W.B.B.S.E Madhyamik Mathematics Suggestion 2023
đĸđ¯W.B.B.S.E Madhyamik Mathematics Suggestion 2023đĸđ¯
(Prepared By - Mr. Supriyo Dey) [B.com(H), M.com(Cal).]
(Mobile & Whatsapp no:- 8961297721)
●āĻāĻĒāĻĒাāĻĻ্āϝেāϰ, āĻĒ্āϰā§োāĻ āĻ āϏāĻŽ্āĻĒাāĻĻ্āϝেāϰ āĻ্āώেāϤ্āϰে:--
■āĻāĻĒāĻĒাāĻĻ্āϝ :--(5 marks)
1) Page- 123 - 34☆☆☆☆
2) Page- 208 - 40☆☆☆
3) Page- 211 - 41☆☆☆☆
4) Page- 215 - 42☆☆☆
5) Page- 255 - 48☆☆☆
6) Page- 285 - 49 ☆☆☆☆
■āĻĒ্āϰā§োāĻ :-- (3 marks)
1) Page-63 - 10☆☆☆
2) Page-132 - 12☆
3) āĻāώেāĻĻেāĻি- 3.2 - 7☆☆
4) āĻāώেāĻĻেāĻি- 7.3 - 3☆☆
5) Page-167 - 5☆☆
6) Page- 168 - 9☆☆
7) āĻāώেāĻĻেāĻি- 15.1 - 5☆☆
8) Page-216-14☆☆
9) Page-252-18☆☆
10) Page-255- 19☆☆
11) Page-257-24☆☆
12) āĻāώেāĻĻেāĻি- 259- 5☆☆
13) Page- 288 - 6☆☆,9☆☆
■āϏāĻŽ্āĻĒাāĻĻ্āϝ :-- (5 marks)
1) āĻāώেāĻĻেāĻি- 11.2- 1.(i to viii)
2) āĻāώেāĻĻেāĻি- 17- 1,2,4.
3) āĻāώেāĻĻেāĻি- 21- 1(ii,v), 2(i,v,ii), 3(i,iii), 4(i,ii).
■āĻ্āϝাāĻŽিāϤিāϰ MCQ, āϏāϤ্āϝ/āĻŽিāĻĨ্āϝা, āĻļূāύ্āϝāϏ্āĻĨাāύ āĻĒূāϰāĻŖ, SAQ āĻāϰ āĻ্āώেāϤ্āϰে:--(MCQ-1 marks, T/F- 1 marks, āĻļূāύ্āϝāϏ্āĻĨাāύ-1 marks, SAQ- 6 marks)
1) āĻāώেāĻĻেāĻি- 3.2- 16(A)-all, B-i,iii, C-all, 17- i,iii,iv,v.
2) Page-124- 2, āĻāώেāĻĻেāĻি- 7.1- 14(A)-iv, C-all, 15-ii., āĻāώেāĻĻেāĻি- 7.2- C-(all),- Page-136- 13,14,16,17 āĻāώেāĻĻেāĻি-7.3- 10(A)- i,iv, B-all, C-all, 11- i to iv.
3) āĻāώেāĻĻেāĻি- 10- 1,2,14(A)-i,ii,iii, B-all, C-all.
4) āĻāώেāĻĻেāĻি-15.1- 1, Page-212-11, āĻāώেāĻĻেāĻি-15.2- 1,2,11(A)-all, B-all, C-all, 12-i,v
5) Page-241-2,3, āĻāώেāĻĻেāĻি-18.2- 11(A)- i to iii, B-all, C-all, 12-ii,iii, Page-251- 14, Page-256- 20,21, āĻāώেāĻĻেāĻি-18.4- 1, 7(A)-v, B-all, C-all, 8(iv)
6) āĻāώেāĻĻেāĻি- 22 - 1,15(A)-iii,v, B- i, C- all, 16- i,iii,iv.
