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Centrale Maths 1 MP 2017 — Énoncé 1/4

kyRd@yj@jy R9,kR,Rk S;2 Rf9

kyRd

Ji?ûKiB[m2b R

JS

9 ?2m`2b *H+mHi`B+2b miQ`Bbû2b

am` H T`iB2 bvKûi`B[m2 /ǶmM2 Ki`B+2

LQiiBQMb

aBԝ2iԟbQMi /2b 2MiB2`b Mim`2Hb MQM MmHb- QM MQi2։Ӵ֋HǶ2bT+2 p2+iQ`B2H /2b Ki`B+2b `û2HH2b ¨ԝHB;M2b 2i ԟ+QHQMM2b 2i։HǶ2bT+2 p2+iQ`B2H /2b Ki`B+2b +``û2b։Ӵ։ නX PM /û}MBi /2 7ÏQM MHQ;m2։Ӵ֋2i ։ ජX

G i`MbTQbû2 /ǶmM2 Ki`B+2Ӷ/2։Ӵ֋2bi MQiû2ӶX PM `TT2HH2 [mǶmM2 Ki`B+2Ӷ/2։2bi /Bi2 bvKûi`B[m2bBӶ Ӷ2i [mǶ2HH2 2bi /Bi2MiBbvKûi`B[m2bBӶ ਲӶX

G2 bQmb@2bT+2 p2+iQ`B2H /2։+QMbiBimû /2b Ki`B+2b bvKûi`B[m2b 2bi MQiû։ නX G2 bQmb@2bT+2 p2+iQ`B2H /2։+QMbiBimû /2b Ki`B+2b MiBbvKûi`B[m2b 2bi MQiû։ නX

G2 ;`QmT2 /2b Ki`B+2b Q`i?Q;QMH2b ¨ԝHB;M2b 2iԝ+QHQMM2b 2bi MQiû0։ නX PM MQi2Ӿ։H Ki`B+2 B/2MiBiû /Mb։ නX

SQm` iQmi2 Ki`B+2 +``û2Ӷ ୩ ෧։ න- QM MQi2Ӷ֎φϵ Ӷ Ӷ2iӶռφϵ Ӷ ਲ ӶX BMbB-Ӷ֎2bi mM2 Ki`B+2 bvKûi`B[m2-Ӷռ2bi mM2 Ki`B+2 MiBbvKûi`B[m2 2iӶ Ӷ֎ ӶռX PM /Bi [m2Ӷ֎2bi HT`iB2 bvKûi`B[m2/2Ӷ2i [m2Ӷռ2bi bT`iB2 MiBbvKûi`B[m2X

SQm`Ӷ ୩ ෧։ න- QM MQi2TQ ӶH2 bT2+i`2 `û2H /2Ӷ- +Ƕ2bi@¨@/B`2 HǶ2Mb2K#H2 /2b pH2m`b T`QT`2b `û2HH2b /2ӶX lM2 Ki`B+2 bvKûi`B[m2 `û2HH2 2bi /Bi2TQbBiBp2bB b2b pH2m`b T`QT`2b bQMi TQbBiBp2b 2i 2HH2 2bi /Bi2/û}MB2 TQbBiBp2 bB b2b pH2m`b T`QT`2b bQMi bi`B+i2K2Mi TQbBiBp2bX

PM MQi2։HǶ2Mb2K#H2 /2b Ki`B+2b bvKûi`B[m2b TQbBiBp2b /2։2i։ HǶ2Mb2K#H2 /2b Ki`B+2b bvKûi`B[m2b /û}MB2b TQbBiBp2b /2։ නX

P#D2+iB7

GǶQ#D2+iB7 /m T`Q#HĕK2 2bi /Ƕûim/B2` +2`iBM2b T`QT`Bûiûb /2b Ki`B+2b `û2HH2b +``û2b /QMi H T`iB2 bvKûi`B[m2 2bi /û}MB2 TQbBiBp2X

