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Question Bank
laLœr
OSWAALCBSE Continuous and Comprehensive Evaluation (CCE)
For Term I and 2
WITH COMPLETE SOLUTIONS
Class 7
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ISBN : 978-81-8481-767-6Price : ` 80
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Code: 0109
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[k.M d % vifBrka'k&vocks/kue~1. vifBrka'k&vocks/kue~ 9 & 14
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[k.M x % vuqiz;qDr O;kdj.ke~1. o.kZ & fopkj 25 & 282. 'kCn & fopkj 28 & 323. 'kCn:ia & mfpr'kCn#iS% okD;s"kq fjDrLFkkuiwfrZ% 32 & 384. /kkrq#i% & funsZ'kkuqlkje~ okD;kuka ifjorZua o okD;iwfrZ 38 & 445. dkjde~ 45 & 486. vO;;% & e¥tw"kkr% vO;;ina fpRok fjDrLFkkuiwfrZ 48 & 517. izR;;k% milxZ p 51 & 558. okD; jpuk o vuqokn 56 & 579. la[;k & (1&100) okD;s"kq iz;ksxe~ 58 & 62
10. lfU/k% 62 & 6511. v'kqfº'kks/kue~ 66 & 67
• jpukRed ewY;kadue~ 67 & 68
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1. lqHkkf"krkfu 70 & 722. nqcqfº fou';fr 72 & 743. LokoyEcue~ 75 & 774. gkL;ckyd folEesyue~ 77 & 805. if.Mrk jekckbZ 80 & 826. lnkpkj% 82 & 847. l¡Yi% flfºnk;d 84 & 868. f=o.kZ% /ot% 86 & 889. foeku;ku jp;ke 88 & 90
10. fo'ocU/kqRoe~ 90 & 9211. leok;ks fg nqtZ;% 92 & 9412. dYiyrso fo|k 94 & 9613. ve`ra laLd`re~ 96 & 9714. vukfjdk;k% ftKklk 97 & 9915. ykyuxhre~ 99 & 101
• jpukRed ewY;kadue~ 101 & 102
mŸkj izi=[k.M&d % vifBrka'k vocks/kue~ 103 & 105[k.M&[k % jpukReda ys[kue~ 105 & 108[k.M&x % vuqiz;qDr O;kdj.ke~ 108 & 117[k.M&?k % ifBr vocks/kue~ 117 & 136
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vifBrka'k&vocksËkue~ | 9
[k.M% ^d*
vifBrka'k&vocksËkue~ladyukRed ewY;k¡ue~ 10 vadjpukRed ewY;k¡ue~ 30 vad
lkekU; ifjp;%
vifBr vocksËkue~@x|ka'k (40-50 'kCnk%) izR;sd 5 v¡k%
1. ,dinsu mŸkjrµbl Hkkx esa pkj iz'u vkËks&vkËks 12
vad osG gksaxs] tks nks vad osG gksaxsA budk mŸkj osGoy ,d gh in esa nsuk gksxkA
(2 v¡%)2. iw.kZokD;su mŸkjrµbl Hkkx esa nks iz'u ,d&,d vad osG gksaxs] ftudk fd mŸkj Ë;kuiwoZd FkksM+k Hkk"kk esa ifjorZu djosG iwjs okD;
esa nsuk gksxkA bu nks iz'uksa osG nks vad gksaxsA (2 v¡%)3. funsZ'kkuqlkje~ m�Ÿkjr@Hkkf"kd dk;Ze~ (Hkkf"kd dk;Z ls lEcfUËkr)µbu iz'uksa esa fo'ks"k.k&fo'ks";] drkZ&fÿ;k&vfUofr] i;kZ;okph
rFkk foykse in vkfn ls lEcfUËkr nks iz'u vkËks&vkËks vad osG gksaxsA (1 v¡%)bu iz'uksa osG mŸkj O;kdj.k dks n`f"Vxr j[krs gq, cgqr lksp&le>dj nsus gksaxsA
10 | lh-ch-,l-bZ- (lh-lh-bZ-)] iz'u cSad laLœr] d{kk – VII