■āĻĒাāĻিāĻāĻŖিāϤ:-(5 marks)(āĻŦā§ো āĻ āĻ্āĻেāϰ āĻ্āώেāϤ্āϰে)
āĻāώেāĻĻেāĻি-2 = 2☆,14☆,16☆,
18☆,19☆,20☆.(āĻāĻĻাāĻšāϰāύ-33☆, 32☆, 31☆, 30☆, 29☆, 27☆,28)
āĻāώেāĻĻেāĻি-6.1 = 2,4,5☆,12/13☆,15☆,16/17☆,18☆,19☆,21☆,22☆,24☆,25☆ (āĻāĻĻাāĻšāϰāĻŖ- 8☆,9☆,18☆,19☆,20☆,15)
āĻāώেāĻĻেāĻি-6.2 = 2,5,7☆,8,9☆,10☆,12☆,13,
15☆. (āĻāĻĻাāĻšāϰāĻŖ-28☆,29☆)
āĻāώেāĻĻেāĻি-14 = 3☆,5☆☆,9☆☆,10☆☆,11☆,12☆☆,13☆,14☆,15☆☆.
■āĻĒাāĻিāĻāĻŖিāϤেāϰ MCQ, āϏāϤ্āϝ/āĻŽিāĻĨ্āϝা, āĻļূāύ্āϝāϏ্āĻĨাāύ āĻĒূāϰāĻŖ, SAQ āĻ্āώেāϤ্āϰে :-- (Marks-7)
●āĻĒাāĻিāĻāĻŖিāϤ
āĻāώেāĻĻেāĻি-2= 7☆,8☆,10,
21.(A)- (ii☆,iii,iv☆,v☆), B,C- all☆☆, 22.(all)☆☆☆
āĻāώেāĻĻেāĻি-6.2= 16(A,B,C)- all☆☆, 17.(i☆,ii☆,iii☆,iv☆).
āĻāώেāĻĻেāĻি-14= 16.(A)- ii☆,iv,v, B,C-all☆☆, 17.(ii☆,iii☆,iv☆)
■āĻĒāϰিāĻŽিāϤি:-- (8 marks)(āĻŦā§ো āĻ āĻ্āĻেāϰ āĻ্āώেāϤ্āϰে)
āĻāώেāĻĻেāĻি-4 = 10☆,11☆,13☆,15☆, 16☆,18☆19☆. (āĻāĻĻাāĻšāϰāĻŖ- 19☆, 16☆, 17☆, 9☆)
āĻāώেāĻĻেāĻি-8 = 5☆,7☆,8,9☆,10☆☆,11☆☆,12☆,13☆,14☆,18☆ (āĻāĻĻাāĻšāϰāĻŖ-14☆,10☆,12☆,13☆,5☆,8☆,3☆,17☆)
āĻāώেāĻĻেāĻি-12 = 6 to 13। all ☆☆(āĻāĻĻাāĻšāϰāĻŖ-12☆☆,5☆)
āĻāώেāĻĻেāĻি-16=3,4☆,5☆6☆☆,7☆,8☆☆,9☆,11☆,12☆☆.(āĻāĻĻাāĻšāϰāĻŖ-15☆,12☆☆,13☆,8☆).
āĻāώেāĻĻেāĻি-19= 2 to 16 (all are important) (āĻāĻĻাāĻšāϰāĻŖ- 11,10,9,7)
■āĻĒāϰিāĻŽিāϤিāϰ MCQ, āϏāϤ্āϝ/āĻŽিāĻĨ্āϝা, āĻļূāύ্āϝāϏ্āĻĨাāύ āĻĒূāϰāĻŖ, SAQ āĻāϰ āĻ্āώেāϤ্āϰে):--(7 marks)
āĻāώেāĻĻেāĻি-4= 4,6☆,7☆,8☆,9, 24.(A)(ii☆,iii☆,iv☆,v☆), B-all☆, C-all☆, 25.(i☆,ii☆,iii☆,iv).
āĻāώেāĻĻেāĻি-8= 19.(A)-ii☆,iii☆,iv☆,v , B-i☆, C-iii☆, 20.(ii☆,iii☆,v☆).