G T`2KBĕ`2 T`iB2 TTQ`i2 [m2H[m2b `ûbmHiib T`ûHBKBMB`2bX

G /2mtBĕK2 T`iB2- Qɍ QM ûim/B2 H2b Ki`B+2b ӻ@bBM;mHBĕ`2b- 2i H i`QBbBĕK2 T`iB2- [mB i`Bi2 /2b Ki`B+2b TQbBiBp2K2Mi bi#H2b- bQMi H`;2K2Mi BM/ûT2M/Mi2bX

A _ûbmHiib T`ûHBKBMB`2b

AX Ĝ .BbiM+2 /2٘¨٘۰

PM KmMBi։/m T`Q/mBi b+HB`2 +MQMB[m2 /QMMû T` Ԃ ԃ ޓ US Ԃԃ US/ûbB;M2 H i`+2X PM MQi2 ઢ਼ઢϵH MQ`K2 2m+HB/B2MM2 bbQ+Bû2X

AXXRV JQMi`2` [m2։2i ։ bQMi /2mt bQmb@2bT+2b p2+iQ`B2Hb bmTTHûK2MiB`2b Q`i?Q;QMmt /Mb ։2i T`û+Bb2` H2m`b /BK2MbBQMbX

AXXkV aQBiӶ ୩ ෧։ නX JQMi`2` [m2 TQm` iQmi2 Ki`B+2Ԉ ୩ ෭։ න-ઢӶ ਲ Ӷ֎ϵହ ઢӶ ਲ ԈઢϵX S`û+Bb2` ¨ [m2HH2 +QM/BiBQM bm`Ԉ ୩ ෭։ න- +2ii2 BMû;HBiû 2bi mM2 û;HBiûX

AX" Ĝ oH2m`b T`QT`2b /2٘۰ PM +QMbB/ĕ`2Ӷ ୩ ෧։ නX

AX"XRV aBԂ ୩ ෧։2iԍ Ԏ ୩ ෧։Ӵφ න- H Ki`B+2ԍԂ ԎTT`iB2Mi ¨φ2i QM +QMpB2Mi /2 HǶB/2MiB}2`

m MQK#`2 `û2H û;H ¨ bQM mMB[m2 +Q2{+B2MiX

p2+ +2ii2 +QMp2MiBQM- KQMi`2` [m2 Ӷ֎ ୩ ෭։ bB 2i b2mH2K2Mi bB ૙ԍ ୩ ෧։Ӵφ න- ԍӶ֎ԍ ଺ 2i [m2 Ӷ֎୩ ෭։ bB 2i b2mH2K2Mi bB૙ԍ ୩ ෧։Ӵφ න ੨ \^-ԍӶ֎ԍ X

AX"XkV SQm` iQmi2 pH2m` T`QT`2 `û2HH2/2Ӷ- KQMi`2` [m2NJO TQ Ӷ֎ ହ ᅱ ହ NBY TQ Ӷ֎X 1M /û/mB`2 [m2 bBӶ֎୩ ෭։ HQ`bӶ2bi BMp2`bB#H2X

AX"XjV PM bmTTQb2 [m2Ӷ֎୩ ෭։ නX

V JQMi`2` [mǶBH 2tBbi2 mM2 mMB[m2 Ki`B+2ӷ/2։ i2HH2 [m2ӷϵ Ӷ֎X

#V JQMi`2` [mǶBH 2tBbi2 mM2 Ki`B+2Ԇ/2։i2HH2 [m2EFU Ӷ EFU Ӷ֎ EFU Ӿ։ ԆX +V 1M /û/mB`2 [m2EFU Ӷ ଺ EFU Ӷ֎X

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(2)

Centrale Maths 1 MP 2017 — Énoncé 2/4

kyRd@yj@jy R9,kR,Rk S;2 kf9

AX"X9V PM bmTTQb2ӶBMp2`bB#H2 2i- +QM7Q`KûK2Mi mt MQiiBQMb /m T`Q#HĕK2- Ӷਲφ֎/ûbB;M2 H T`iB2 bvKû@

i`B[m2 /2 HǶBMp2`b2 /2ӶX JQMi`2` [m2ऺEFU ӶऻϵEFUऺ Ӷਲφ֎ऻ EFU Ӷ֎X PM TQm`` +QMbB/û`2`Ӷ Ӷਲφ֎ӶX