[k.M&^d* % vifBr cksËk
1. vifBrka'k&vocksËkue~Lej.kh; fcUnq %
1. vifBr x|ka'k dks loZizFke nks&rhu ckj vPNh rjg i<+dj mŸkj fy[kuk pkfg,A2. ftu 'kCnksa dk vFkZ Li"V u gks mu okD;ksa dks Ë;ku ls i<+uk pkfg,] vkSj 'kCn dk Hkko xzg.k djus dk iz;Ru djuk pkfg,A3. vifBr x|ka'k esa fn, x, vO;;ksa vkSj foHkfDr;ksa dks fo'ks"k Ë;ku ls i<+sa] D;ksafd budk vFkZ irk u gksus ij mŸkj xyr gks ldrk gSA
ladfyr ijh{kk
vËkksfyf[kre~ vuqPNsn};a ifBRok iz'ukuke~ mŸkjkf.k iznŸkLFkkus"kq fy[krµ1. egf"kZ% okYehfduk fojfpra jkek;.ka fo'olkfgR;s∑f}rh;k jpuk∑fLrA vfLeu~ egkdkO;s leLrk Hkkjrh;k&laLœfr% izfrfcfEcrk
orZrsA vfLeUuso egkdkO;s vLekda ikfjokfjdk% lkekftdk'p vkn'kkZ% fo|UrsA jkeL; fir̀HkfDr% HkjrL; R;kx% n'kjFkL; iq=okRlY;e~vU;s p ,rkn`'kk% cgo% vkn'kkZ% jkek;.ks izkI;UrsA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) jkek;.ka osGu fojfpre~\(ii) fo'olkfgR;s dk vf}rh;k jpuk vfLr\(iii) vfLeu~ egkdkO;s dk izfrfcfEcrk orZrs\(iv) vfLeu~ egkdkO;s vLekda dS vkn'kkZ% fo|Urs\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) jkek;.ks dhn`'kk% vkn'kkZ% fo|Urs\(ii) jkek;.ka fo'o&lkfgR;s dhn`'kh jpuk vfLr\
(3) funsZ'kkuqlkja mŸkjr@Hkkf"kd dk;Ze~µ ½ × 2 = 1
(i) ^vLekde~*ï v= d% 'kCn%\(ii) ^egf"kZ%* bfr dL; 'kCnL; fo'ks"k.ke~\
2. p.Mhx<+L; lehis ̂ fi¥tkSj* ukeda LFkkuefi n'kZuh;efLrA vL; izkphua uke i¥piqje~ vklhr~A dF;rs ;r~ ik.Mok% v= }kn'k&o"kkZf.k;kor~ volu~ ouokldkya p v;ki;u~A vËkquk vfLeu~ {ks=s euksjek okfVdk orZrsA vL; m|kuL; iq"ik.kka lqxfUËk% Ëkkjk;U=k.kka p'kksHkk jkf=dkys je.kh;k HkofrA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) fde~ LFkkue~ n'kZuh;e~ vfLr\(ii) ^vL;* izkphua uke fde~ vklhr~\(iii) v= osG }k}'k o.kkZf.k ;kor~ volu~\(iv) ^fi¥tkSj* ukeda LFkkua oqG= vfLr\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) jkf=dkys dk je.kh;k Hkofr\(ii) okfVdk% dhn`'kh orZrs\
vifBrka'k&vocksËkue~ | 11
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^loksZŸke% dfo%* bR;u;ks% in;ks% fo'ks";% d% \(ii) ^Hkofr* v= d% ydkj% iz;qDr%\
3. nhiksRlo% Hkkjrh;kuka izflºa ioZ vfLrA vL; izkjEHk% jkek;.kdkykr~ vHkor~A ;nk Jh jkepUnz% jko.ka fugR; v;ksË;k;ke~ vkxPNr~]rnk tuk% Lo&Lox`gs"kq eaxylwpdku~ nhidku~ izkToky;u~ vfLeu~ mRlos tuk% y{ehiwtka oqGoZfUrA caxizns'ks vfLeu~ voljs nqxkZiwtkHkofrA v;e~ mRlo% dkfrZdeklL; vekoL;k;ke~ HkofrA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) d% Hkkjrh;kuka izflºa io± vfLr\(ii) jke% oqG= vkxPNr~\(iii) tuk% dku~ izkToky;u~\(iv) v;e~ mRlo% dnk Hkofr\
(2) iw.kZokD;sUk mŸkjrµ 1 × 2 = 2