āĻāώেāĻĻেāĻি-12= 15.(A,B,C)- all, 16.(i☆,ii☆,iii☆,iv☆)
āĻāώেāĻĻেāĻি-16= 13.(A)(B)(C)-all, 14 (ii☆☆,iii☆,iv☆☆,v☆).(ii- āĻāϰ āĻ āĻ্āĻ āĻা root 10 āĻāϏāϤে āĻĒাāϰে root 5 āĻāϰ āĻাā§āĻাāϤে)
āĻāώেāĻĻেāĻি-19= 17.(A)-(all), (C)-ii,iii, 18-all☆☆☆
■āĻŦীāĻāĻāĻŖিāϤ:--(9 marks)(āĻŦā§ো āĻ āĻ্āĻেāϰ āĻ্āώেāϤ্āϰে)
āĻāώেāĻĻেāĻি-1.2= 4.(ii,iii,x☆,xii☆,xiii☆,xv☆,xvii☆,xviii☆, xix☆) (āĻāĻĻাāĻšāϰāĻŖ-14☆,12☆,13☆)
āĻāώেāĻĻেāĻি-1.3=1☆,4☆☆,5☆,6,7☆,8☆,9☆(āĻāĻĻাāĻšāϰāĻŖ-16☆)
āĻāώেāĻĻেāĻি-1.4= 2.(i,v,vi), 3.(ii,iii☆,iv☆,v☆,vii☆,viii☆) (āĻāĻĻাāĻšāϰāĻŖ-27☆)
āĻāώেāĻĻেāĻি-1.5=4☆,5☆,8☆,9☆ (āĻāĻĻাāĻšāϰāĻŖ- 34☆ 35☆,37☆,39☆☆).
āĻāώেāĻĻেāĻি-5.3= 2(all)☆ , 4(i,ii)☆, 5(ii)☆☆, 6(iii,v☆☆,vi☆), 7(all), 8(i☆,iv), 10(all)☆☆, 11(i☆,ii). (āĻāĻĻাāĻšāϰāĻŖ-63☆,62,61☆,60☆,56☆,65,57,54)
āĻāώেāĻĻেāĻি- 9.3= 1(b), 2(all)☆☆, 4☆, 5, 6(i☆,iii), 7(a-i, b)☆, 8☆☆. (āĻāĻĻাāĻšāϰāĻŖ- 33☆☆, 35, 37☆☆).
āĻāώেāĻĻেāĻি-13= 3(iii), 4(i,ii)☆☆, 5(i,ii,iv)☆☆, 6(ii,iii), 7(ii)☆, 9☆☆, 10, 11, 12, 13☆☆, 14. (āĻāĻĻাāĻšāϰāĻŖ-26☆☆,25☆☆,23, 22☆☆,21☆☆,20☆,2☆,3)
■āĻŦীāĻāĻāĻŖিāϤ(āĻļুāϧুāĻŽাāϤ্āϰ SAQ āĻāϰ āĻāύ্āϝ) (4 marks)
āĻāώেāĻĻেāĻি-1.1= 3☆☆,4(i☆☆,ii,iv☆)
āĻāώেāĻĻেāĻি-1.2= 2(all)☆☆, 3☆
āĻāώেāĻĻেāĻি-1.3= 11.(i to iv)☆☆
āĻāώেāĻĻেāĻি-1.4= 1.(iii)☆☆
āĻāώেāĻĻেāĻি-1.5= 2.(i,iii,v), 3(all), 13.(ii to v)☆☆
āĻāώেāĻĻেāĻি-5.1= 2(iv☆,v,vi☆), 3(all), 4(all)☆☆, 5(iii)☆, 6(i)☆☆, 7(i).
āĻāώেāĻĻেāĻি-5.3= 13.(i☆,iv☆,v☆)
āĻāώেāĻĻেāĻি-9.2= 1.(all)☆, 2(e), 3(a,d,e,f) -- f āĻāϏāĻŦেāĻ।
āĻāώেāĻĻেāĻি-9.3= 11.(☆☆i,ii☆☆,iv☆,v☆), C-ii (āĻāϏāĻŦেāĻ)
āĻāώেāĻĻেāĻি-13- 1,2,17.(☆i,ii☆☆,iv,v☆☆).