AX* Ĝ S`iB2 bvKûi`B[m2 /2b Ki`B+2b Q`i?Q;QMH2b

AX*XRV aQBiӶ ୩ 0։ නX JQMi`2` [m2 H2b pH2m`b T`QT`2b /2Ӷ֎bQMi /Mb<ਲ >X

AX*XkV .QMM2` mM 2t2KTH2 /2 Ki`B+2 bvKûi`B[m2Ԉ/Mbϵi2HH2 [m2TQ Ԉ ଢ଼ <ਲ >2i TQm` H[m2HH2 BH MǶ2tBbi2 Tb /2 Ki`B+2Ӷ ୩ 0ϵpû`B}MiӶ֎ ԈX

AX*XjV aQBiԈ ୩ ෭։X

V PM bmTTQb2 [m2TQ Ԉ ଢ଼ <ਲ >2i [m2 TQm` iQmi2 pH2m` T`QT`2/2Ԉ/Mb>ਲ <- HǶ2bT+2 T`QT`2 /2Ԉ bbQ+Bû ¨2bi /2 /BK2MbBQM TB`2X JQMi`2` [mǶBH 2tBbi2Ӷ ୩ 0։i2HH2 [m2Ӷ֎ ԈX

#V _û+BT`Q[m2K2Mi- KQMi`2` [m2 bǶBH 2tBbi2Ӷ ୩ 0։i2HH2 [m2Ӷ֎ Ԉ- HQ`bTQ Ԉ ଢ଼ <ਲ >2i TQm` iQmi2 pH2m` T`QT`2/2Ԉ/Mb>ਲ <- HǶ2bT+2 T`QT`2 /2ԈbbQ+Bû ¨2bi /2 /BK2MbBQM TB`2X

AA Ji`B+2b ٝ@bBM;mHBĕ`2b

.Mb H bmBi2 /2 +2ii2 T`iB2- QM MQi2Ӻ։։Ӵφ[mǶQM KmMBi /m T`Q/mBi b+HB`2 ਼ ] ਼/û}MB T`

૙ԍ Ԏ ୩ Ӻ։ ԍ ] Ԏ ԍԎ Qɍ- +QKK2 m AX"XR- QM B/2MiB}2 H Ki`B+2ԍԎ¨ bQM mMB[m2 +Q2{+B2MiX

aB ହ ԟ ହ ԝ- QM MQi2։Ӵ֋HǶ2Mb2K#H2 /2b Ki`B+2b /2։Ӵ֋/2 `M; û;H ¨ԟX lM2 Ki`B+2 /2։2bi /Bi2bBM;mHBĕ`2bB 2HH2 MǶ2bi Tb BMp2`bB#H2X

aBӻ2bi mM bQmb@2bT+2 p2+iQ`B2H MQM `û/mBi ¨\^/2Ӻ։2i bBԀ ୩ ෧։ න- QM /Bi [m2Ԁ2biӻ@bBM;mHBĕ`2bǶBH 2tBbi2ԍ ୩ ӻMQM MmH i2H [m2૙ԏ ୩ ӻ-ԏԀԍ X .Mb H2 +b +QMi`B`2- QM /Bi [m2Ԁ2biӻ@`û;mHBĕ`2X

AAX Ĝ *b Qɍٝ2bi mM ?vT2`THM

AAXXRV JQMi`2` [mǶmM2 Ki`B+2 /2։2bi bBM;mHBĕ`2 bB 2i b2mH2K2Mi bB 2HH2 2biӺ։@bBM;mHBĕ`2X

.Mb +2ii2 bQmb@T`iB2 AAX- QM bmTTQb2 /ûbQ`KBbԝ ଺ X aQBiӻ ӽmM ?vT2`THM /2Ӻ։2i bQBiԃ ୩ Ӻ։mM p2+i2m` mMBiB`2 MQ`KH ¨ӽX

