†kÖwY Afxÿvi cÖ‡kœi aviv I gvb eÈb

(1)

welqt evsjv

mnvqK cy¯Í‡Ki ZvwjKvt

1. Avgvi evsjv eB (cÂg †kÖwY) - †evW© KZ…©K cÖKvwkZ

2. cÖv_wgK wkÿv mgvcbx evsjv e¨vKiY I iPbv - †gv: Avãyi iwng I †gvnv¤§` gnwmb ÷¨vÛvW© cÖKvkbx, XvKv-1100|

†kÖwY Afxÿvi cÖ‡kœi aviv I gvb eÈb

µ.bs welqe¯‘ b¤^i

1| cÖ`Ë Aby‡”Q` (cvV¨ eB †_‡K) c‡o cÖkœ¸‡jvi DËi wjLb ( 3wU cÖkœ _vK‡e Ges cÖwZwUi DËi wjL‡Z n‡e)

2+4+4= 10

2| evK¨ ms‡KvPb 1  5 = 05

3| mgv_©K kã/ wecixZ kã 1  5 = 05

†gvU= 20

†kÖwY Afxÿvi wm‡jevmt

M`¨

1. GB †`k GB gvbyl 2.my›`ie‡bi cÖvYx 3. nvwZ Avi wkqv‡ji Mí c`¨

1. msKí

2. dzUej †L‡jvqvo

e¨vKiYt (†evW© cÖ`Ë cvV¨ eB n‡Z Abykxjb) 1. GK K_vq cÖKvk, 2. wecixZ kã/ mgv_©K kã

1g ce©/2q ce©/ P‚ovšÍ g‡Wj †U÷ cixÿvi cÖ‡kœi aviv I gvb eÈb

µ.bs welqe¯‘ b¤^i

cÖ`Ë Aby‡”Q` (cvV¨eB ‡_‡K) c‡o 1 I 2 µwg‡Ki DËi wjLb

1| k‡ãi A_© wjLb ( 7wUi g‡a¨ 5wU) 1  5 = 05

2| cÖ‡kœi DËi wjLb ( 3wU cÖkœ _vK‡e Ges cÖwZwUi DËi wjL‡Z n‡e)

2+4+4 = 10

cÖ`Ë Aby‡”Q` (cvV¨eB ewnf~©Z ) c‡o 3 I 4 µwg‡Ki DËi wjLb

3| cÖ`Ë k‡ãi A_© ey‡S k~b¨¯’vb c~iYKiY( 5wU k~b¨¯’vb _vK‡e) 1  5 = 05 4| Aby‡”Q` c‡o cÖkœ¸‡jvi DËi wjLb ( 3wU cÖkœ _vK‡e Ges cÖwZwUi

DËi wjL‡Z n‡e)

5  3 = 15 5| wµqvc‡`i PwjZiƒc wjLb/wµqvc‡`i AZxZ,eZ©gvb I fwel¨r

iƒc wjLb ( 7wUi g‡a¨ 5wU) 1  5 = 05

6| Aby‡”Q` (cvV¨eB/mggv‡bi) c‡o cÖkœ •ZwiKiY ( †K, Kx, ‡Kv_vq, Kxfv‡e, ‡Kb, KLb) cÖ`Ë wb‡`©kbv Abyhvqx (5wU)

1  5 = 05 7| hy³eY© wefvRb I evK¨ MVb ( 7wUi g‡a¨ 5wU) 2  5 = 10 8| weivg wPý ewm‡q Aby‡”Q` wjLb (cvV¨eB‡qi Aby‡”Q`) 05

9| GK K_vq cÖKvk( 7wUi g‡a¨ 5wU) 1  5 = 05

10| wecixZ kã wjLb/ mgv_©K kã wjLb ( 7wUi g‡a¨ 5wU) 1  5 = 05 11| cvV¨eB Gi KweZv/ Qov (†h †Kvb Ask †_‡K 6-8 jvBb) c‡o

cÖkœ¸‡jvi DËi wjLb ( 3wU cÖkœ _vK‡e, cÖwZwUi DËi wjL‡Z n‡e, hvi g‡a¨ GKwU KweZvs‡ki g~jfve _vK‡e)

