iz'u cSad xf.kr

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Who was the Author of Sidhant Shiromany -(a) Bhaskaracharya (b) Brahmgupt(c) Varahmihir(d) Aryabhatta18- HkkLdjkpk;Z us fdldh jpuk dh Fkh&(a)yhykorh(b) xf.krk/;k;(c)xksyk/;k;(d) mi;qZDr lHkhWhich of the following was written by Bhaskaracharya -(a) Leelavati (b) Ganitadhyay(c) Goladhyay (d) All above19- fl)kar fljksef.k esa fdldh O;k[;k dh xbZ gS&(a)xf.krk/;k;(b) xksyk/;k;(c)nksuksa(d) dksbZ ughaWhat is explained in Sidhant Shiromany -(a) Ganitadhyay (b) Goladhyay(c) both (d) None of theseπ20- vadxf.kr] {ks=Qy] ?kuQy] C;kt vkfn dk fooj.k fdl jpuk esafeyrh gS&(a)fl)kar fljksef.k(b) yhykorh(c)czãLQqV(d) lHkh esaThe discriptions of arithmetic, area, cube root, interest etc. are given inwhich book -(a) Sidhant shiromany (b) Leelavati(c) Brahmsphut (d) All21- ikbZ ¼¼π ½ dk eku fdl xzaFk esa feyrk gS&(a)yhykorh esa(b) fl)kar fljksef.k esa(c)xf.krk/;k; esa(d) xksyk/;k; esaValue of pie ( ) isdescribed in which book -(a) Leelavati (b) Sidhant Shromany(c) Ganitadhyay (d) Goladhyay(5)
22- HkkLdjkpk;Z dh jpukvksa dk vuqokn vaxzsth esa fdlus djok;k \(a)vdcj us(b) chjcy us(c)dksyczqd us(d) Vsyj usThe book of Bhaskaracharya was translated into English by whom ?(a) Akbar (b) Beerbal(c) Kolbruck (d) Taylor23- Hkkjr esa oSfnd dky esa T;kferh dk mn~xe dSls gqvk&(a)iwtk esa iz;wDr fHkUu&fHkUu osfn;ksa ds fuekZ.k ls(b)iwtk esa iz;qDr vfXu&dq.Mksa esa fuekZ.k dk;Z ls(c)lqYo lw=ksa (Sulba Sutras) dk iz;ksx ls(d)mi;qDr lHkh lsHow was geometry evolved in vedic period in India ?(a) To worship by the use of construction of different altars(b) To worshipby the use of consturction of different fire pits(c) To use special roap "Sulv" for measurment of altars(d) All of the above24- 'kwU; dk vkfo"dkj fdl oSfnd _f"k us fd;k Fkk \(a)x`R;en(b) ikf.kfu(c)fiaxy(d) dksbZ ughaZero was invented by what vedic sage -(a) Gritsmad (b) panini(c) Pingal (d) None of them25- 'kwU; dk vkfo"dkj fdl ns'k esa gqvk gS&(a)vjc(b) Hkkjr(c)tkiku(d) phuZero was invented 1st bywhat conuntry ?(a) Arab (b) India(c) Japan(d) China(6)
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Page 3 and 4: (a) Aryabhatt (b) Varachmihir(c) Br
Page 5: 13- czãxqIr us dkSu&lh jpuk dh gS&
Page 9 and 10: y?kq mÙkjh; ,oa nh?kZ mÙkjh; iz'u
Page 11 and 12: v/;k;&2Unit-2leqPp;] la[;k i)fr ,oa
Page 13 and 14: 8- leqPp;ksa vkSj muds xq.k/keksZa
Page 15 and 16: The sum of Two sets are 30.(a) 5 (b
Page 17 and 18: v/;k;&2Unit-2leqPp;] la[;k i)fr ,oa
Page 19 and 20: 9- ;fn A vkSj B nks ,sls leqPp; gks
Page 21 and 22: T ds 11T has 11∪∩n A( ∪∩A
Page 23 and 24: 27. ,d lfefr esa 50 O;fDr ÝSap] 20
Page 25 and 26: 4- _.k la[;kvksa] 'kwU; vkSj izkd`r
Page 27 and 28: 11- ,slh dj.kh dks] ftldk ,d xq.kku
Page 29 and 30: y?kq mRrjh; izdkj ds iz'uShort answ
Page 31: (iv) 2√6-√5 (vi) 7√3-5√23
Page 36 and 37: (1)(2)5 3 2 4 3+ +2 + 3 6 + 3 6 + 2
Page 38 and 39: 3- fuEufyf[kr essa ls lR; dFku Nkaf
Page 40 and 41: If R lies on 'O' then P will be lie
Page 42 and 43: In A and B are two non-emply sets t
Page 44 and 45: (iii) fcUnq (-1,2) v{k ds uhps dh v
Page 46 and 47: 9- fuEufyf[kr okLrfod Qyuksa ds fy,
Page 48 and 49: 4- cgqinksa dks X dk ?kkrksa ds vkj
Page 50 and 51: 11- cgqin 5x-4x 2 +3 dk eku D;k gks
Page 52 and 53: (b)fdUgha nks cgqinksa esa xq.kuQy
Page 54 and 55: (iii)nks ;k vf/kd cgqin dk HCF ;wfu
Page 56 and 57:
3. xq.ku[kaMu dhft, % Factorise:(a)
Page 58 and 59:
Factorise each of the following:(a)
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14. fuEufyf[kr O;atdksa dk xq.ku[ka
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(i) 4x 2 -3x+2 (ii) u 3 -u 2 - 2 (i
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In each of the following subtract t
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Divide(i) -3x 3 by x 2(vi) 5z 3 -6z
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(15) x 3 +x 2 +x+1 (16) 7x 3 -3x 2
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53-- fcuk Hkkx fn, fl) dhft, fd x 4
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64. fuEufyf[kr cgqinksa dk y?kqre l
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3-dk eku Kkr dhft,AWhat is value of
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9- &3-6432 esa n'keyo &0-6432 _.kkR
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If(a)then x is equal to -(b)(c)(d)2
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y?kq ,oa nh?kZ mÙkjh; iz'uShort an
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5. lkjf.k;ksa dk iz;ksx djds fuEufy
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fl) dhft,A / Prove that :(i) 3 long
Page 86 and 87:
Write each of the following numbers
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27 uhps nh xbZ izR;sd la[;k fdlh dk
Page 90 and 91:
Evaluate :(I) (ii) 0.054 ÷ 216.334