AAXXkV JQMi`2` [m2Ӷ2biӽ@bBM;mHBĕ`2 bB 2i b2mH2K2Mi bǶBH 2tBbi2 mM p2+i2m` MQM MmHԍ/2ӽ2i mM `û2Hi2Hb [m2Ӷԍ ᅱԃX

AAXXjV 1M /û/mB`2 [m2Ӷ2biӽ@bBM;mHBĕ`2 bB 2i b2mH2K2Mi bB H Ki`B+2Ӷկ ন Ӷ ԃԃ ঩ ୩ ෧։φ2bi bBM;mHBĕ`2X

.Mb H2b [m2biBQMb bmBpMi2b-Ӷ2bi mM2 Ki`B+2 BMp2`bB#H2 /2։X AAXX9V JQMi`2` [mǶBH 2tBbi2 mM2 Ki`B+2ӷ ন ӷφ ӷϵ

ӷϯ ӷΚp2+ӷφ୩ ෧։-ӷϵ୩ ෧։Ӵφ-ӷϯ୩ ෧φӴ։- ӷΚ୩ ෧φi2HH2 [m2 ,Ӷկӷ ন Ӿ։

ԃӶਲφ ਲԃӶਲφԃ ঩X AAXX8V 1M /û/mB`2 [m2EFU Ӷկ ਲԃӶਲφԃ EFU ӶX

AAXXeV JQMi`2` [m2 bBEFUऺ Ӷਲφ֎ऻ - HQ`b BH 2tBbi2 mM ?vT2`THMӽ/2Ӻ։i2H [m2Ӷ2biӽ@bBM;mHBĕ`2X AAXXdV 1M /û/mB`2 [m2 bBEFU Ӷ֎ - HQ`b BH 2tBbi2 mM ?vT2`THMӽ/2Ӻ։i2H [m2Ӷ2biӽ@bBM;mHBĕ`2X AAXX3V PM bmTTQb2 [m2Ӷ֎୩ ෭։ X JQMi`2` [m2Ӷ2biӽ@`û;mHBĕ`2 TQm` iQmi ?vT2`THMӽ/2Ӻ։X

AAX" Ĝ 1t2KTH2 PM i`Bi2` HǶ2t2KTH2

Ӷ Ӷ ᅲ ৄ

ਲ ᅲ ਲ ᅲ ᅲ ਲ

AAX"XRV JQMi`2` [m2Ӷ ᅲ2bi BMp2`bB#H2 TQm` iQmi `û2HX

AAX"XkV *H+mH2`Ӷ ᅲ֎2i KQMi`2` [m2Ӷ ᅲ֎2bi bBM;mHBĕ`2 TQm`- -

X AAX"XjV .ûi2`KBM2` mM ?vT2`THMӽi2H [m2Ӷ bQBiӽ@bBM;mHBĕ`2X

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(3)

Centrale Maths 1 MP 2017 — Énoncé 3/4

kyRd@yj@jy R9,kR,Rk S;2 jf9

AAX* Ĝ *b Qɍٝ2bi /2 /BK2MbBQMٿ ਲ ׈

PM bmTTQb2 B+Bԝ ଺ X aQBiӻmM bQmb@2bT+2 p2+iQ`B2H /2Ӻ։/2 /BK2MbBQMԝ ਲ X PM +QMbB/ĕ`2 ԃφ ԃϵmM2

#b2 /2ӻ2i QM TQb2

ԃ ऺ ԃφ ԃϵऻ ୩ ෧։Ӵϵ

AAX*XRV JQMi`2` [m2Ӷ2biӻ@bBM;mHBĕ`2 bB 2i b2mH2K2Mi bǶBH 2tBbi2 mM ûHûK2Mi MQM MmHԍ/2ӻ2i /2mt `û2Hbφ- ϵi2Hb [m2Ӷԍ ᅱφԃφϵԃϵX

