcs ifsi sic cs ald`kîöfs `f if`kîá îál l (ifsi sil l prlaf af` `ki kif fdtl `f if`kîá îál l, lhs hsf frv rvc c`l `lrr, fqu qukp kpc cif ifdt dtl l `f if` f`kî kîá ál, al ald` d`kî kîöf öfss cihkfdtcks, mlacm, rfpftkîál dui aurtl fspcîl `f tfipl).

 

Pkpls `f Ucrkcîál dl Qkstfic `f If`kîál • Xfprl`utkhkmk`c`f Cprlxkicîál fdtrf ls rfsumtc`ls `cs if`kîöfs `c ifsic ifdsurcd`c fefat atu uc`cs al ali i cmtfrcîá îál l `cs al ald d`kîö îöf fs `f if`kîál.

 

Pkpls `f Ucrkcîál dl Qkstfic `f If`kîál • Fstchkmk`c`f Ucrkcîál tltcm dcs if`kîöfs lhtk`cs ali ui skstfic `f if`kîál dc ifsic pfîc f ifsic acrcatfréstkac cl mldnl `l tf tfi ipl. Fstchkmk`c`f Pfipl 3

Pfipl 8

 

Pkpls `f Ucrkcîál dl Qkstfic `f If`kîál • Mkdfcrk`c`f Ë c `kefrfdîc fdtrf ls frrls skstfiãtkals lhtk`ls cl mldnl `c fsacmc `l fqukpcifdtl `f if`kîál. Ucmlr `f rfefrïdakc

Ucmlr `f rfefrïdakc

Hckxl frrl skstfiãtkal

Fmfvc`l frrl skstfiãtkal

(_ldc 3 `l FI)

(_ldc 8 `l FI)

 

Fstu`l X&X ali `c`ls `l tkpl vcrkãvfks 3. Cssfnurcr c fxcatk`ál `l fqukpcifdtl(s) `f if`kîál ctrcvës `c suc acmkhrcîál7 8. @fekdkr l dÿifrl `f lpfrc`lrfs f kdstruifdtls c utkmkzcr7 1. K`fdtkekacr l d.¿ iédkil `f ktfds f `f if`kîöfs c fefatucr, `f calr`l ali c tchfmc? D.¿ Lpfrc`lrfs

D.¿ Fqukpcifdtls

D.¿ iédkil `f pfîcs

D.¿ iédkil `f if`kîöfs plr pfîc

3 3 8 8

3 8 3 8

32

6

36

1

3 lu 8 1 lu icks 1 lu icks

1 lu icks 3 lu 8 1 lu icks

32

8

 

Fstu`l X&X ali `c`ls `l tkpl vcrkãvfks 0. Qfmfaakldcr l duifrcr ls ktfds c sfrfi if`k`ls cmfctlrkcifdtf7 6. I f`kr cmfctlrkcifdtf ls ktfds, ctë sf lhtfr l dÿifrl `fsfoc`l `f mfkturcs7 5. @ftfrikdcr c rfpftkhkmk`c`f f c rfprl`utkhkmk`c`f 7 >. Cvcmkcr c acpcak`c`f `l skstfic `f if`kîál, fi eudîál `c Rfrafdtcnfi `c Plmfrèdakc Aldsuik`c pfmc rfpftkhkmk`c`f f pfmc rfprl`utkhkmk`c`f? Ucmlr `f RPAk

Xfsumtc`l `l Fstu`l

RPAk ≠32%

Cafktãvfm

32% = RPAk ≠ 12% RPAk 4 12%

Icrnkdcm Kdcafktãvfm

 

Aãmauml `c Xfpftkhkmk`c`f

3. Acmau Acmaumcr mcr c cipmktu cipmktu`f `f pcrc ac`c ac`c ktfi7 ktfi7 8. Acmau Acmaumcr mcr c cipm cipmktu`f ktu`f ië`k ië`kc c (X)7 rfnrc? aãmauml `l mkiktf supfrklr `f aldtrlml `c cipmktu`f?

MQAX 9 @0 * X cs cipmktu`fs kd`kvk`ucks `fvfi sfr kdefrklrfs cl MQAX, acsl aldtrãrkl `fvf-sf rfpftkr cs if`kîöfs `l ktfi fi acusc ali l ifsi if sil l al aldt dtrl rlmc mc`l `lrr (q (quc ucd` d`l l cp cpmkmkaã aãvf vfm) m).. 0. Aãmauml `l `fsvkl pc`rál `c rfpftkhkmk`c`f ρX 9 (3/`8) * X Dltc? @0 f 3/`8, vfr tchfmc

 

Aãmauml `c Xfpftkhkmk`c`f

6. A cmauml `c pfrafdtcnfi rfpftkhkmk`c`f?

`f

tlmfrèdakc

aldsuik`c

RPArfpf 9 (5 (5 ρ / KP) KP) * 322 322 D.¿ `f if`kîöfs

3 / `8

@0

8

2,::6

1,85:

1

2,6;8

8,6>0

0

2,0:6

8,8:8

6

2,08;

8,330

pfmc

 

Aãmauml `c Xfprl`utkhkmk`c`f 3.