■āĻŦীāĻāĻāĻŖিāϤ (āĻļুāϧুāĻŽাāϤ্āϰ MCQ, āϏāϤ্āϝ/āĻŽিāĻĨ্āϝা, āĻļূāύ্āϝāϏ্āĻĨাāύ āĻĒূāϰāĻŖ āĻāϰ āĻāύ্āϝ) (3 marks)
āĻāώেāĻĻেāĻি-1.3= 10(A)-all☆, B-ii☆, C-i,iii☆
āĻāώেāĻĻেāĻি-1.5= 12.(A)-all☆☆, C-all☆☆
āĻāώেāĻĻেāĻি-5.3= 12.(A,B,C)-all☆☆☆☆
āĻāώেāĻĻেāĻি-9.3= 10.(A)-all☆☆☆, B-all☆☆, C-i,iii☆
āĻāώেāĻĻেāĻি-13- 16(A)-all☆☆☆, B-i, C-i,ii
■ Trigonometry (āĻŦā§ো āĻ āĻ্āĻেāϰ āĻāύ্āϝ- 11 marks, MCQ- 1 mark, āĻļূāύ্āϝāϏ্āĻĨাāύ āĻĒূāϰāĻŖ- 1 mark, T/F- 1 mark, SAQ- 4 marks)
āĻāώেāĻĻেāĻি- 20 = 1(all), 2(i,v,viii),4☆,5☆,6☆,7,8☆,9,10,13☆,14(A)(B)(C)- all ☆☆, 15- ii,iii,iv☆,v☆ (āĻāĻĻাāĻšāϰāĻŖ- 17,15,14,13,11,9,8,5,4)
āĻāώেāĻĻেāĻি- 23.2 = 5(iii,iv,vi,vii,viii), 6(iii,iv,v,vi,vii), 7(all), 8. (āĻāĻĻাāĻšāϰāĻŖ- 16,18,19)
āĻāώেāĻĻেāĻি- 23.3 = 3(ii,v,ix,x,xii,xiv), 4(all), 6(i,iii,v,vi), 8, 9(A)(B)(C)- all, 10- i,iii (āĻāĻĻাāĻšāϰāĻŖ- 41,40,33,32)
āĻāώেāĻĻেāĻি- 24 = 1(ii), 2(iv,v), 3(ii,iii), 4☆, 5☆, 6☆, 7, 8☆, 9, 12(A)(B)(C)- all☆☆, 13- all☆☆
āĻāώেāĻĻেāĻি- 25 = 5,8,9,10,11,13 to 21, 24(A)- i,iii,v, B- i, C- all, 25- i,iii,v (āĻāĻĻাāĻšāϰāĻŖ- 13,12,11,9)
■āϰাāĻļিāĻŦিāĻ্āĻাāύ: āĻā§, āĻŽāϧ্āϝāĻŽা, āĻāĻাāĻāĻ, āϏংāĻ্āϝাāĻুāϰুāĻŽাāύ (āĻŦā§ো āĻ āĻ্āĻেāϰ āĻāύ্āϝ- 8 marks, MCQ- 1 mark, āĻļূāύ্āϝāϏ্āĻĨাāύ āĻĒূāϰāĻŖ- 1 mark, āϏāϤ্āϝ āĻŦা āĻŽিāĻĨ্āϝা- 1 mark, SAQ- 2 mark)
āĻāώেāĻĻেāĻি- 26.1 = 1,2,3/4☆,5☆,6☆,8(i)☆,9(i)☆,10☆,12,13☆. (āĻāĻĻাāĻšāϰāĻŖ-1,6,8,12,13)
āĻāώেāĻĻেāĻি- 26.2 = 1,2☆,5☆,6☆,7,8☆,10,12☆,13☆,14☆,15☆☆. (āĻāĻĻাāĻšāϰāĻŖ- 17,18,19,22,23,24)
āĻāώেāĻĻেāĻি- 26.3 = 1,2,3☆,4☆
āĻāώেāĻĻেāĻি- 26.4 = 1,2,4,5☆,6☆,7☆,8☆,9(A)(B)(C)- all☆☆, 10- ii☆,iii☆,iv☆,v. (āĻāĻĻাāĻšāϰāĻŖ-33,35)
~ Complete ~
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All the best to all....
Nice
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