AAX*XkV 1M /û/mB`2 [m2Ӷ2biӻ@bBM;mHBĕ`2 bB 2i b2mH2K2Mi bB H Ki`B+2

Ӷկ

Ӷ ԃφ ԃϵ

ԃφ ԃϵ

ন Ӷ ԃ

ԃ ϵ঩ ୩ ෧։ϵ

2bi bBM;mHBĕ`2X

.Mb H2b [m2biBQMb bmBpMi2b-Ӷ2bi mM2 Ki`B+2 BMp2`bB#H2 /2։X AAX*XjV JQMi`2` [mǶBH 2tBbi2 mM2 Ki`B+2ӷ ন ӷφ ӷϵ

ӷϯ ӷΚp2+ӷφ୩ ෧։-ӷϵ୩ ෧։Ӵϵ-ӷϯ୩ ෧ϵӴ։ 2iӷΚ୩ ෧ϵi2HH2 [m2

Ӷկӷ ন Ӿ։ ԃӶਲφ ਲԃӶਲφԃ ঩ AAX*X9V 1M /û/mB`2 [m2EFU Ӷկ EFU ԃӶਲφԃ EFU ӶX

AAX*X8V JQMi`2` [mǶBH 2tBbi2ԅ ୩ ෡։Ӵϵi2HH2 [m2EFU ԅӶਲφԅ bB 2i b2mH2K2Mi bǶBH 2tBbi2ԅ୩ ෡։Ӵϵ i2HH2 [m2EFU ԅ஠ળӶԅங X

AAX*XeV JQMi`2` [m2 bBԃ ० ԃφ ԃϵHQ`b

EFU ԃ஠ળӶԃங ԃφӶ֎ԃφ ԃϵӶ֎ԃϵ ਲ ԃφӶ֎ԃϵϵ ԃφӶռԃϵϵ AAX*XdV 1M /û/mB`2 [m2 bBӶ֎୩ ෭։ න- HQ`bEFU ԃӶਲφԃ X

AAX*X3V 1M +QM+Hm`2 [m2 bBӶ֎୩ ෭։ න- HQ`bӶ2biӻ@`û;mHBĕ`2 TQm` iQmi bQmb@2bT+2 p2+iQ`B2Hӻ/2 /BK2MbBQM ԝ ਲ /2Ӻ։X

AAX. Ĝ 1t2KTH2

PM `2T`2M/ HǶ2t2KTH2 /2 H bQmb@T`iB2 AAX" p2+ᅲ X

AAX.XRV *QKK2Mi +?QBbB`ԃ ० ԃφ ԃϵ/2 7ÏQM [m2EFU ԃ஠ળӶԃங \

AAX.XkV .ûi2`KBM2` mM bQmb@2bT+2 p2+iQ`B2Hӻ/2Ӻϯi2H [m2EJN ӻ 2i i2H [m2Ӷ bQBiӻ@bBM;mHBĕ`2X

AAX1 Ĝ *b ;ûMû`H

aQBiӻmM bQmb@2bT+2 p2+iQ`B2H /2Ӻ։/2 /BK2MbBQMԝ ਲ ԟ- Qɍ ହ ԟ ହ ԝ ਲ X

AAX1XRV JQMi`2` [m2Ӷ2biӻ@bBM;mHBĕ`2 bBEFU ԃ஠ળӶԃங TQm` mM2 Ki`B+2ԃ୩ ෡։Ӵ֋[m2 HǶQM /û}MB`X PM bmTTQb2 /ûbQ`KBb [m2Ӷ֎୩ ෭։ X

AAX1XkV JQMi`2` [m2 bBԍ ୩ ෧֋Ӵφ2bi MQM MmH HQ`bԍԃ஠ળӶԃԍ X

AAX1XjV 1M /û/mB`2 [m2 H2b pH2m`b T`QT`2b `û2HH2b /2ԃ஠ળӶԃbQMi bi`B+i2K2Mi TQbBiBp2bX AAX1X9V 1M /û/mB`2 [m2EFU ԃ஠ળӶԃங X