(i) caxizns'ks dk Hkofr\(ii) tuk% vfLeu~ mRlos dL;k% iwtka oqGoZfUr\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^nhiksRlo%* v= lfUËkfoPNsna oqG#rA(ii) ^v;e~* bfr dL; 'kCnL; :ie~A
4. ee fo|ky;% uxjL; ,dfLeu~ lqjE;s LFkys fLFkr% vfLrA izk≥~x.kL; eË;s ,da lqUnje~ m|kue~ orZrsA v= vË;kidkuka la[;klIrfr%] Nk=k.kka p lgÚ};a orZrsA vË;kidk% vrho fuiq.kk% ;ksX;k% p lfUrA f'k{kk&{ks=s vL; [;kfr% lEiw.kZ&ns'ks vfLrA vr%nwjr% iBuk; v= Nk=k% izos'ka yHkUrsA ÿhMk{ks=s lnk izeq[ka LFkkua izkIuksfrA vga xfoZr% HkkX;'kkyh p ;% ,rkn`'ks vR;qŸkes fo|ky;sf'k{kka yHksA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) d% uxjL; lqjE;s LFkys fLFkr% vfLr\(ii) lqUnj m|kue~ oqG= orZrs\(iii) ee fo|ky;s vË;kidkuka la[;k dfr orZrs\(iv) lgÚ};a osG"kka la[;k orZrs\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) dfLeu~ ee fo|ky;% izFkea LFkkua izkIuksfr\(ii) HkkX;'kkyh d% vfLr\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^v=* bfr vO;;L; d% vFkZ%\(ii) ^vfLr* bR;= d% Ëkkrq\
5. okYehfd&jkek;.kL; lIr&dk.Mkfu lfUrA ,rs"kka dk.Mkuka ukekfu rŸkRdFkkekfJR;So dfYirkfuA ije~ i¥peL; dk.ML;^lqUnj&dk.Me~* bfr uke dFkk∑uqlkfj ukfLrA dFkkuqlkjs.k rL; uke ̂ guqeRdk.Me~* ̂ lhrk∑Uos"k.kdk.Ma* ok L;kr~A ije~ vkfndfoukrL; lqUnjRokr~ ^lqUnjdk.Me~* bfr uke fuËkkZfjre~A r= fg lqUnjkf.k NUnkafl] lqUnj&Hkk"kk] lqUnjk% ,o p o.kZuh;k% fo"k;k% dfoukmiU;Lrk%A vr ,o ̂ ^lqUnjs fda u lqUnje~** bR;fHk;qDrksfDryksZosG izpfyrkA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) okYehfd jkek;.kL; dfr dk.Mkfu lfUr\(ii) lqUnjdk.M% dre% dk.M% vfLr\(iii) dFkkuqlkjs.k rL; uke fde~ L;kr~\(iv) lqUnjRokr~ rL; fde~ uke~ fuËkkZfjre~\
12 | lh-ch-,l-bZ- (lh-lh-bZ-)] iz'u cSad laLœr] d{kk – VII
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) lqUnjdk.Ms dkfu lqUnjkf.k lfUr\(ii) yksosG dk mfDr% izpfyrk\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
vFkkZu~ fyf[kr µ (i) lIr æ ------------ ] (ii) vr% æ ---------6. ;qod% vfpUr;r~µv;a ?kV% lDrqfHk% iw.kZ% vfLrA vusu nqfHkZ{ks 'kra :I;dkf.k Hkfo";fUrA rS% vge~ vtk};a ÿs";kfeA 'kuS% 'kuS%
vtkuka lewg% Hkfo";frA rsu vge~ ÿe'k% xk%] efg"kh%] oMok% p ÿs";kfeA rsu cgqlqo.k± izkIL;kfeA(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) d% vfpUr;r~\(ii) ?kV% dS% iw.kZ% vfLr\(iii) dnk 'kra :I;dkf.k Hkfo";fUr\(iv) ;qod% :I;dS% fda ÿs";fr\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) 'kuS% 'kuS% d% Hkfo";fr\(ii) osGu izkIL;kfe\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^Hkfo";fUr* bfr ins d% ydkj% \(ii) ^lDrqfHk%* bfr ins dk foHkfDr%\
