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welq t evsjv

eB‡qi bvg †jL‡Ki bvg cÖKvk‡Ki bvg

Avgvi evsjv eB (5g fvM) - †evW© KZ…©K

cÖKvwkZ cÖv_wgK wk¶v mgvcbx evsjv

e¨vKiY I iPbv

†gvnv¤§` Avãyiiwng I †gvnv¤§` gnwmb

÷¨vÛvW© cÖKvkbx XvKv-1100

†kªwY Afx¶v - 1

M`¨ t 1) GB †`k GB gvbyl 2) my›`ie‡bi cÖvYx c`¨ t 1) msKí

2) dzUej †L‡jvqvo 1g ce© cix¶v

M`¨ t 1) GB †`k GB gvbyl 8) AevK Rjcvb 2) my›`ie‡bi cÖvYx 9) gvwUi wb‡P †h kni 3) nvwZ Avi †kqv‡ji Mí

4) ex‡ii i‡³ cÖwZwôZ †`k 5) k‡Li g„rwkí

6) ¯§iYxq huviv wPiw`b 7) KuvKbgvjv Avi KvÂbgvjv

c`¨ t 1) msKí 6) Nvmdzj

2) dzUej †L‡jvqvo 7) cÖv_©bv 3) ‡deª‚qvwii Mvb

4) kã`~lY 5) ¯^‡`k

e¨vKiY t 1) c` t c` cÖKviY, c‡`i †kªwYwefvM, c` cwieZ©b, wµqvc‡`i mvay I PwjZiƒc|

(†evW© eBGi M`¨, c`¨ †_‡K Abykxjb) 2) evbvb ï× K‡i wjLb (†evW© eB Abykxjb) 3) GK K_vq cÖKvk (†evW© eB Abykxjb) 4) wecixZ kã (†evW© eB Abykxjb) 5) mgv_©K kã (†evW© eB Abykxjb) 6) weivg wPý (†evW© eBAbykxjb) wPwV / Av‡e`b cÎt

1) evsjv‡`‡ki cÖvK…wZK †mŠ›`‡h©i eY©bv w`‡q we‡`wk eÜzi wbKU cÎ †jL|

2) wk¶v md‡ii eY©bv w`‡q eÜzi wbKU cÎ †jL|

4) Aa©w`em QzwU †P‡q Aa¨¶ / cÖavb wk¶‡Ki wbKU Av‡e`bcÎ †jL|

5) †Zvgvi †`Lv GKwU `k©bxq ¯’v‡bi weeiY w`‡q eÜzi wbKU GKwU cÎ wjL|

6) cix¶vi ci Zzwg Kxfv‡e QzwU KvUv‡e Zv Rvwb‡q eÜzi wbKU GKwU cÎ wjL|

7) we`¨vj‡q Abycw¯’wZi Rb¨ QzwU cÖv_©bv K‡i cÖavb wk¶‡Ki wbKU Av‡e`b cÎ wjL|

dig c~iY t 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) wk¶ve„wË cvIqv 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 t (1) Avgv‡`i †`k (2) GKz‡k †deª‚qvwi (3) cÖvwYRMr (4) weÁv‡bi Ae`vb

(5) kã `~lY (6) GKRb exi †kªô (7) wcÖqeB (8) QvÎRxe‡bi `vwqZ¡ I KZ©e¨ (9) k‡Li g„rwkí (10) †`‡L Gjvg bvqvMÖv

(11) GKRbweÁvbx (12) eyw×Rxex w`em (13) evsjv‡`‡ki b`-b`x

(14) Aa¨emvq (15) kÖ‡gi gh©v`v|

2q ce© cix¶v

M`¨ t 1) fveyK †Q‡jwU 2) †`‡L Gjvg bvqvMÖv

3) gIjvbv Avãyj nvwg` Lvb fvmvbx 4) A‡c¶v

c`¨ t 1) `yB Zx‡i 2) †iŠ`ª ‡j‡L Rq 3) eB

e¨vKiY t 1) c` t c` cÖKviY, wµqvc‡`i mvay I PwjZiƒc|

(†evW© eB Gi M`¨, c`¨ †_‡K Abykxjb) 2) GKK_vq cÖKvk (†evW© eB Abykxjb) 3) wecixZ kã (†evW© eBAbykxjb) 4) mgv_©K kã (†evW© eB Abykxjb) 5) weivgwPý (†evW© eB Abykxjb)

