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HaA OCBOeHUeM
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2.1.
2.2.
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KJIaCCHbIX
lI
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(flpnnoxenue
r{Merb cJleAytolqee KoJIIarIecrBo rerpa4efi
1
):
.nopyccKoMy'3bIKysI-4KJIaccaX-no2TeTpaAII's5-gKJIaccaX_no2
rerpaAr, 10-11 KJlaccax -to2 rerpaAl4;
- nO 2 retpaAu; n 7 -ll
- no MaTeMaTrlKe e l-4*nuaru" - no 2,5-6 rnacca(
1 no reoueTpuu' 1 no nepof,rHocru r
KJraccux - 11o 3 rerpa4Ia (1 no alre6pe,
crarncrure);
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KJIaCcHbIX lI
- no Qusr{Ke n xuMIII4 - IIO 2 tetpagu: 1 Ans BbIfIOJIHeH[t
pellleHnt 3aAaII, 1 4m oQopulenux
AOMaruHr{x o6yrarorunx pa6ot,
[paKTI'IKyMa
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la6OparOpHblx, [paKTI4rIeCK]IX,
(ona xpaHl{Tct s ra6uHere B rerlenue roAa);
reolpa$uu' llcropuu'
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I
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o6rqecrso3HaHr4lo, TpyAy (rexnono tnu),
rerpaAn.
pa6or no pyccKoMy t3blKy'
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IIHOCTpaHHOMy
BepotTHO CT]-_ VI CTaTIICTHKe'
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o'qHofi
no 1 rerpa4u' [onycraeTcf, BeAenue
Xv1lavlvI)rnH$oprvrarnKe
s3brKy, Qusure,
LIJILI
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no pyccKoMy t3blKy s 2-4 KJlaccax'
uuoxenufi)
(counuennfi,
pa6or
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co 2 no 4
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can'rocrosTeJlbnHX pa6or
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rll4rent'
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KJIaCc
11
10 no
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no
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t rerpaAr IIo reoMeTPW,l
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L\
noBbIIIIeHI{tt KaqecTBa o6pasonaHUr
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Ha ypoKax Moryr
o6pasoBareJlbHblx rexHonorrafi
un
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c
pa6o.refi nporpaMMofi no npeAMery/Kypcy.
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Ha ypoK€x
12-18 JrprcroB. O6qne rerpAAr4 Moryr r4crloJlb3oBarbcfl s7-Ll maccax
no yre6nblM ALtcquIIJIIIHaM, npLI Ia31r.Ie:nvu KoTopbIX Heo6xoAuMo BbIIIoJIHeHUe
6onrmux uo o6reuY Pa6or.
no BceM
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B TeTpAAf,X AeJIaIoTct
npeAMeTaM I4 Bo BceX KJIaccaX c 1 uo 11 rcnacc. 3auncn
CTepxHf, Apylofo qBeTa
cTepxHeM cr{Hero (QzoneroBoro rIBeTa), [cnoJIb3OBaHI{e
3.3.
TerpaAefi (Ans BbIAereHLIs opQorpan'rrra wIu sarolomoa)
TeTpaAefi tBJIteTcfl
oCyIqeCTBJIteTct nO CorJIacoBaHI4rc C f{}ITeJlerra' flpOaepKa
ilpu oQoprrllenuu
OAHI{M }I3 Bo3Mo)KHbIx cloCo6oB KoHTpoJIfl 3HaHI4fi
o6yraroUltxct'
3.4. Terpalr no [peAMeTy AoJIxtHa ]IMeTb aKKypaTHHfi gHelx;gluil Pju['
c yKa3aHI4eM
Tetpa4n IIo ilpeAMeTaM, pa6oune TeTpaAI{ A9JI111H6I6nrr noAn}IcaHbl
o6pa.:oaarelrnofi opfaHI{3aIInU'
QauulrEn, LrMeHlr, KJracca, HoMepa
3anplcb:
Ha ee o6noxre (nepnofi cTpaHI'IIIe) Aenaerct cileAyloulaf,
Terpa4r
pa6or
AJI'
no
KJIACCA
yqeHHKa(IIbI
MEOY COIII
J\e 5
@arr{ruus
kl;lts.