7. ,dnk vdLekr~ pUnz'ks[kj% vkaXy'kkldS% vkÿkUr%A l% fuHkZ;% vklhr~A l% ,dkdh cgwu~ lSfudku~ groku~A vUrs ,dk xksfydkvof'k"VkA l% r;k Lo;eso vkRekua ohjxfra izki;r~A
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) pUnz'ks[kj% dS% vkÿkUr%\(ii) l% dfr lSfudku~ groku~\(iii) vUrs dfr xksfydk% vof'k"Vk%\(iv) pUnz'ks[kj% dhn`'k% vklhr~\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) pUnz'ks[kj% dFka ohjxfra izki;r~\(ii) fd% fuHkZ;% vklhr~\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^vklhr~* bfr ins d% ydkj%\(ii) ^lSfudku~* bfr ins dk foHkfDr%\
8. iqjk cksfËklRo% okf.kdiq=% cHkwoA l% unhrVe~ vxPNr~A l% ,da Ëkhoje~ vi';r~A ËkhojL; lehis ,d% e`fŸkdk;k% ?kV% vklhr~AËkhoj% tkysu eRL;ku~ fux`· ?kVs fuf{kifr LeA rS% l% LooqGVqEcL; ikyua djksfr LeA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) cksfËklRo% oqG= vxPNr~\(ii) cksfËklRo% fde~ vi';r~\(iii) ËkhojL; lehis d% vklhr~\(iv) Ëkhoj% ?kVs dku~ fuf{kifr Le\
vifBrka'k&vocksËkue~ | 13
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) Ëkhoj% dS% oqGVqEcikyue~ vdjksr~\(ii) cksfËklRo% d% iq=% cHkwo\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^vi';r~* bfr ins d% Ëkkrq%\(ii) ^e`fŸkdk;k%* bfr ins dk foHkfDr%\
9. pUnz% lw;Z% bo n`';rsA ije~ pUnz% lw;Zor~ fo'kky% u vfLrA v;a rq i`fFkO;k% vfi y?kq% vfLrA pUnzek% ,o Ëkjk;k% losZ"kq u{k=s"kqlehiorhZ vfLrA v;a i`fFkoha izfr v"Vkfoa'kfrres fnols ifjÿeka iwj;frA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) pUnz% d% bo n`';rs\(ii) pUnz% fdaor~ fo'kky% u vfLr\(iii) pUnz% dL;k vfi y?kq% vfLr\(iv) pUnz% dL;k% lehiorhZ vfLr\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) pUnz% i`fFkO;k% ifjÿeka dres fnols iwj;fr\(ii) i`fFkO;k% y?kq d% vfLr\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^y?kq%* bfr ina dL; fo'ks"k.ke~ vfLr\(ii) ^fnols* bfr ins dk foHkfDr%\
10. LokLF;ykHkk; izfrfnua O;k;ke% dj.kh;%A ;% O;k;kea djksfr] l% vkiRdkys lkgla u R;tfrA jDrl¥pkj% vfi lE;x~ HkofrAbfUnz;kf.k LoLFkkfu HkofUrA tBjkfXu% nhIr% HkofrA mnja u ifj oËkZrsA efLr"de~ moZja HkofrA
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) LokLF;ykHkk; fda dj.kh;e~\(ii) jDrl¥pkj% osGu lE;x~ Hkofr\(iii) O;k;kesu d% nhIr% Hkofr\(iv) O;k;kesu fda u ifjoËkZrs\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) osGu efLr"de~ moZja Hkofr\(ii) fde~ mnja u ifj oËkZrs\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^;% O;k;kea djksfr* bR;= fÿ;kina fy[krA(ii) ^ykHk%* bR;L; foykseina fy[krA