(2)

wPwV / Av‡e`bcÎ t

1) cÖv_wgK wk¶v mgvcbx cix¶vi djvdj Rvwb‡q wcZvi wbKU GKwU cÎ †jL|

2) we`¨vjq cwiZ¨v‡Mi QvocÎ †P‡q Aa¨¶/cÖavb wk¶‡Ki wbKU GKwU cÎ †jL|

3) eo †ev‡bi we‡q Dcj‡¶ wZbw`‡bi QzwU †P‡q Aa¨¶/cÖavb wk¶‡Ki wbKU GKwU Av‡e`b cÎ wjL|

4) e½eÜz †MvìKvc dzUej †Ljvi eY©bv w`‡q eÜzi wbKU cÎ wjL|

5) mgvcbx cix¶vi cÖ¯‘wZ Rvwb‡q evev wbKU GKwU cÎ wjL|

6) evwl©K µxov I mvs¯‹…wZK cÖwZ‡hvwMZvi eY©bv w`‡q eÜyi wbKU GKwU cÎ wjL|

dig c~iY t

1) bZzb Kzuwo msMV‡bi m`m¨ dig c~iY Ki|

2) wk¶v e„wË cvIqvi Rb¨ dig c~iY Ki|

3) µxov cÖwZ‡hvwMZvq AskMÖn‡Yi Rb¨ dig c~iY Ki|

4) Rb¥ wbeÜb dig c~iY|

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

iPbv t

(1) wngvj‡qi kx‡l© evsjv‡`‡ki cZvKv (2) eyw×Rxex w`em

(3) ¯§iYxq huviv wPiw`b (4) GKwU HwZnvwmK ¯’vb (5) weRq w`em (6) el©vKvj (7) Aa¨emvq (8) kª‡gi gh©v`v (9) Avgvi Rxe‡bi j¶¨

we t `ª t wPwV / `iLv¯— - †hvM¨ZvwfwËK|

†kªwY Afx¶vi gvbeÈb

1| †hvM¨ZvwfwËK eûwbe©vPwb 1  5 = 05

2| kãv_© (5wU) 1  5 = 05

3| msw¶ß cÖkœ (5wU) 1  5 = 05

4| †hvM¨Zvg~jKcÖkœ (5wU) 1  5 = 05

†gvU = 20

mKj ce© cix¶vi cÖ‡kœi aviv I gvbeÈb mgq t 2 NÈv 30 wgwbU c~Y©gvb - 100

cÖ`Ë Aby‡”Q`/KweZvsk (cvV¨eB ‡_‡K) c‡o 1, 2, 3 Ges 4 µwgK cª‡kœi DËi wjLb-

1| eûwbe©vPbx cÖkœ (5wU) 15 = 05

2| cÖ‡kœi DËi wjLb (3wU)t 1+2+2 = 05

3| kãv_© wjLb (5wU)t 15 = 05

4| Aby‡‛Q`/KweZvs‡ki g~jfve wjLb t 05

cÖ`Ë Aby‡‛Q`/KweZv (cvV¨eB ewnf~©Z) c‡o 5, 6 I 7 µwgK cÖ‡kœi DËi wjLb 5| mwVK DËiwU DËic‡Î †jL (‡hvM¨ZvwfwËK5wU eû wbe©vPbx)t 15 = 05 6| cÖ`Ë k‡ãi A_© ey‡S k~b¨¯’vb c~iY KiY (5wU) (‡hvM¨ZvwfwËK) t 15 = 05 7| cÖ‡kœi DËi wjLb (3wUcÖkœ _vK‡e Ges cÖwZwUi DËi wjL‡Z n‡e) (‡hvM¨ZvwfwËK) t 35 = 15 8| hy³eY© wefvRb I ev‡K¨ cÖ‡qvM (5wU) (‡hvM¨ZvwfwËK) t 25 = 10