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What must be the power of the varia
Page 94 and 95:
v/;k;&6Unit-6,d pj jkf'k dk ,d ?kkr
Page 96 and 97:
A boy is now one-third as old as hi
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The perimeter of a rectangular fiel
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(1) 3x + 2 = 23 (2) 2y = 5 (3 + y)(
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A number consists of two digits. Te
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the second part and one fourth of t
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v/;k;&7Unit-7f=dks.kfefr(Trigonomet
Page 108 and 109:
(a) 15cm (b) 13cm(c) 14cm(d) None10
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(c)(d)17. ;fnvkSj tan B = 3 rks fuE
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Note : y?kq mRrjh; ,oa nh?kZ mRrjh;
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v/;k;&7Unit-7f=dks.kfefr(Trigonomet
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42.43.44.- 2cos 2 45 0 - sin 2 0 0t
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55- ,d ehukj ds vk/kkj ls 30 eh- nw
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64- 120 eh- pkSM+h unh ds e/; esa]
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72. ,d [kacs ds vk/kkj fcanq ls] io
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v/;k; & 8UNIT-8okf.kT; xf.krCommerc
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7- ,d nqdkunkj us ,d oLrq dks 319-6
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15- 2500 : ij 6 % dh okf"kZd C;kt n
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23- ,d ewy?ku esa pØo`f) C;kt vkSj
Page 132 and 133:
v/;k; &8UNIT-8okf.kT; xf.krCommerci
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8. ,d Fkksd O;kikjh QqqVdj nqdkunkj
Page 136 and 137:
17. fuEu izdj.kksa esa ls izR;sd ew
Page 138 and 139:
An automobile dealer buy an old mot
Page 140 and 141:
31. ^jksth vkSj feV~Bw* uke dh daiu
Page 142 and 143:
39. fdrus o"kksZa esa 6400 #- dk /k
Page 144 and 145:
48 dfork ds cpr cSad [kkrs esa fuEu
Page 146 and 147:
50. vydk dh iklcqd dk ,d i`"V fuEuk
Page 148 and 149:
He closes the account on 01.10.2000
Page 150 and 151:
59. lqczkeu;e cSad esa 1½ o"kZ ds
Page 152 and 153:
fuEufyf[kr iz'uksa esa izfr'kr ykHk
Page 154 and 155:
Find cost price when(1) selling pri
Page 156 and 157:
83- lyhe us ,d Vsyhfotu xksiky dks
Page 158 and 159:
11 6 %24In what time a sum of Rs. 1
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99- Losrk cSad esa 1 o"kZ ds fy, 90
Page 162 and 163:
Whar correspondiance in in their ve
Page 164 and 165:
12- ;fn fdlh f=Hkqt ds dks.kksas es
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22. ,d vk;r dk fod.kZ 10 ls-eh rFkk
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5. AB ,d js[kk[k.M gSA AB ds foifjr
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11 vkd`fr 8-37 esa] ABC lef}ckgq f=
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(Fig. 9.26)23. fl) dhft, fd fdlh pr
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In Fig. 9.29 ∆ ABC is isosceles w
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6- nh xbZ vkd`fr 6 esaesa AB > AC g
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16- ,d prqHkqZt ds fod.kZ ,d&nwljs
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¼3½;fn AD = 7.5 lseh rks GD dk ek
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v/;k;&10Unit-10lekarj prqHkqZt(Para
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7- ,dkgh vk/kkj ;k lokZaxle vk/kkjk
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5- ABCD ,d lekarj prqHkqZt gSaA BD
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17- f=Hkqt dh ,d Hkqtk ds e/; fcUnq
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= area. Prove that, QR bisects PS.(
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5. ;fn fdlh le cgqHkqt ds vUr%dks.k
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6- ,d le prqHkqZt ABCD dh jpuk dhft
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v/;k;&11Unit-11T;kferh; jpuk,a(Geom
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29 ,d oxZ dh jpuk dhft, ftlesa ,d f
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Unit-12lkaf[;dh StatisticsoLrqfu"B
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Show the following by a histogram.C
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7- d{kk 9oha ds Nk=ksa dh tUefrfFk
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Hkkj ¼fd-xzk- esa½Weight (in kg.)
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oxZ ¼nSfud etnwjh½ la[;kClass (da
Page 210 and 211:
23- nks ikalksa dks ,d lkFk Qsadus
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iz'u cSad xf.kr

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