jpukRed ijh{kk
fÿ;kdyki&1 % vuqPNsn ifBRokvËkksfyf[kra vuqPNsna ifBRok iz'ukuke~ mŸkjkf.k iznŸkLFkkus"kq fy[krµ1. lw;Z% izkr%dkys iwoZL;ka fn'kk;ke~ mnsfrA izkr%dkys lw;ZL; izdk'k% vUËkdkje~ viu;frA rnk izœrs% 'kksHkk vrho je.kh;k HkofrA
'khry% eUn% lqxUËk% p iou% ogfrA [kxk% o`{ks"kq eËkqja owGtfUrA mious"kq iq"ikf.k ljksojs"kq p deykfu fodlfUrA fodflrkukaiq"ik.kke~ mifj fLFkRok Hkzejk% eËkqja xq¥tfUrA vkJes"kq equ;% Lukua œRok lw;± uefUr bZ'oja p HktfUrA
14 | lh-ch-,l-bZ- (lh-lh-bZ-)] iz'u cSad laLœr] d{kk – VII
(1) ,dinsu mŸkjrµ ½ × 4 = 2
(i) lw;Z izkr%dkys oqG= mnsfr\(ii) Hkzejk% dhn`'ka xq¥tfUr\(iii) deykfu oqG= fodlfUr\(iv) dL;k% 'kksHkk je.kh;k Hkofr\
(2) iw.kZokD;su mŸkjrµ 1 × 2 = 2
(i) [kxk% osG"kq owGtfUr\(ii) vkJes"kq equ;% fde~ oqGoZfUr\
(3) funsZ'kkuqlkja mŸkjrµ ½ × 2 = 1
(i) ^œRok* bfr ins d% izR;;%\(ii) ^vËk%* bfr inL; foykseina fde~\
fÿ;kdyki&2 % on~1. ^Hkkjr œf"k ns'k%* vuqPNsna i¥p okD;kfu onrqA 1 × 5 = 5
2. ^i¥prU=e~* dFkk% i¥pkuka rU=k.kka lekgkj% i¥prU=e~ bfrA i¥prU=L; dFkk% ys[kd% fo".kq'kekZ vfLRka 1 × 5 = 5
,d% ^i¥prU=* dFkk% d{kk;ke% onrqA3. ^Le* bR;L; iz;ksx%A 5
;nk orZekudkfydS% ËkkrqfHk% lg ̂ Le* bR;L; iz;ksx% Hkofr rnk rs Ëkkro% Hkwrdkfydfÿ;k.kke~ vFk± izdV;fUrA;FkkµiBfr LeµviBrmnkgj.kkuqlkja injpuka oqG#r d{kk;ke~ p onrqµ
4. ^l¡Yi flºnk;d%& bfr fo"k;s ,dn dgkuh% d{kk;ke~ onrq 5
fÿ;kdyki&3 % Jo.k1. iznŸk 'yksdkuke~ mPpkj.ka oqG:A 5
u pkSjgk;± u p jktgk;±u Hkzkr`HkkT;a u p HkkjdkfjA
O;;s œfr oËkZr ,o fuR;afo|kËkua loZËku izËkkue~AA
iznŸk 'yksdkuke~ JqRok iz'ufuek.kZe~ oqG:A● ●
jpukReda ys[kue~ | 15
[k.M% ^[k*
jpukReda ys[kue~
ladyukRed ewY;k¡ue~ 15 vadjpukRed ewY;k¡ue~ 10 vad
lkekU; ifjp;%fuËkkZfjr va¡k% æ 15
[k&1. fp=o.kZue~ µ i¥pokD;s"kq@fjDrLFkku iwfrZ 1 5 va¡k% [k&2. vuqPNsn ys[kue~ µ fjDrLFkkus"kq (dFkkiwfrZ) 1 5 va¡k% [k&3. laokniwfrZ µ fjDrLFkku vkËkkfjr laokniwfrZ 1 5 va¡k%
16 | lh-ch-,l-bZ- (lh-lh-bZ-)] iz'u cSad laLœr] d{kk – VII
[k.M&^[k* % jpukReda ys[kue~
1. fp= o.kZue~Lej.kh; fcUnq %
ik°p okD;ksa dk fuekZ.k djus osG fy, izfr okD; ½ vad ,oa e¥tw"kk ls 'kCn ysdj fjDr LFkkuiw£r osG fy, izfr 'kCn ½ vadfuËkkZfjr gSaA
(i) eatw"kk osG 'kCnksa dk vfËkd ls vfËkd iz;ksx djuk vko';d gksrk gSA(ii) eatw"kk esa fn, x, 'kCnksa osG :i] foHkfDr vkSj opu osG vuqlkj gh okD;ksa dk fuekZ.k djsaA
(iii) loZizFke fgUnh esa okD; cukdj mUgsa laLo`Gr esa cny ysaA(iv) okD; fp= ls gh lEcfUËkr gksus pkfg,] ,oa O;kdj.k dh n`f"V ls 'kqº gksus pkfg,A(v) fjDrLFkku iw£r esa eatw"kk ls mfpr 'kCn pqudj gh okD; iw£r djsaA