AAX1X8V 1M /û/mB`2 [m2Ӷ2biӻ@`û;mHBĕ`2 TQm` iQmi bQmb@2bT+2 p2+iQ`B2Hӻ ଃ \^/2Ӻ։X

AAA Ji`B+2b TQbBiBp2K2Mi bi#H2b

PM /Bi [mǶmM2 Ki`B+2Ӷ/2։2biTQbBiBp2K2Mi bi#H2bB iQmi2b b2b pH2m`b T`QT`2b +QKTH2t2b QMi mM2 T`iB2

`û2HH2 bi`B+i2K2Mi TQbBiBp2X AAAX Ĝ 1t2KTH2b

AAAXXRVaQBiӶ ୩ ෧ϵX JQMi`2` [m2Ӷ2bi TQbBiBp2K2Mi bi#H2 bB 2i b2mH2K2Mi bBUS Ӷ 2iEFU Ӷ X AAAXXkV

V G bQKK2 /2 /2mt Ki`B+2b TQbBiBp2K2Mi bi#H2b /2ϵ2bi@2HH2 Mû+2bbB`2K2Mi TQbBiBp2K2Mi bi#H2 \

#V aQBiӶ-ӷ/Mb։/2mt Ki`B+2b TQbBiBp2K2Mi bi#H2b [mB +QKKmi2MiX JQMi`2` [m2Ӷӷ2bi TQbBiBp2K2Mi bi#H2X

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(4)

Centrale Maths 1 MP 2017 — Énoncé 4/4

kyRd@yj@jy R9,kR,Rk S;2 9f9

AAAXXjVaQBiӶ ୩ ෧։i2HH2 [m2Ӷ֎bQBi /û}MB2 TQbBiBp2X

V aQBiԍ Ԏ JԏmM2 Ki`B+2 +QHQMM2 /2։Ӵφ- QɍԎ2iԏTT`iB2MM2Mi ¨։ӴφX PM TQb2ԍ Ԏ ਲ Jԏ 2i QM B/2MiB}2 H Ki`B+2ԍӶԍ ୩ ෧φm MQK#`2 +QKTH2t2 û;H ¨ bQM mMB[m2 +Q2{+B2MiX

JQMi`2` [m2- bBԍ ଃ - HQ`b3F ԍӶԍ - Qɍ3F ԩ/ûbB;M2 H T`iB2 `û2HH2 /2ԩ ୩ ජX

#V JQMi`2` [m2Ӷ2bi TQbBiBp2K2Mi bi#H2X

AAAXX9V.QMM2` mM 2t2KTH2 /2 Ki`B+2ӶTQbBiBp2K2Mi bi#H2 i2HH2 [m2Ӷ֎MǶ2bi Tb /û}MB2 TQbBiBp2X AAAX" Ĝ .Mb +2ii2 bQmb@T`iB2 AAAX"- QM ûi#HBi mM `ûbmHii bm` HǶ2tTQM2MiB2HH2 /2 Ki`B+2 [mB b2` miBH2 T` H bmBi2X

PM `TT2HH2 [m2- TQm` iQmi2 Ki`B+2Ԃ ୩ ෧։ ජ- HǶ2tTQM2MiB2HH2 /2Ԃ2bi /û}MB2 T`

FYQ Ԃ ž

ֆЈ

Ԃֆ Ԛ

G 7QM+iBQMԣ ޓ FYQ ԣԂ2bi /û}MB2 2i /2 +Hbb2žbm`2i b 7QM+iBQM /û`Bpû2 2bi /QMMû2 T`

ԣ ޓ Ԃ FYQ ԣԂ FYQ ԣԂԂ /2 THmb-FYQ ਲԣԂ FYQ ԣԂ Ӿ։TQm` iQmi `û2HԣX

AAAX"XRVaQBiᅱ ୩ ජi2H [m23F ᅱ X aQBiԤmM2 7QM+iBQM ¨ pH2m`b +QKTH2t2b /2 +Hbb2φbm`X PM bmTTQb2 [m2 H 7QM+iBQMԥ Ԥ ᅱԤ2bi #Q`Mû2 bm`X JQMi`2` [m2Ԥ2bi #Q`Mû2 bm`X