9| weivg wPý ewm‡qAby‡‛Q` cybtwjLb t 05

10| GKK_vq cÖKvk/wµqvc‡`i PwjZ iƒc wjLb (5wU) t 15 = 05

11| wecixZ/mgv_©K kã wjLb (5wU) t 15 = 05

12| KweZvi PiY mvwR‡q wjLb Ges KweZv, Kwei bvg I cÖ‡kœvËi wjLbt 10 K. KweZvi PiY ¸‡jv mvwR‡q †jLv - 6

L. KweZvskUzKz †Kvb KweZvi Ask - 1

M. KweZvwUi Kwei bvgKx? - 1

N. KweZvsk n‡Z cÖkœ (1wU) - 2

13| dig c~iYKiY 05

14| `iLv¯— /wPwVwjLb (‡hvM¨ZvwfwËK) 15 = 05 16| iPbv wjLb (‡hvM¨ZvwfwËK) (4wUi ga¨ †_‡K †h †Kvb 1wUi DËi wjL‡Z n‡e|

Bw½Z †`Iqv _vK‡e| DËi 200 k‡ãig‡a¨ n‡e|) 10

me©‡gvU =100 wet `ªt b¨v‡ci wb‡`©kbv Abyhvqx †h †Kvb cwieZ©b n‡Z cv‡i|

(3)

Subject : English

List of Books:

1. English of Today- NCTB

2. Advanced Learner's Communicative English Grammar &

Composition- Chowdhury & Hossain Syllabus of Class Test-1:

1. English for Today: Unit (1-6).

2. Short Compositions:

a) A Book Fair/ Your Visit to a Book Fair b) Your Family

c) Your Leisure Time d) Food Pyramid 3. Grammar:

a) Tense

b) Parts of speech

Marks Distribution of Class Test-1:

Seen Passage:

a) Multiple choice questions: 4

b) Matching words/ phrases: 4

c) Questions/ answer: 4

d) Short composition: 8

Total = 20 Syllabus of Class Test-2:

1. Unseen Passage 1-7 Or, selected by the subject teacher.

2. Short Compositions:

a) Your Homeland

b) The Flowers of Bangladesh c) A Thirsty Crow

Or, According to unseen passage or selected by the subject teacher) 4. Grammar :

a) Punctuation Marks and Capitalization b) Sentence and its classification Marks Distribution of Class Test-2:

Unseen Passage:

a) Multiple choice questions: 4

b) Fill in the blanks 4

c) Questions/ answer: 4

d) Short composition: 8

Total = 20

Syllabus of Half Yearly Examination:

1. English for Today: Unit (1-13) 2. Short Compositions:

a) A Book Fair/ Your Visit to a Book Fair b) Your Family

c) Your Leisure Time d) Food Pyramid

e) Experience of having Flu f) A Firefighter

g) Your Choice of Profession h) Your Home District/ Town

3. Unseen Passage (practice) or Selected by the subject teacher 4. Short Compositions: According to Unseen Passage or selected

by subject teacher

5. Letter Writing: According to Unseen Passage or (selected by the subject teacher)

6. Grammar:

a) Tense

b) Parts of speech c) Article

d) Conjugation of Verbs

7. Short questions of item no 10 and 11 (practice) 8. Re-arranging (practice)

9. Completing Simple Forms (practice) Syllabus of Class Test-3:

1. English for Today: Unit (14-20) 2. Short Compositions:

a. The Hare and the Tortoise

b. A Birthday/ Celebration of Your Last Birthday c. The Olympic Games

d. The Liberation War Museum/ A Visit to the Liberation War Museum

4. Grammar: Classification of Noun, Pronoun and Adjective Marks Distribution of Class Test-3:

Seen passage:

a. Multiple choice questions: 4

b. Matching words/ Fill in the blanks 4

c. Question/ answer: 4

d. Short composition 8

(4)