2 + 5+3 = 10

12| dig c~iYKiY 5

13| `iLv¯Í / wPwV wjLb 5

14|

iPbv wjLb (4wU welq †`Iqv _vK‡e| Gi g‡a¨ 1wUi DËi w`‡Z n‡e| Bw½Z †`Iqv _vK‡e| 200 k‡ãi g‡a¨ wjL‡Z n‡e |)

10

‡gvU = 100

1g ce© cixÿvi wm‡jevmt

M`¨

1. GB †`k GB gvbyl 2. my›`ie‡bi cÖvYx

3. nvwZ Avi wkqv‡ji Mí 4. ex‡ii i‡³ ¯^vaxb G †`k 5. k‡Li g„rwkí 6. ¯§iYxq hvuiv wPiw`b 7. KvÂbgvjv Avi KvuKbgvjv 8. AevK Rjcvb

c`¨

1. msKí 2. dzUej †L‡jvqvo 3. †deªæqvwii Mvb 4. kã `~lY 5. ¯^‡`k 6. Nvmdzj e¨vKiYt (†evW© cÖ`Ë cvV¨ eB n‡Z Abykxjb)

1. wµqvc‡`i PwjZiƒc/wµqvc‡`i AZxZ, eZ©gvb, fwel¨r iƒc wjLb

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2. cÖkœ •ZwiKiY 3. hy³eY© 4. weivg wPý 5. GK K_vq cÖKvk 6. wecixZ kã 7. mgv_©K kã

wPwV/Av‡e`bcÎt

1. we`¨vj‡q Abycw¯’wZi Rb¨ QzwU cÖv_©bv K‡i cÖavb wkÿ‡Ki eivei Av‡e`b cÎ

‡jL|

2. wZb w`‡bi AwMÖg QzwU †P‡q cÖavb wkÿ‡Ki eivei Av‡e`b cÎ ‡jL|

3. Aa©w`em QzwU †P‡q cÖavb wkÿ‡Ki eivei Av‡e`b cÎ ‡jL|

4. wkÿv md‡ii eY©bv w`‡q eÜzi wbKU cÎ ‡jL|

5. †Zvgvi †`Lv GKwU `k©bxq ¯’vb åg‡Yi AwfÁZv Rvwb‡q eÜzi wbKU GKwU cÎ

‡jL|

6. evwl©K µxov I mvs¯‹…wZK cÖwZ‡hvwMZvi eY©bv w`‡q eÜzi wbKU GKwU cÎ ‡jL|

7. evsjv‡`‡ki cÖvK…wZK †mŠ›`‡h©i eY©bv w`‡q we‡`kx eÜzi wbKU GKwU cÎ ‡jL|

dig c~iY:

1. µxov I mvs¯‹…wZK cÖwZ‡hvwMZvq AskMÖnY Kivi Rb¨ dig c~iY|

2. cvVvMvi †_‡K eB MÖn‡Yi Rb¨ dig c~iY|

3. we`¨vj‡q fwZ©i Rb¨ dig c~iY|

4. wkÿve„wË cvIqvi Rb¨ dig c~iY|

5. wgbv †gjvq AskMÖn‡Yi Rb¨ dig c~iY|

6. mvaviY Ávb/weZK© cÖwZ‡hvwMZvq AskMÖn‡Yi Rb¨ dig c~iY|

iPbv:

1. Avgv‡`i ‡`k

2. GKz‡k †deªæqvwi/ AvšÍRvwZ©K gvZ…fvlv w`em/ kwn` w`em 3. GKRb exi‡kÖô

4. k‡Li g„rwkí/ Avgv‡`i g„rwkí 5. •ekvLx †gjv

6. wcÖq dzj/kvcjv 7. wcÖq ‡Ljv

8. cwi‡ek `~lY I Zvi cÖwZKvi/kã `~lY 9. gyw³hy×

10. wcÖq FZz/el©vKvj/ kxZKvj 11. wcÖq kL

2q ce© cixÿvi wm‡jevm

M`¨t

1. gvwUi wb‡P †h kni 2. fveyK †Q‡jwU 3. we`vq nR 4. †`‡L Gjvg bvqvMÖv 5. gIjvbv Ave`yj nvwg` Lvb fvmvbx 6. kwn` wZZzgxi 7. A‡cÿv

c`¨t

1. wkÿv¸iæi gh©v`v 2. `yB Zx‡i 3. †iŠ`ª †j‡L Rq e¨vKiYt (†evW© cÖ`Ë cvV¨ eB n‡Z Abykxjb)

