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General Revision Algebra Grade one preparatory Second Term General Revision Algebra Grade one preparatory Second Tenn

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General Revision Algebra Grade one preparatory Second Tenn

General Revision Algebra Grade one preparatory Second Term

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General Revision Algebra Grade one preparatory Second Term

General Revision Algebra Grade one preparatory Second Tenn

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General Revision Algebra Grade one preparatory Second Term

General Revision Algebra Grade one preparatory Second Tenn '

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General Revision Algebra Grade one preparatory Second Term

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General Revision Algebra Grade one preparatory Second Term

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General Revision Algebra Grade one preparatory Second Teml

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General Revision Algebra Grade one preparatory Second Term

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General Revision Algebra Grade one preparatory Second Term

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General Revision Algebra Grade one preparatory Second Tenn

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المراجعة النهائية فى الجبر للغات للصف الأول الإعدادى للترم الثانى Gabra g1 prep t2 exams

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امتحانات لمراجعة ليلة امتحان آخر العام للصف الأول الإعدادى فى الجبر لغات

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المراجعة النهائية فى الجبر للغات للصف الأول الإعدادى للترم الثانى Gabra g1 prep t2 exams

  1. 1. General Revision Algebra Grade one preparatory Second Term General Revision Algebra Grade one preparatory Second Tenn Exercise 1| 1 | I Complete : I) Rational number ix . ... ... ... ... ... ... ... ... ... ... ... ... ... .. 2) The xct ofinteger ix . ... ... ... ... ... ... ... ... ... ... ... ... .. . . 3) ll" :5 ix rational then I) : . . ... ... ... ... ... ... ... ... ... ... .. . . ) J . . . . -l) The number I —‘ l rational ll x : .. ... ... ... ... ... ... ... ... ... .. F . 5 . . . . 5)'lTte number 5 5; ix rational ll x : .. ... ... ... ... ... ... ... ... ... .. l‘. repaa econ 6“ 6) The rational number T”; = 1) it" = .. ... ... ... ... ... ... ... ... . H , _ 7) The rational number 5,5 ix an integer if . ... ... ... ... ... ... ... ... . . . ) 8) Exprexx of().57 as rational number is ximplext form . ... ... ... ... ... ... . . . 9) The rational number '4 ix negative ifx . ... ... ... .. . .zero. In) If :5 ix rational number and ab = zero then a = .. ... ... ... . . . I . . 7 . lllwnte the rational number H ax deennalx . ... ... ... ... ... .. J5)Jl(. IJl-' If ( ) e«L. -U5 4:016»: -iv
  2. 2. General Revision Algebra Grade one preparatory Second Tenn General Revision Algebra Grade one preparatory Second Term Exercise (2) Exercise 13) Ill Represent each of the following on number line : Lllm-1.tme_; 11) ’7 blll 0-! ’ Th . dd" . ‘d. ' I. ' ‘- A 5 2 I) e d llIVLl entity e ement in 1/7 is . ... ... ... ... ... ... .. _ _ 2) The additive inverse of number 3 is . . . . . . . . . . . . . . 2 Wnte the correct st n < > = : 5 1|) Every P°*“iV° rational number 1cm — 3)11ie additive inverse of ( W" is . ... ... ... ... .. b) Every negative rational number . ... ... ... ... . . ./_ero ‘ 4 H I 4) The additive inverse of | 7 | is . ... ... ... ... ... .. ' » S e) | —;— . ... ... ... .. r. 6— - " 5) The additive inverse of number zero . ... ... ... ... .. d) '1” . ... ... .. . .