Acmaumcr c ië`kc `cs mfkturcs `f ac`c alihkdcîál lpfrc`lr-

8.

fqukpcifdtl7 Acmaumcr c `kefrfdîc iãxkic fdtrf cs ië`kcs `ls lpfrc`lrfs (Xi)7

1.

Aãmauml `l `fsvkl pc`rál `ls lpfrc`lrfs ρL 9 @ * Xi

@, vfr tchfmc

0.

Acmauml `c pfrafdtcnfi `f rfprl` rfp rl`utk utkhkm hkmk`c k`c`f `f `ls lpf lpfrc` rc`lr lrfs? fs?

tlmfrèdakc

RPArfprl 9 (5 (5 ρ / KP) KP) * 322 322

aldsuik`c

pfmc

 

Aãmauml `c Xfprl`utkhkmk`c`f

6. Xfpftkr ls pcssls pcrc ls fqukpcifdtls sf elr l acsl. G 9 dÿifrl `f lpfrc`lrfs/aldtrlmc`lrfs lu dÿifrl `f fqukpcifdtls

G ‑ d.¿ `f alihkdcîöfs

@

8

1

0

6

5

>

2,>2; 2,680 2,005 2,021 2,1>6 2,161

 

Aãmauml `f RPAk

• A ãmauml `c Plmfrèdakc Aldsuik`c pfmc Xfpftkhkmk`c`f f pfmc Xfprl`utkhkmk`c`f?

RPAk 9 (5*∅k / KP)*322, ld`f ∅k 9 ρ8X + ρ8L

 

Fxfipml Acpcak`c`f `f Fqukpcifdtl if`kîál

Fxfipml? @ftfr Fxfipml? @ftfrikdc ikdcîál îál `c acpcak`c`f acpcak`c`f `f Fqukpcifdtls Fqukpcifdtls `f if`kîál (Dlvl fqukpcifdtl/`ksplsk fqukpcifdtl/`ksplsktkvl) tkvl)

• Rc Rcrc rc `ks `kspl plsk sktktkvl vlss `f ald aldtr trlm lml l `ki `kifd fdsk skld ldcm cm?? (3) Ufrkekacr c aldelrik`c`f `l `ksplsktkvl `f aldtrlml ali cs fspfakekacîöfs prë-`fekdk`cs. (8) Qfmfaakldcr 6 pfîcs ali acrcatfréstkacs rfpcrtk`cs slhrf ui kdtfrvcml supfrklr c KP, (Kdtfrvcml `f Plmfrèdakc), sf plssévfm 8 KP. (1) If`kr cs 6 pfîcs (6 vfzfs ac`c), a c`c), utkmkzcd`l l `ksplsktkvl `f aldtrlml. Cs if`kîöfs `fvfi sfr efktcs cmtfrdc`cifdtf fi ac`c pfîc. (0) If`kr cs 6 pfîcs fi Iftrlmlnkc (Zik), kstl ë, utkmkzcd`l ui skstfic `f if`kîál rcstrfc`l f ali frrls dál skndkekactkvls fi rfmcîál cl kdtfrvcml `f tlmfrèdakc fi olnl.

 

Fxfipml Acpcak`c`f `f Fqukpcifdtl if`kîál

Fxfipml? @ftfrikdcîál `c acpcak`c`f `f Fqukpcifdtls `f aldtrlml (Dlvl fqukpcifdtl/`ksplsk fqukpcifdtl/`ksplsktkvl) tkvl) (Aldt.) (6) Aãmaumls

• Xfpftkhkmk`c`f - acmaum acmaumcr cr cs cs cipmktu` cipmktu`fs fs `ls `ls vcmlrfs vcmlrfs lhtk`l lhtk`lss pcrc pcrc c pfîc pfîc (rk), (rk), f c cipmktu`f ië`kc (X) - acm acmaum aumcr cr l `fs `fsvkl vkl pc` pc`rál rál fst fstkic kic`l `l Q3 9 X / `8 (fi quf `898,185, pcrc 6 if`kîöfs fi ac`c pfîc) - frr frrl l `f fxca fxcatk` tk`ál ál (F) (F) pcrc pcrc ac`c ac`c pfîc pfîc acma acmaumc umcr  r  Fk 9  Zk ∘ Zik

f



F 9   Fk/6

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