1. wµqvc‡`i PwjZiƒc/wµqvc‡`i AZxZ, eZ©gvb, fwel¨r iƒc wjLb

2. cÖkœ •ZwiKiY 3. hy³eY© 4. weivg wPý 5. GK K_vq cÖKvk 6. wecixZ kã 7. mgv_©K kã

wPwV/ Av‡e`b cÎt

1. we`¨vjq cwiZ¨v‡Mi QvocÎ †P‡q cÖavb wkÿK eivei GKwU Av‡e`b cÎ ‡jL|

2. eo †ev‡bi we‡q Dcj‡ÿ wZbw`‡bi QzwU †P‡q wkÿK eivei GKwU Av‡e`b cÎ ‡jL|

3. †Zvgvi we`¨vj‡q weï× cvwb cv‡bi e¨e¯’v †bB| ZvB bjK~c ¯’vc‡bi Av‡e`b Rvwb‡q cÖavb wkÿ‡Ki eivei GKwU Av‡e`b cÎ ‡jL|

4. mgvcbx cixÿvi cÖ¯‘wZ Rvwb‡q evevi wbKU GKwU cÎ ‡jL|

5. e½eÜz †MvìKvc dzUej †Ljvi eY©bv w`‡q eÜzi wbKU cÎ ‡jL|

6. cixÿvi ci Zzwg wKfv‡e QzwU KvUv‡e Zv Rvwb‡q eÜzi wbKU GKwU cÎ ‡jL|

7. cÖv_wgK wkÿv mgvcbx cixÿvi cÖ¯‘wZ Rvwb‡q wcZvi wbKU GKwU cÎ ‡jL|

8. cÖv_wgK wkÿv mgvcbx cixÿvi djvdj Rvwb‡q wcZvi wbKU GKwU cÎ ‡jL|

dig:

1. bZzb Kzuwo msMV‡bi m`m¨ dig c~iY|

2. µxov cÖwZ‡hvwMZvq AskMÖn‡Yi Rb¨ dig c~iY|

3. Rb¥ wbeÜb dig c~iY|

4. weÁvb K¬v‡ei m`m¨ c‡`i Rb¨ dig c~iY|

5. AvšÍR©vwZK gvZ…fvlv w`em Dcj‡ÿ nv‡Zi my›`i †jLv cÖwZ‡hvwMZvi dig c~iY|

iPbv:

1. Kw¤úDUvi

2. GKRb weÁvbx/m¨vi RM`xk P›`ª emy 3. wcÖq †bZv gIjvbv Ave`yj nvwg` Lvb fvmvbx

(3)

4. e„ÿ †ivcY Awfhvb 5. ¯^vaxbZv w`em/weRq w`em 6. †Zvgvi wcÖq wkÿK 7. we`vq nR 8. wcÖq e¨w³Z¡

9. GKwU HwZnvwmK ¯’vb 10. bvqvMÖv RjcÖcvZ 11. †gvevBj †dvb

P~ovšÍ g‡Wj †U‡÷i wm‡jevm

1g ce© I 2q ce© cixÿvi m¤ú~Y© wm‡jevm

Subject: English

Reference Books:

1. English For Today-NCTB

2. Advanced Learner’s English- Chowdhury & Hossain

3. Nobodut PECModel Questions on Communicative English - Haque, Ratihia, Nahar, Bhat, SIkder, etc.

CT Marks Distribution

Serial Content Marks

1 Changing Tense ^1×05=05

2 Right forms of verbs 1×05=05

3 Seen passage:

a. Matching/Fill in the blanks b. Question Answer

1×05=05 1×05=05

Total = 20

CT Syllabus:

1. Forms of verbs 2. Tense

3. Right form of verbs 4. Parts of Speech 5. Punctuation marks

Advanced Learners:

6. Model Questions: 1-20(Seen Passage) 7. EFT- page 1-60 (Unit: 1-15)

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Marks distribution of Term Exam and Model Test