-3 5) The additive inverse of— 0.5 is . ... ... ... ... .. . . L_)| I ________ __7 7) The remainder ofsubtracting from = . . . . . r . . . . . . . . . .. D 0.5 . ... ... . . . 0.5" 8) The remainder of subtracting 1‘ from _ >| "I ' - ‘ g T """"" "E 9) The remainder of subtracting —7i from zero . . . . . . . . r . . . . . . ]3| Write two rational number lying between : 10) A + ; = 1'30 lhcfl / = - - > - ~ - - ‘ - < ~ - ~- l -S —l -1 I) _i and § 2) Y am“ 3)0'3 and; II) lt'( A + 1 )is additive inverse of number then A = . . . . . . . . . . . . . . . . . |4| Complete: I) Between each two successive integers there is . ... ... ... ... ... .. . . 2) The opposite rational number % on number line . ... ... ... .. . . 2 Usin the number line to find result : . . S R 31) ‘ 1 + Z = 3) The number ofmtegcrs lying between and n are . ... ... ... ... . . . 3 3 [5] Write the rational number that equal and the sum of terms 28 . J») 6:! » r P ( Y ) (=1:-‘U5 4:07 6,6: 64:-‘U5 4:07 623'
  3. 3. General Revision Algebra Grade one preparatory Second Term General Revision Algebra Grade one preparatory Second Tenn ]; | Using ghg addition progrties ln : s 7 3 I 3 M - +( H, ; + ; Exereisgfl) | l| Complete : I) The niultiplieative identity of the rational no. is . ... ... ... .. . . . . . . 3 . 2) The multiplicative inverse til’ no. 7- is . ... ... ... ... . . . . . . . -1 . . J)The niultiplieativc | nVcl’‘L‘( " )’"' I 4) The rational no. % has multiplicative inverse if a = .. ... ... ... ... . . . 5) The rational no. has multiplicative inverse is . . . . . . . . . . . . 6)Zx(’4)= "’>< . . . . . r _ . . . . . . _ . . . . 3 5 5 7) If 5,’ :80 then 1'. = . . . . . . . . . . . , . . . . I) 2/ X ’. 2 sin ro rtiesoffollowin - I)—('— x7+—6- x5+ 9- xt-ll) 37 )7 J7 d)(X+Y)—Z J»! dilr I P Jmdilr I l
  4. 4. General Revision Algebra Grade one preparatory Second Term General Revision Algebra Grade one preparatory Second Tenn ' Unit Two | l| Complete : I ) The degree of temt 3 X: Y is . ... ... ... ... .. ils cocllieient is . ... ... ... ... ... H 2) The coeflieieitt of algebraic term 3 X‘ Y Z‘ is . ... ... ... ... .. ;tnd its degree . ... ... ... ... .. . . 3) The degree of an absolute temi in tilgcbniic cxprcsxiun . ... ... ... ... ... ... .. . . -3) -3a‘b number oltermx . ... ... ... .. . .natnc is . ... ... ... ... .. .dcgree is . ... ... ... ... .. . . 5) 5 X‘ — 7 X + J number oftenns . ... ... ... ... . . .namc . ... ... ... ... . . . degree is . ... ... ... ... . . . (1) The Coefficient of the algebraic lcrnt X is . ... ... ... .. . .and its‘ degree is . ... ... ... ... .. 7) lithe degree of the algebraic term 5 X" Y’ is 5 then n = .. ... ... ... ... .. 8) If the degree of algebraic tenn Y'"" is the degree of a algebric term 5 X: Y‘ then itt = .. ... ... ... ... ... ... . . . 3 heel 7 ]l| Find the result of each of l'ol| oring : I)3X+2X 2)~5a3+3a“ .2 4)<2x’v+, wx’ ]5| Find the rational number lying at ; 7-3 5) Subtract Y: from — 3 Y: 6) What is increav: of 3213 b than a’ h is ‘P a) One fourth of way between . 7) What is dccrcau: of — Sub than lab '3 ll) Find the sum of: -1 -3 b)O"°'°"'h"fw"yb°‘w°°" 3"]? a) )u—4b+oc ta) 3:i—7b—5c+2 c) 5X+2y—£-+2 5a+6b—2e -.14--$h+c—5 7x+_v—32+3 -2x—5y+JI, —l Auldslrrl (V) <-A: -'l))la= uJa; =::