Syllabus of Class Test-4:

1. Unseen Passage: Selected by the subject teacher

2. Short Compositions: According to unseen passage or Selected by the subject teacher

3. Letter: (According to unseen passage or selected by the subject teacher)

4. Grammar:

a) Classification of Verb b) Classification of Adverb

Marks Distribution of Class Test-4:

Unseen passage:

a. Multiple choice questions: 4

b. Fill in the blanks: 4

c. Question/ answer: 4

d. Short composition/ Letter 8

Total = 20 Syllabus of yearly Examination:

1. English for Today: Unit (14-25) 2. Short Compositions:

a) The Hare and the tortoise

b) A birthday / Celebration of your last birthday.

c) The Olympic Games

d) The Liberation War Museum/ A Visit to the Liberation War Museum

e) A Visit to a Scout Jamboree/ A Memorable Event of Your Life

f) Damages Caused by Flood g) Ayla

h) Earthquakes

i) Your Likings and disliking j) A Library/ School Library and According to seen passage.

3. Unseen Passage: Selected by the subject teacher

4. All the Short Compositions from unseen passage or selected by the subject teacher

5. Letter Writing: Unseen (selected by the subject teacher) 6. Grammar: Identify Parts of Speech and Right From of Verbs 7. Short Questions of Items no 10 and 11 (practice)

8. Re-arranging (practice)

9. Completing Simple Forms. (practice)

Marks Distribution of all the Term-end/Test/Model Tests and P.E.C.E. Examination:

Read the text and answer the questions 1, 2, 3 and 4 (This text/

dialogue/ diagram/ picture will be taken from 'English For Today-Class V' book)

1. Multiple Choice questions (MCQ) 110 = 10 2. Match the given words with their meanings/ Fill

in the blanks 15 = 05

3. Answer short questions. (5 short constructed response questions will be given and students

will have to answer all of them) 10

4. Short Composition (Free writing of by answering a set of questions related to text.

Capital letters, punctuations, spelling and

sentence structure will be marked.) 10

Read the text and answer the questions 5, 6, 7 and 9 (This text/

dialogue/ diagram/ picture will NOT be taken from 'English For Today-Class V' book but it must be of similar difficulty level for grade V students)

5. Multiple Choice questions (Competency Based) 110 = 10 6. Fill in the blanks with the given words

(Competency Based) 15 = 05

7. Answer short questions. (5 short constructed response questions will be given and students will have to answer all of them (Competency

Based) 10

8. Short composition (Free writing or by answering a set of questions related to text. Capital letter, punctuations, spelling and sentence structure will be marked.) (Competency Based)

10 9. Write simple personal letter (cues will be given

and students will have to write a letter

accordingly) (Competency Based) 10

10. Short questions (Students will answer all

(5)

questions by understanding instructions/

directions/ procedures to do any work)

(Competency Based) 1+2+3=6

11. Short questions (By using information related to days, weeks, months, time or cardinal & ordinal numbers in tables or columns students will

answer questions fill in the gaps.) 5

12. Arrange/ Rewrite (Students will arrange or

rewrite letters and words to make sense) 15 = 05 13. Form Completion (Students will complete a form

by using given information) 04

Total 100

N. B. a. Letters are only for practicing to know the rules of writing letters properly.

welq: cÖv_wgK MwYZ

cvV¨eB: cÖv_wgK MwYZ, 5g †kÖwY- RvZxq wk¶vµg I cvV¨cy¯—K †evW© XvKv KZ©„K cÖKvwkZ|

1g ce© cix¶v

†kÖwY Afx¶v-1 Gi wm‡jevm :