Content Marks

Seen Passage

1. Matching/Fill in the blank 105=05

2. True/False 106=06

3. Short Question 206=12

4. Short composition 110=10

Unseen Passage

5. Fill in the blanks 105=05

6. True/False 106=06

7. Short Question 205=10

8. Personal Letter 110=10

9. Making WH Question 205=10

10. Short Question 1+2+3=06

11. Short Question/Fill in the blanks 105=05

12. Rearranging 205=10

13. Form Filling 105=05

Total= 100

Syllabus of 1^st Term Exam 1. EFT Unit 1-25

2. Advanced Learners: Model Question 1-20 (seen and Unseen)

Syllabus of 2^nd Term Exam

1. Advanced Learners: Model Question 21-35 (seen and Unseen)

2. Nobodut Model Question-1-10

Model Test 1. Nobodut Model Question-11-40 2. Nobodut Test Papers Solving

wm‡jevm 2020 cÂg †kÖwY (MwYZ)

mnvqK cy¯ÍKt cÖv_wgK MwYZ (wkÿv †evW© KZ©…K cÖKvwkZ)

1g †kÖwY Afxÿvi cÖ‡kœi aviv I gvb eÈb

µ. bs welqe¯‘ gvbeÈb

1 mswÿß cÖkœ- 4wU 1×4=4

2 ‡hvM¨ZvwfwËK cÖkœ- 2wU (Aa¨vq- 3, 5) 8×2=16

†gvU = 20

1g †kÖwY Afxÿvi wm‡jevmt

Abykxjbx: 1, 2, 3, 5 Ges mswkøó D`vniYmg~n 1g ce© cwiÿvi wm‡jevmt

Abykxjbx: 1, 2, 3, 4, 5, 6, 7, 12 (cÖkœ 1 n‡Z 6) Ges mswkøó D`vniYmg~n R¨vwgwZ t AvqZ‡ÿÎ, eM©, mvgvšÍwiK, i¤^m (100 c„ôv n‡Z 108 c„ôv) 2q ce© cwiÿvi wm‡jevmt

Abykxjbx: 8, 9, 11, 12, 13, 14 Ges mswkøó D`vniY

R¨vwgwZ t mvgvšÍwiK, i¤^m, UªvwcwRqvg

,

e„Ë I Gi wewfbœ Ask (102 c„ôv n‡Z 111 c„ôv)

g‡Wj †U÷t m¤ú~Y© ‡evW© eB

(5)

1g ce© cixÿvi cÖ‡kœi aviv I gvb eÈb 1. mswÿß DËi cÖkœ (†hvM¨ZvwfwËK)

(20wUi g‡a¨ 20wUi DËi w`‡Z n‡e) 1  20 = 20 2. Pvi cÖwµqv m¤úwK©Z mgm¨vewj (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 3. Pvi cÖwµqv m¤úwK©Z mgm¨vewj (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 4. jmv¸ I Mmv¸ m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 5. jmv¸ I Mmv¸ m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 6. mvaviY fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 7. mvaviY fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 8. `kwgK fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 9. `kwgK fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 10. R¨vwgwZ (†hvM¨ZvwfwËK)

wb‡`©kbv Abymv‡i wPÎ A¼b I •ewkó¨ wjLb (3wUi g‡a¨ 2wUi DËi w`‡Z n‡e)|

(3+ 3)  2 = 12

11. mgq m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

4 †gvU 100

2q ce© cixÿvi cÖ‡kœi aviv I gvb eÈb 1. mswÿß DËi cÖkœ (†hvM¨ZvwfwËK)

(20wUi g‡a¨ 20wUi DËi w`‡Z n‡e) 1  20 = 20 2. Mo m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 3. Mo m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 4. kZKiv m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 5. kZKiv m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 6. cwigvc m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 7. cwigvc m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 8. DcvË web¨¯ÍKiY m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)|

8 9. DcvË web¨¯ÍKiY m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)|

8 10. R¨vwgwZ (†hvM¨ZvwfwËK)

wb‡`©kbv Abymv‡i wPÎ A¼b I •ewkó¨ wjLb (3wUi g‡a¨ 2wUi DËi w`‡Z n‡e)|

(3+ 3)  2 = 12

11. mgq m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

4 †gvU 100

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g‡Wj †U‡÷i cÖ‡kœi aviv I gvb eÈb 1. mswÿß DËi cÖkœ (†hvM¨ZvwfwËK)