PM TQm`` +QMbB/û`2` HǶû[miBQM /Bzû`2MiB2HH2Ԩ ᅱԨ ԥX

AAAX"XkVaQBiԉ ୩ ෧։ mM2 Ki`B+2 i`BM;mHB`2 bmTû`B2m`2 ¨ +Q2{+B2Mib +QKTH2t2bX PM bmTTQb2 [m2 H2b +Q2{+B2Mib /B;QMmt /2ԉbQMi /2b MQK#`2b +QKTH2t2b /2 T`iB2 `û2HH2 bi`B+i2K2Mi TQbBiBp2X aQBiԤφ w Ԥ։/2b 7QM+iBQMb ¨ pH2m`b +QKTH2t2b- /û}MB2b 2i /2 +Hbb2φbm`2i bQBi- TQm` iQmiԣ ୩ න-

Ԋ ԣ ৄ

Ԥφ ԣ Ԥ։ ԣ

PM bmTTQb2 [m2- TQm` iQmiԣ ୩ න-Ԋங ԣ ԉ Ԋ ԣ X JQMi`2` [m2 H2b 7QM+iBQMbԤօ- Qɍ ହ ԙ ହ ԝ- bQMi #Q`Mû2b bm`X

AAAX"XjVaQBiӶ ୩ ෧։mM2 Ki`B+2 TQbBiBp2K2Mi bi#H2 /2 pH2m`b T`QT`2b +QKTH2t2bφ w ᅱ։2i bQBimM

`û2H i2H [m2 ᅦ NJOφହօହ։3F ᅱօX

JQMi`2` [m2 H 7QM+iBQMԣ ޓ Fᆺ֏FYQ ਲԣӶ2bi #Q`Mû2 bm`X

PM TQm`` TTHB[m2` H [m2biBQM AAAX"Xk ¨ mM2 Ki`B+2 i`BM;mHB`2ԉb2K#H#H2 ¨Ӷ ਲ ᅦӾ։X

AAAX* Ĝ lM2 +`+iû`BbiBQM /2b Ki`B+2b TQbBiBp2K2Mi bi#H2b

aQBiӶ ୩ ෧։mM2 Ki`B+2 TQbBiBp2K2Mi bi#H2X PM +QMbB/ĕ`2 HǶ2M/QKQ`T?BbK2/2։i2H [m2

૙Ԃ ୩ ෧։ න ဃ Ԃ ӶԂ ԂӶ

AAAX*XRVJQMi`2` [m22bi TQbBiBp2K2Mi bi#H2- +Ƕ2bi@¨@/B`2 [m2 b Ki`B+2 /Mb mM2 #b2 [m2H+QM[m2 /2։ 2bi TQbBiBp2K2Mi bi#H2X

AAAX*XkV

V JQMi`2` [mǶBH 2tBbi2 mM2 mMB[m2 Ki`B+2ӷ ୩ ෧։i2HH2 [m2Ӷӷ ӷӶ Ӿ։X

#V JQMi`2` [m2ӷ2bi bvKûi`B[m2 2i [m2EFU ӷ X

AAAX*XjVSQm` iQmi `û2Hԣ- QM TQb2ԋ ԣ FYQ ਲԣӶ FYQ ਲԣӶ2iԌ ԣ

֏

Ј

ԋ Ԣ EԢX

V JQMi`2` [m2- TQm` iQmi `û2Hԣ-ԋ ԣ ୩ ෭։ 2i [m2- bBԣ -Ԍ ԣ ୩ ෭։ X

#V JQMi`2` [m2- TQm` iQmi `û2Hԣ-ӶԌ ԣ Ԍ ԣӶ Ӿ։ਲ ԋ ԣX

+V ZmǶQ#iB2Mi@QM 2M 7BbMi i2M/`2ԣp2`b˜/Mb HǶû;HBiû T`û+û/2Mi2 \ 1M /û/mB`2 [m2 H Ki`B+2ӷ/2 H [m2biBQM AAAX*Xk 2bi /û}MB2 TQbBiBp2X

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