Abykxjbx 1,2,3 (1-7) Ges mswk-ó D`vniY| c„ôv (1-19)

†kÖwY Afx¶v-1 Gi gvbeÈb :

eûwbe©vPwb cÖkœ 4wU 1×4=4

msw¶ß cÖkœ 4wU 1×4=4

Pvi cÖwµqv (‡hvM¨ZvwfwËK) 1wU (PviwU Ask _vK‡e) 2×4=8

mgm¨vg~jK cÖkœ 1wU 1×4=4

me©‡gvU = 20 1g ce© cix¶vi wm‡jevm :

Abykxjbx t 1, 2, 3 (1-7), 4, 5 (1,3,4) I c„ôv (26-29), 34,35, 6 (K), 7(K), 8, 9 (1-3) c„ôv 94,95, 11(K), 12 (1-6), 13 (1), c„ôv (144-146) R¨vwgwZ t mvgvš—wiK, i¤^m, AvqZ, eM©, UªvwcwRqvg| Abykxjbx 10 (1-6 ch©š—

), c„ôv 101|

2q ce© cix¶v 2q ce© cix¶vi wm‡jevm :

Abykxjbx t 3 (8-16), 5 (2,5,6), c„ôv (30-33), 36, 6(L), 7(L), 9 (4- 8), 11(L), 12(6-9), 13(2-4) c„ôv (147-149), 14| cybiv‡jvPbv : 1,2,4,8|

R¨wgwZ t i¤^m, mvgvš—wiK, UªvwcwRqvg, e„Ë I Gi wewfbœ Ask Ges Aby: 10 (7- 10) ch©š—|

g‡Wj †U÷ : †ev‡W©i m¤ú~Y© wm‡jevm|

cÖ‡kœi aviv I gvbeÈb :

1. eûwbe©vPwb cÖkœ (24wU cÖkœ _vK‡e hvi g‡a¨ cÖ_g 20wU n‡e †hvM¨ZvwfwËK) 1×24=24 2. msw¶ß DËi cÖkœ (10wU cÖkœ _vK‡e hvi g‡a¨ cÖ_g 5wU n‡e †hvM¨ZvwfwËK) 1×10=10 3. Pvi cÖwµqv m¤úwK©Z mgm¨vewj (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z

n‡e) 8

4. j.mv.¸ I M.mv.¸ (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e) 8 5. mvaviY fMœvsk m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z

n‡e) 8

6. Mo m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e) 8 7. `kwgK fMœvsk/kZKiv m¤úwK©Z mgm¨v (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e) 8

8. R¨vwgwZ 4+6=10

(K) wb‡`©kbv Abymv‡i wPÎ AsKb

(L) wPÎmn •ewkó¨ wjLb (3wUi g‡a¨ 2wU)

9. cwigvc m¤úwK©Z mgm¨v (†hvM¨ZvwfwËK) (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e) 8 10. mgq/DcvË web¨¯—KiY m¤úwK©Z mgm¨v (2wUi g‡a¨ 1wUi DËi w`‡Z n‡e) 8 †gvU = 100

welqt Bmjvg I •bwZK wk¶v

eB‡qi bvgt Bmjvg I •bwZK wk¶v (†evW© cÖKvwkZ) 1g †kªwY Afx¶v t 1g Aa¨vq

1g ce© cix¶v t 1g Aa¨vq t AvKvB`

2q Aa¨vq t Bev`Z

2q ce© cix¶v t 3q Aa¨vq t AvLjvK ev PwiÎ I •bwZK g~j¨‡eva 4_© Aa¨vq t KziAvb gvwR` wk¶v

wbe©vPwb cix¶v t 1g Aa¨vq t AvKvB`

2q Aa¨vq t Bev`Z

3q Aa¨vq t AvLjvK ev PwiÎ I •bwZK g~j¨‡eva 4_© Aa¨vq t KziAvb gvwR` wk¶v

5g Aa¨vq t gnvbwe (m) Gi Rxebv`k© I Ab¨vb¨

bweM‡Yi cwiPq

(6)