(20wUi g‡a¨ 20wUi DËi w`‡Z n‡e) 1  20 = 20 2. Pvi cÖwµqv m¤úwK©Z mgm¨vewj (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 3. jmv¸ I Mmv¸ m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 4. mvaviY fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 5. Mo m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 6. `kwgK fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 7. kZKiv m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 8. R¨vwgwZ (†hvM¨ZvwfwËK)

wb‡`©kbv Abymv‡i wPÎ A¼b I •ewkó¨ wjLb (3wUi g‡a¨ 2wUi DËi w`‡Z n‡e)|

(3+ 3)  2 = 12 9. cwigvc m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

8 10. mgq m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)

4 11. DcvË web¨¯ÍKiY m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK)

(2wUi g‡a¨ 1wUi DËi w`‡Z n‡e)|

8 †gvU 100

∗∗[we: `ª: mswÿß cÖkœ Ges R¨vwgwZ As‡ki cÖkœ e¨ZxZ mKj cÖ‡kœi DËi

cÖ`v‡bi †ÿ‡Î DËic‡Î mgvavb K‡i †`Lv‡Z n‡e| †Kv‡bv wkÿv_©x DwjøwLZ cÖkœ¸‡jvi g‡a¨ †Kv‡bv cÖ‡kœi mgvavb bv †`wL‡q ïay DËi wjL‡j H cÖ‡kœi DË‡i †Kv‡bv b¤^i cv‡e bv|]

welqt cÖv_wgK weÁvb

mnvqK cy¯Í‡Ki ZvwjKvt

1. cÖv_wgK weÁvb (†evW© KZ©„K cÖKvwkZ)

‡kÖwY Afxÿvi b¤^i eÈb

µwgK welqe¯‘ b¤^i

1 ‡hvM¨ZvwfwËK mswÿß cÖkœ (2wU) 22=04

2 k~b¨¯’vb c~iY (4wU) 14=04

3 KvVv‡gve× cÖkœ (2wU) 62=12

‡gvU b¤^i 20

†kÖwY Afxÿvi wm‡jevmt µwgK bs Aa¨vq I wk‡ivbvg

1. 1g Aa¨vq: Rxe I Avgv‡`i cwi‡ek 2. 2q Aa¨vq: cwi‡ek `~lY

3. 3q Aa¨vq: Rxe‡bi Rb¨ cvwb 4. 4_© Aa¨vq: evqy

ce© cixÿv I g‡Wj †U÷ Gi b¤^i eÈb

µwgK welqe¯‘ b¤^i

1 †hvM¨ZvwfwËK mswÿß cÖkœ (15wU) 2 15 = 30

2 k~b¨¯’vbc~iY (14wU ‡_‡K 12wU) 112= 12

3 wgjKiY (ev‡g 5wU Ges Wv‡b 7wU) 2 5 = 10 4 KvVv‡gve× cÖkœ (10wU ‡_‡K 8wU) 6 8 = 48

‡gvU b¤^i 100

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1g ce© cixÿvi wm‡jevmt µwgK Aa¨vq I wk‡ivbvg

2. 1g Aa¨vq: Rxe I Avgv‡`i cwi‡ek 3. 2q Aa¨vq: cwi‡ek `~lY

4. 3q Aa¨vq: Rxe‡bi Rb¨ cvwb 5. 4_© Aa¨vq: evqy

6. 5g Aa¨vq: c`v_© I kw³

7. 6ô Aa¨vq: my¯’ Rxe‡bi Rb¨ Lv`¨

8. 7g Aa¨vq: ¯^v¯’¨wewa 9. 8g Aa¨vq: gnvwek¦

2q ce© cixÿvi wm‡jevmt

µwgK Aa¨vq I wk‡ivbvg

1. 9g Aa¨vq: Avgv‡`i Rxe‡b cÖhyw³ 2. 10g Aa¨vq: Avgv‡`i Rxe‡b Z_¨

3. 11Zg Aa¨vq: AvenvIqv I Rjevqy 4. 12Zg Aa¨vq: Rjevqy cwieZ©b 5. 13Zg Aa¨vq: cÖvK„wZK m¤ú`

6. 14 Zg Aa¨vq: RbmsL¨v I cÖvK…wZK cwi‡ek 7. cybiv‡jvPbv (1g †_‡K 12 Zg Aa¨vq)