3.5. Ha o6loxKe reTpaAefi Ans KoHrponbHbx
pa6or, pa6or no pa3Brralo
cooTBeTCTByIouII4e
pequ, na6oparopnrrx 14 npaKTl{qecKLrx pa6or AeJlarcrcfl
3arrilcn'
rral
14 BroF,oro KJIacca
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no.4nI{cbIBaK)TCf, TOJIbKO r{HTeJIeM'
Ha LI3yr{aeMoM
3.7. Terpa,uu no LtHOCTpaHHOMy fl3blKy noAlI'ICbIB€lIOTCt
{3brKe'
6epeur TerpaAI4' He
3.8. Bce o6yrarounecs' 1-11 KJIaccoB ItonxHbl
AonycKaTbBbIpBaHHbIxJII{CToB,HeHaqUHaTbHoByIoTeTpaAbAoTeXnop'IIoKaHe
6yaet ncflncall.a crapas"
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wILl pyqrofi (a HarIuuIbHbIX
qepTe)I(rr, ycnoBHble o6ognaqennf, KapaHAaIxoM
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qraQparr,ru
}I
pa6orn 3anllcblBaeTcs B cTpoKy apa6cruuu
g 1.6-Nd KJlaccax,
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BbInoiIHeHH-f,
Ha3BaHI{eM
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ocraJIbHbIM npeAMeraM'
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I,t3
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rlpeAMery'
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rponlrcbro -
B
cneuuQuKl4
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yKa3aTb BLIA
uulre6pe ra feoMeTpUI4 ypoKax rro pyccKoMy tr3blKy, MaTeMaTLIKe,
caMocrotreJlbHaJl' AI4KTaHT'
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T'A' )'
Lr3JIoxeHI4e, colll{Henne u
AonxHbr yKa3blBarb
TerpaArx
rrarquecs
za&a.HuitB
nrrnoJrHeHr,ru
3.14. flpu
Bolrpoca'
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JIllHeeK
noptAOK nponycKa KJIeToK I4
cne4yrorunft
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B
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2 KJIerKrr'
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MelKAy
KJrerKrr,
nonnofi
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1
- 4 rlerrn'
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rlerru;
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2 tunefiicu'
n rnaccnofi pa6orofi ocraBJlflIoT
rr,rexAY AOMaruHefi
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HaI{MeHOBaHIAe pa6oru'
rofi xe
sanncan
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a
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g
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5",,L
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pa6or
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a TaKxe TeMbr rrncbMeHuux
TeMbr
)rpoKa'
nucarb Ha
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rr Apyrl{x pa6or) cneAyeT
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{}ITeJr['
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TOJIbKO
llpra nponepKe rerpa4efi yql,Irenb IIMeeT IIpaBo AeJIaTb 3anLICI4
l' IlopnaoK
4.1.
4.2.
crepxHeM KpacHoro IIBera.
4.3. Vqnrelr uMeeT IIpaBo' noMlIMo BbIcTaBJIeYut' (unu He BblcTarnenux)
ToJIbKO HenocpeAcTBeHHO
orIeHKI4, AeJIaTb B TeTpaAu 3aI:LCL\ Kacarcquect
npoBepf,erraofi Pa6oru.
KarrecTBe oIIeHKx MOXST
4.4. B
cjleAyloqux
c}IMBoJIoB
6rtrl nClOJIb3oBaH TSJI6KO 6AI4H Lt3
i K2D, (3)>, ((4>), (5). ,{orrycraercr BbIcTaBJIeHIIe
(a ror"r qvcJle u qepe3 apo6r)'
HecKoJrbKlrx orIeHoK 3a Kax,{rrfi suA AerreJrbHocrrr
o6ssaHrr cneAllTb 3a aKKYPaTHbIM BE,IIEH}ICM
4.5.Yqurerr-npeAMerHHKLIoot3aHbluJr('AvLLDsa'cLr\NJv4rru
ganncefi
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v ryHKryaqLIoHHbIe
B Hr4x. He ocraBJrf,* 6es BHLrMaHprr opSorpaQr4qecKlle
ouu6rIE.
Koropblx BblrorH-f,Iorcf, o6yrarotuue
B
4.6. TetPa4n
fralquxct,
KJIaccHbIe n AoMalxnue pa6orbl' rlpoBeptlorc{:
1-5 rnacc€x n [epBOM
.- IIo pyccKoMy fl3brKy ]I MaTeMaTnKe: B
IlonyroI:uu
6
- nocJle KaxAoI'o ypoKa y BCex rreHI4KOB;
nocJle KDKAoro ypoKa
- B BTopoM noJryro Auu 6 KJIacca u s 7-9 KJlaccux UO caOefi
CT4IIilHbIX - JIIIIUb HaIE6Olee 3HarII4MbIe
TOJIbKO y Cna6nx y.qalquxc fl', A
urO6lr pa3 B HeAenIO TeTpaAI{ BceX }qaullxct
BaxrHoCTpr, HO c TaKI4M pacudrorvr,
l pas B ABe negeru);
lpoBep.f,Jlncr (no reoMerpt4n s 8-g KJlaccax yqv11\vxafl't a y
- B 10-11 KJraccax - nocJre KaxAoro ypoKa y cna6ux
pa6orrr, a nau6ouee 3Haq[MbIe no csoefi
ocTaJrbHbrx npoBepsloTcf, He BCe
2 paza B Mec'flrl frI4TeJIeM IlpoBepf,Jlllcb
BaxHoQTlI, Ho c TaKLIM pac'rdrou' 'rto6rr
KJIaCCa
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- ro Jrr{reparype s 5-9 KJlaccax
He pe)Ke oAHOro pa3a Mectu;
- He pe}K e 2 paz B MecflII; a 10-1
1 ruaccax
-
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. IIo }IHocTpaHHbIM '3bIKaM s 1.5 KJIaccaX - nocJle Ka)KAofo
KJIaCcHbIe I{
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s
Ho He pexe oAHoIo pa3a B HeAenIo;
AoMaIIIHIIe pa6oru'
fl' dY CLIJIbHbIX - nau6onee
Kax,{oro ypoKa TOJTbKO y cna6rrx rlau}IXC
3HaqI'IMbIe
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abult,6uolorun, Qusnre,
- no }IcTopulE, o6rqecTBo3HaHLllo, feofp
TerpaAb AonxHa
srr6oporrHo, oAHaKo KaxAalI
npeAMeraNd
yre6uHM
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qerBeprb'
- AByx pa3 B yre6Hyto
oAHoro
pe)Ke
He
npoBeptrbcs
4.7.YqHreJI-f,HaqaJIbHbIxKJIaccoBnpoBep'IoTTeTpa.qI{no[peAMeTaM
e)Ke.uHeBHO.