†kªwY Afx¶vi gvbeÈb

1| eû wbe©vPbx cÖkœ -10wU t 1×10 = 10 t 10wU

2| KvVv‡gve× cÖkœ-2wU t 5×2 = 10 t 02wU

‡gvU- 20 gvbeÈb- mKj c‡e©i I g‡Wj †U‡÷i Rb¨

(‡ev‡W©i wbqgvbyhvqx)

1| eûwbe©vPbx cÖkœ-50wU t 1×50=50

2| msw¶ß cÖkœ-15wU t 1×15=15

3| KvVv‡gve× cÖkœ: (10wU †_‡K K, L, M, N I

O bs cÖkœmn †h †Kvb 7wU) t 5×7=35

†gvU- = 100

welqt wn›`yag© I •bwZK wk¶v

eB‡qi bvg ‡jL‡Ki bvg cÖKvk‡Ki bvg wn›`yag© I •bwZK wk¶v †evW© KZ„©K cÖKvwkZ

1g †kªwY Afx¶v t 1g Aa¨vq I 2q Aa¨vq 1g ce© cix¶v t

1. 1g Aa¨vq t Ck¦i I Rxe‡mev

2. 2q Aa¨vq t 1g cwi‡‛Q` : Ck¦‡ii ¯^iƒc 2q cwi‡‛Q` : Dcvmbv I cÖv_©bv 3. 3q Aa¨vq t 1g cwi‡‛Q` : wn›`ya‡g©i mvaviY cwiPq

2q cwi‡‛Q` : ag©MÖš’

3q cwi‡‛Q` : gnvcyi‚l I gnxqmx bvix 2q ce© cix¶v t

1. 4_© Aa¨vq t Ck¦‡ii GKZ¡, agx©q mvg¨ I m¤úªxwZ 2. 5g Aa¨vq t wkóvPvi I cigZmwnòzZv

3. 6ô Aa¨vq t Awnsmv I c‡ivcKvi mKj g‡Wj †U÷ t †ev‡W©i m¤ú~Y© wm‡jevm

†kªwY Afx¶vi gvbeÈb

1| eû wbe©vPbx cÖkœ t 1×10 = 10 t 10wU

2| KvVv‡gve× cÖkœ t 5×2 = 10 t 02wU

‡gvU- 20 gvbeÈb- Aa©-evwl©K I evwl©K cix¶vi Rb¨

(‡ev‡W©i wbqgvbyhvqx)

1| eûwbe©vPbx cÖkœ-50wU t 1×50=50

2| msw¶ß cÖkœ-15wU t 1×15=15

3| KvVv‡gve× cÖkœ: (10wU †_‡K K, L, M, N I

O bs cÖkœmn †h †Kvb 7wU) t 5×7=35

†gvU = 100

welqt †eŠ×ag© I •bwZK wk¶v

eB‡qi bvg ‡jL‡Ki bvg cÖKvk‡Ki bvg

‡eŠ×ag© I •bwZK wk¶v †evW© KZ„©K cÖKvwkZ

1g †kªwY Afx¶v

K. 1g Aa¨vq t ‡MŠZg ey‡×i gnvRxeb L. 2q Aa¨vq t e›`bv I wbZ¨Kg©

1g ce© cix¶v

1. 1g Aa¨vq t ‡MŠZg ey‡×i gnvRxeb 2. 2q Aa¨vq t e›`bv I wbZ¨Kg©

3. 3q Aa¨vq t c~Rv I `vb 4. 4_© Aa¨vq t kÖvgY¨ kxj

2q ce© cix¶v

1. 5g Aa¨vq t wÎwcUK cwiwPwZ : Awfag© wcUK 2. 6ô Aa¨vq t Kg© I Kg©dj

3. 7g Aa¨vq t ‡MŠZg ey‡×i kÖveKwkl¨ I M„nxwkl¨

4. 8g Aa¨vq t RvZ‡Ki wk¶v wbe©vPwb cix¶v : †ev‡W©i m¤ú~Y© wm‡jevm mKj g‡Wj †U÷ t †ev‡W©i m¤ú~Y© wm‡jevm