P~ovšÍ g‡Wj †U÷ Gi wm‡jevmt m¤ú~Y© wm‡jevm

welqt evsjv‡`k I wek¦cwiPq

1| evsjv‡`k I wek¦cwiPq - ‡evW© KZ…©K cÖKvwkZ

‡kÖwY Afxÿvi b¤^i eÈb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vb c~iY (4wU) 14=04

‡gvU b¤^i 20

†kÖwY Afxÿvi wm‡jevm

1g Aa¨vq : Avgv‡`i gyw³hy×

2q Aa¨vq : weªwUk kvmb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vbc~iY (14wU ‡_‡K 12wU) 112= 12

‡gvU b¤^i 100

1g Aa¨vq : Avgv‡`i gyw³hy×

2q Aa¨vq : weªwUk kvmb

(m¤ú~Y© eB)

(8)

welqt Bmjvg I •bwZK wkÿv

mnvqK cy¯Í‡Ki ZvwjKvt

‡kÖwY Afxÿvi b¤^i eÈb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vb c~iY (4wU) 14=04

‡gvU b¤^i 20

†kÖwY Afxÿvi wm‡jevmt

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vbc~iY (14wU ‡_‡K 12wU) 112= 12

3 wgjKiY (ev‡g 5wU Ges Wv‡b 7wU) 2 5 = 10

4 KvVv‡gve× cÖkœ (10wU ‡_‡K 8wU) 6 8 = 48

‡gvU b¤^i 100

1| m¤ú~Y© eB

‡kÖwY Afxÿvi b¤^i eÈb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vb c~iY (4wU) 14=04

‡gvU b¤^i 20

1g †kÖwY Afxÿvi wm‡jevmt 1| 1g Aa¨vq t Ck¦i I Rxe‡mev

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vbc~iY (14wU ‡_‡K 12wU) 112= 12

3 wgjKiY (ev‡g 5wU Ges Wv‡b 7wU) 2 5 = 10

4 KvVv‡gve× cÖkœ (10wU ‡_‡K 8wU) 6 8 = 48

‡gvU b¤^i 100

2| 6ô Aa¨vq t Awnsmv I c‡ivcKvi

3| 7g Aa¨vq t 1g cwi‡”Q`: ¯^v¯’¨iÿv I †hvMe¨vqvg 2q cwi‡”Q`: Avmb

4| 8g Aa¨vq t ‡`k‡cÖg

(9)

1. .

‡kÖwY Afxÿvi b¤^i eÈb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vb c~iY (4wU) 14=04

‡gvU b¤^i 20

1g †kÖwY Afxÿvi wm‡jevmt

3| 3q Aa¨vq t c~Rv I `vb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vbc~iY (14wU ‡_‡K 12wU) 112= 12

‡gvU b¤^i 100

7| 7g Aa¨vq t ‡MŠZg ey‡×i kÖveKwkl¨ I M„nxwkl¨

1| 8g Aa¨vq t RvZ‡Ki wkÿv

g‡Wj †U÷ cixÿvi wm‡jevmt

m¤ú~Y© eB

(10)

1. .

‡kÖwY Afxÿvi b¤^i eÈb

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vb c~iY (4wU) 14=04

‡gvU b¤^i 20

1g †kÖwY Afxÿvi wm‡jevmt

1| 1g Aa¨vq t gvby‡li †`n, gb I AvZ¥v 2| 2q Aa¨vq t Ck¦i

3| 3q Aa¨vq t wÎe¨w³ ci‡gk¦i

µwgK welqe¯‘ b¤^i

2 k~b¨¯’vbc~iY (14wU ‡_‡K 12wU) 112= 12

‡gvU b¤^i 100

1| 1g Aa¨vq t gvby‡li †`n, gb I AvZ¥v

2| 2q Aa¨vq t Ck¦i

7| 7g Aa¨vq t cwiÎvY 8| 8g Aa¨vq t gyw³`vZv hxï

1| 9g Aa¨vqt cweÎ AvZ¥v

2| 10g Aa¨vq t gÛjxi †cÖiYKvR 3| 11Zg Aa¨vq t mvµv‡gšÍ 4| 12k Aa¨vq t iæ_

8| 16 Aa¨vq t †`k I RvwZi †mevq evsjv‡`‡ki wLªógÛjx

g‡Wj †U÷ cixÿvi wm‡jevmt

m¤ú~Y© eB