(vi) Hkk"kk ljy ,oa lqcksËk gksuh pkfg,A
ladfyr ijh{kk
1. vËkksnŸka fp=a Ë;kusu i';rA fp=e~ vkËk`R; iznŸk'kCnlwph&lgk;r;k ljylaLo`Grsu i¥p&okD;kfu fy[krµ1 × 5 = 5
'kCnlwphµckyd%] nhikoyh] LQksVoaG] ckfydk] pky;fr] x`gkf.k] Toky;fr] ekseo£rdk%]pkdpkD;a (iwGy>M+h)] mRlo%] izlÈkk%] o`{k%] iqjr%
jpukReda ys[kue~ | 17
2. vËkksnŸka fp=a Ë;kusu i';rA fp=e~ vkËk`R; iznŸk'kCnlwph&lgk;r;k ljylaLo`Grsu i¥p&okD;kfu fy[krµ1 × 5 = 5
'kCnlwphµ ckyd%] fo|ky;%] uke] okrk;ua] vË;;ua] Hkoukfu] iBkfe] Nk=k%] iBfUr] lfUr] o`{k%] iqjr%
3. vËkksnŸka fp=a Ë;kusu i';rA fp=e~ vkËk`R; iznŸk'kCnlwph&lgk;r;k ljylaLo`Grsu i¥p&okD;kfu fy[krµ 1 × 5 = 5
'kCnlwphµ ckfydk%] firkegsu] O;k;kea] oqGoZfUr] efgyk] o`{kk%] izkr% Hkze.ka] ykHkiznk;d%] iq"ikf.k] lfUr] iknik%A
18 | lh-ch-,l-bZ- (lh-lh-bZ-)] iz'u cSad laLœr] d{kk – VII
4. vËkksnŸka fp=a Ë;kusu i';rA fp=e~ vkËk`R; iznŸk'kCnlwph&lgk;r;k ljylaLo`Grsu i¥p&okD;kfu fy[krµ 1 × 5 = 5
'kCnlwphµ ckydk%] tya] fÿosGVa] gkWdhÿhMka] fo|ky;%] Ëot%] mifo"V%] ykHkizn%] ÿhMk{ks=a] rj.krky
5. vËkksnŸka fp=a Ë;kusu i';rA fp=e~ vkËk`R; iznŸk'kCnlwph&lgk;r;k ljylaLo`Grsu i¥p&okD;kfu fy[krµ 1 × 5 = 5
'kCnlwphµ o`{kk%] Hkq'kq.Mha] pUnz'ks[kj%] m|kua] o`{kL; i`"Bs] cfg%] okgukfu] jktekxZ%] lSfudk%] vktkn%
6. vËkksnŸka fp=a Ë;kusu i';rA fp=e~ vkËk`R; iznŸk'kCnlwph&lgk;r;k ljylaLo`Grsu i¥p&okD;kfu fy[krµ 1 × 5 = 5
'kCnlwphµ i.kZoqGVhj%] dchj%] mifn'kfr] ‹k`.ofUr] Ë;kusu] tuk%] mifo"Vk% lfUr] o`{kk%]
loZËkekZoyfEcu%] vkË;kfRedf'k{kk] fueZya] eu%] Hkofr
jpukReda ys[kue~ | 19
jpukRed ijh{kk
fÿ;kdyki&1 % fp=o.kZue~● fo"k;%µjpukReda ys[kue~A● mÌs';e~µ (1) Nk=k% ljylaLœrs okD;ku~ ysf[krqa leFkkZ% HkoUrqA
(2) e¥tw"kk;k% inkfu vfi vocksËk;UrqA(3) Nk=s"kq jpukRedL; 'kSY;k% fodklks∑fi Hkosr~A(4) Nk=k% LoHkkouk;k% vfHkO;Drs% ysf[krqe~ leFkkZ% Hkos;q%A(5) Nk=s"kq okD;jpuk% ;ksX;rk;k% fodkl% vkxfe";frA
1. vËkksnŸka fp=a n`"V~ok e¥tw"kk;ke~ iznŸk 'kCnkuka lgk;r;k i¥pokD;kfu fy[krµ 1 × 5 = 5
e¥tw"kkµ ykSgiFkxkfeuh] tulEenZ%] fi=k lg] ckfydk] f{kifr] ;kuLFkkuosG] vkxPNfr]ckyd% vfi] ek=k lg] ;qodL; gLrs] L;wr%] mius=e~
2. vËkksnŸka fp=a n`"V~ok e¥tw"kk;ke~ iznŸk 'kCnkuka lgk;r;k i¥pokD;kfu fy[krµ 1 × 5 = 5
e¥tw"kkµËkkj;fUr] ckyk%] cl;kue~] N=e~] rs] vkjksgfUr] o"kkZ;ke~] Hkofr] vkuUna● ●
Oswaal CBSE CCE Question Bank ForClass 7 Term I and II Sanskrit For 2014-
15
Publisher : Oswaal Books ISBN : 9788184817676 Author : Panel Of Experts
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