(7)

†kªwY Afx¶vi gvbeÈb

1| eû wbe©vPbx cÖkœ t 1×10 = 10 t 10wU

2| KvVv‡gve× cÖkœ t 5×2 = 10 t 02wU

‡gvU- 20

gvbeÈb: Aa©-evwl©K I evwl©K cix¶vi Rb¨

(‡ev‡W©i wbqgvbyhvqx)

1| eûwbe©vPbx cÖkœ-50wU t 1×50=50

2| msw¶ß cÖkœ-15wU t 1×15=15

3| KvVv‡gve× cÖkœ: (10wU †_‡K K, L, M, N I

O bs cÖkœmn †h †Kvb 7wU) t 5×7=35

†gvU = 100

welqt wLªóag© I •bwZK wk¶v

eB‡qi bvg- wLªóag© I •bwZK wk¶v (†evW© KZ©„K cÖKvwkZ)

1g †kªwY Afx¶v

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

1g ce© cix¶v

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 4. 4_© Aa¨vq t Kvwqb I Av‡ej 5. 5g Aa¨vq t cÖe³v

6. 6ô Aa¨vq t `k AvÁvi A_©

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

2q ce© cix¶v

1. 9g Aa¨vq t cweÎ AvZ¥v 2. 10g Aa¨vq t gÊjxi †cÖiYKvR

3. 11 GKv`k Aa¨vq t mvµv‡gš—

4. 12 Øv`k Aa¨vq t i‚_

5. 13 ·qv`k Aa¨vq t ‡bjmb g¨v‡Ûjv 6. 14 PZz`©k Aa¨vq t ‡kl wePvi 7. 15 cÂ`k Aa¨vq t U‡b©‡Wv I N~wY©So

8. 16 †lvok Aa¨vq t ‡`k I RvwZi †mevq evsjv‡`k wLªógÊjx

wbe©vPbx cix¶v t †ev‡W©i m¤ú~Y© wm‡jevm g‡Wj †U÷ t †ev‡W©i m¤ú~Y© wm‡jevm

†kªwY Afx¶vi gvbeÈb 1| eû wbe©vPwb cÖkœ (10wU) t 1×10=10 2| KvVv‡gve× cÖkœ (2wU) t 5×2=10

‡gvU = 20 gvbeÈb- mKj c‡e©i Rb¨

(†ev‡W©i wbqgvbyhvqx)

1| eûwbe©vPwb cÖkœ-50wU 1×50 = 50

2| msw¶ß cÖkœ-15wU 1×15 = 15

3| KvVv‡gve× cÖkœ: (10wU †_‡K K,L,M, N I O

bs cÖkœmn †h †Kvb 7wU) 5×7 = 35

†gvU = 100

welq t evsjv‡`k I wek¦cwiPq

cvV¨ eBt

µ. bs eB‡qi bvg cÖKvk‡Ki bvg I wVKvbv 1 evsjv‡`k I wek¦cwiPq ‡evW© KZ…©K cÖKvwkZ

†kÖwY Afx¶vi cÖ‡kœi aviv I gvbeÈb

1) eûwbev©Pwb cÖkœ (05wU) 1 15= 05

2) msw¶ß DËi cÖkœ (5wU) 1 5 = 05

3) KvVv‡gve× DËi cÖkœ (3wU †_‡K 2wU) 25 = 10

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‡gvU = 20 ce© I g‡Wj †U÷ cix¶vi gvbeÈb