I4gnoxeHuflu cOqIIHeHHfl.no pyccKoMy f,3blKy II nl'ITepaType' a TaIOKe
y
Bce BpIAbI KoHTponbHbrx pa6oT IIo rpeAMeTaM llpoBeptrcTcs Bcex )rqalqrlxcf,'
4.g. KOHrpOnbHbIe AHICTaHTrI I{ KoHTpoJIbHbIe pa6OTbI no MaTeMaTI{Ke B
ypoKy'
1-11 xnaccax [poBepf,IoTct II Bo3Bpalqalorc{ yqalquMct K cneAylouleMy
4.8.
U
I4SNOXEHUA VT COIIHHCHI{S B HAII€UIbHbIX KJIACCAX IIPOBEP'IOTCI'
qeM rlepez 2 gttx' a B 5-11 rnacca;c qepe3
Bo3BparqaroTcf, )rurarqlrMct He IIo3Xe
10 lHefi'
HeAeJIIo, cotII{HeHI{ s. B 9-I1 ruaccax npoBeprrcTct He 6olee
4.10.
-
4.11. KourpolbHble Pa6orbl
r,rHocrpaHHoMy fl3blKy npoBeptrorct'
uo
MareMarI'IKe, Qnsure, XTIMLII'I Vt
KaK rIpaBI4JIO, K CneAytoqeMy ypoKy, a rpu
6onrurou KorllqecrBe pa6or - qepe3 oAIIH - ABa ypoKa'
4.12. B nponepf,eMblx pa6oTax ro pyccKoMy t3blKy H MaTeMaTPIKe B I-4-x
pyKoBoAcTBy'f,cb
KJraCc€X frlrTeJlb I{CnpaBnfleT Bce AoIryqeHHbIe onPI6KLI'
cneAyloqlrM npaBI4JIOM :
snar,
a) saveprcnBa' opoorpaouvecKyto oruI46rcy, uraopy, MaTeMaTuqecK[fi
pesynbraT MareMarrlrlecKux
HaAnI{cbIBaeT BBepxy HPKI{yI6 6yray I{JIu BepHufi
Aeficrsl4fi;
6)
Heo6xoAplMblft
nyHKTyaqr4oHHbrfi HeIIyxffibIft 3HaK 3aqepKuBaeTcs,
nnrrrerct KpacHofi nacrofi;
B) nplr rpoBepKe reTpaAefi ro pyccKoMy s3blKy r{plrenb o6osHa'Iaer
Vouu6Ky onpeAeJIeHHbIM 3HaKoM: I - opQorpaQuqecK€lt ouM6Ka'
I4 Knaccu$uraqura)'
nyHKryaIIpIoHHal (Am y4o6crBa noAcqera oIxH6oK
(rar
4.I3. flpn npoBepKe I43noXeHI4fi Lr cotII{HeHLIfi B 5-11 KJIaccaX
opoorpasruecrnx E nyHKryaIIIIoHHbIX'
KOHTpOnbHbrx, raK Lr O6yraroruux), KpoMe
I{ peqeBble oIxu6KI'I'
oTMerraroTcr oaKTr{qecKr,re, rpaMMaTUIIecKue
4.|4.|IpunpoBepKeo6yvaroquxpa6oTrIaIIIHxcf5-llKJIaccoBIIo
pyccKgMyfl3blKyuMaTeMaT}IKerII,ITeJIbToJIbKono4uepKlaBaeTuoTMeqaeTHa
ucnpaBJltreT CaM yrIeHI',IK'
noJrf,x AorryrrleHHyro orxr46ry, roropylo
ucnpaBnter
4.15. flo UHOCrpaHHoMy f,3blKy B 5-11 KJIaCcax )rqI',ITeJIb
olxu6Ky, AonYuIeHHYIo freHI4KoM'
4po6rro
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