1) eûwbev©Pwb cÖkœ (50 wUi g‡a¨ 35 wU n‡e †hvM¨ZvwfwËK) 150 =50 2) msw¶ß DËi cÖkœ (15wUi g‡a¨ 5wU n‡e †hvM¨ZvwfwËK) 115 =15 3) KvVv‡gve× cÖkœœ (10wU _vK‡e, Zvi g‡a¨ 7 wUi DËi wjL‡Z n‡e, hvi g‡a¨ cÖ_g 5 wU †hvM¨ZvwfwËK Ges Avewk¨K) 57 = 35

‡gvU = 100 †kÖwY Afx¶v

µ.bs Aa¨vq Aa¨v‡qi bvg

1. 1g Avgv‡`i gyw³hy×

2. 2q weªwUk kvmb

3. 3q evsjv‡`‡ki HwZnvwmK ¯’vb I wb`k©b 1g ce© cix¶v

µ.bs Aa¨vq Aa¨v‡qi bvg

1. 1g Avgv‡`i gyw³hy×

2. 2q weªwUk kvmb

3. 3q evsjv‡`‡ki HwZnvwmK ¯’vb I wb`k©b 4. 4_© Avgv‡`i A_©bxwZ: K…wl I wkí

5. 5g RbmsL¨v

6. 6ô Rjevqy I `y‡h©vM 2q ce© cix¶v

µ.bs Aa¨vq Aa¨v‡qi bvg

1. 7g gvbevwaKvi 2. 8g bvix-cyi‚l mgZv 3. 9g Avgv‡`i `vwqZ¡ I KZ©e¨

4. 10g MYZvwš¿K g‡bvfve 5. 11Zg evsjv‡`‡ki ¶z`ª b„-‡Mvôx 6. 12Zg evsjv‡`k I wek¦

1g I 2q g‡Wj †U÷

m¤ú~Y© eB

welq t cÖv_wgK weÁvb

cvV¨ eBt

µ. bs eB‡qi bvg cÖKvk‡Ki bvg I wVKvbv 1 cÖv_wgK weÁvb †evW© KZ…©K cÖKvwkZ

mKj ‡kÖwY Afx¶vi cÖ‡kœi aviv I gvbe›Ub

1) eûwbev©Pwb cÖkœ (10wU) 101 =10

2) msw¶ß cÖkœ (5wU) 51 =05

3) iPbvg~jK cÖkœ (2wU †_‡K 1wU) 51 = 05

‡gvU = 20 ce© I g‡Wj †U÷ cix¶vi gvbe›Ub

1) eûwbev©Pwb cÖkœ (50 wUi g‡a¨ 35 wU n‡e †hvM¨ZvwfwËK) 501 =50

2) msw¶ß DËi cÖkœ (15wU) 151 =15

3) KvVv‡gve× DËi cÖkœ (10 wU cÖkœ _vK‡e,Zvi g‡a¨ 7 wUi DËi

wjL‡Z n‡e,hvi g‡a¨ cÖ_g 5 wU †hvM¨ZvwfwËK Ges Avewk¨K) 75 = 35

‡gvU = 100

†kÖwY Afx¶v

µ.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

1g ce© cix¶v

µ.bs Aa¨vq I wk‡ivbvg

1. 5g Aa¨vq: c`v_© I kw³

2. 6ô Aa¨vq: my¯’ Rxe‡bi Rb¨ Lv`¨

3. 7g Aa¨vq: ¯^v¯’¨wewa 4. 8g Aa¨vq: gnvwek¦

†kÖwY Afx¶vi wm‡jevm cybiv‡jvPbv (1g-4_© Aa¨vq) 2q ce© cix¶v

µ.bs Aa¨vq I wk‡ivbvg

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

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

6. 14 Zg Aa¨vq: RbmsL¨v I cÖvK…wZK cwi‡ek g‡Wj †U÷-1

Aa¨vq: 1, 2, 3, 4, 5, 6, 7 I 8g|

g‡Wj †U÷-2 Aa¨vq: 9, 10, 11, 12, 13 I 14Zg|

(9)

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