  5. 5. General Revision Algebra Grade one preparatory Second Term lzl. EtnsI. ms. mm_2LL2l| _oztu. a n3x—2v . x+2v—2 2)2n’b—3ub’+b“. -n’b+b" 3)3x—4x’+x’ . 2x’—ox’—ex+5.7x+4—x’ [§. LBfllnm. nsh.9l. ux. [nllnmm. a nsx—3x*+4-7x’—ex—I 2) 6 x’v — 4 xv’ + 2xv’— sx‘Y + 2x’Y’ 3)sx’—2x+s-7x—3+x’ 4)-a’—5ab+4b’—2—3a’+2ab—2b’—7 §h. e§_(! l u| .&ufl!1_; n4(x—3)= .. ... ... ... ... ... ... ... ... ... . . . 2)n(a—2)= .. ... ... ... ... ... ... ... ... ... .. . . 3)-3k(2k= _3k—7)- . ... ... ... ... ... ... ... ... ... .. 4)-2c(7—3c)= .. ... ... ... ... ... ... ... ... ... .. S)2X’Y(2X’-SXY4-Y’): .. ... ... ... ... ... .. . . 6)Lm’(L’-3mL—4m’)= .. ... ... ... ... .. 7)(3x+4)(2x+5)- . ... ... ... ... ... .. . . 8)(sx+I)(3xg2’)- . ... ... ... ... ... ... .. 9)(2x+5Y(2x-sY)= .. ... ... ... ... ... ... ... .. 1o)(x—4)(x+4)- . ... ... ... ... ... ... ... .. n)(2x+v)’- . ... ... ... ... ... ... ... .. . . I2)(4x+sY)’= .. ... ... ... ... ... ... .. l3)3(m—5)(m+2)= .. ... ... ... ... ... ... ... .. n4)4(xY—2)’= .. ... ... ... ... ... ... . . . ns)(2x’+3)(x’—5)—(3x*+2)’= .. ... ... ... ... ... ... . . . Jnidsbrf (A) <-Ag-ue«. »e; .» General Revision Algebra Grade one preparatory Second Term l2LflndnIn: .nt. K.; l)(2X+Y)’=4X’+KXY+Y’ IhenK= ... .. 2)lf(X-Y)(2X+Y)=2X’+KXY—Y’ lhenK . ... ... . 3)(x-3)(x+3)= x’+Ku: enK= .. ... ... ... . . . £n3 If Xsl . Y: -2 l)(2Y+7)(3Y+4) 2)(X+4)(3X+2) 3)(3X+Y)(X+3Y) 4x’ c)2X’+l3X+I5 byX+5 ox’-27 byX-3 g)3X’—4X+l byX—l h)lfuuofmcung| eis(2X’+7X-l5)and| en; this(X+5)findpcrimetcril' X=3cnL Jmdsb If (1) e| .—'U9-«. oe, =:«
  6. 6. General Revision Algebra Grade one preparatory Second Term General Revision Algebra Grade one preparatory Second Term Sheet (9) [2] The following table shows the number of hours [hat . Ali and Ahmed study daily in Fnctorize by identifying the H. C.F : :1; 3 x3 + 6 x ‘ K 3 b)3sa+| ou’ '}iIEa”' A ' 9' c) 3 x’ + 12 x — 6 d) 8 Y3 A 4 X’ an find mean of studying hour for each All . Ahmed e) 3X ( u + b ) + 7 (:1 + b) b) Find median ofeuch oflhem. T) 3 X‘( X -- 4 )+4X ( X- 4 )+3l X -~4) I2) Flndmodeofhuurxofcuchoflhcm. g)4m‘<2x+5Y>—3m¢2x+5Y»—o(2x+5Y) h)7xl23+7x35—7x|8 i)6xl5’+l8xl5~24><l5 Sheet 110) l)TlIc mode of set of values is . ... ... ... ... ... ... ... ... .. . . 2) The mode of values M2 . 3 . 8 . 2 . 9 is . . . . . . . . . . . . . . . . . . . . . . . 4' 3)Thcmodc0fvulucs3.6.|3,l9.l9.l2is . . . . . . . . . . . . . . . . . . . . 4) ll‘ Ihe mode of values 1‘ . . —| — . ' is Ihen X = .. ... ... ... ... ... . . . S 7 5) lflhc modcufvulucs I2 . l7 . X — I . 7 .12 is 7 then X = . . . . . . . . . . . . . . .. 6) lfmodc of values of :1 + 2 .1: + l . u + 3 . 21+ 2 equal I2 then ex = . . . . . . . . . 7) The median of values -1 . 8 . 3 is 8) The median of values (1 . S . 9 . 8 is . .. .. . . 9) The median of values 8 . l7.~1 . 6. l() is . ... ... ... ... ... ... . AI I0) The median of values 6 . 2 . 5 . -l is . ... ... ... ... ... ... ... ... . . . Il)'l'hemean0fvu| ues5.l2.6.l7 is . . . i . . . . . . . . . . . . . . I2)Thcmc: mul'values2.5.8.9.l-1.28 ix . . . . . . . . . . . . . . . . . . . . . . . . . . l3)Thcn1canufvulues2—: :.4.l.5.3+: n is . ... ... ... ... ... ... .. l4)Thc mean of values X . X ~ Y . Y ~ X is . ... ... ... ... .. . .
  7. 7. General Revision Algebra Grade one preparatory Second Teml Question (1) ghgse the corregg answg lrom the given: 1) (x")" ; .. ... ... . . . c)x"" d) xi A_ c) g at 1 3) It the thickness of a piece ol paper = 0.012 cm. then the height of a sheet lormed lrom 600 pieces ol paper = .. ... ... . . .cm. a) 72 - 10’ b) 72 - 10’ c) 7.2 - 10° d) 72 4)| t:xo3=3.thcnx= .. ... .. a) 6 b) -6 c) 3 d) zero 5) A class contains 20 boys and 15 girls. ll a pupil is chosen randomly. then the probability that the pupil is a boy : .. ... ... . . , a) 3 b) 5 c); <1) 3 6) 2.37 ~ 10' = .. ... ... .. . . a) 0.00237 D) 0.000237 c) 23700 d) 0.0000237 General ‘Revision Algebra Grade one preparatory Second T eml 9) It the total weight of 500 grains of salt is 6 5 gm, then the weight of one grain = .. ... ... ... .. . . gm. a) 711 1.1 C) 714 5:. ’- looun 1000 1000 1000 10) If the thickness of a sheet of paper is 0.012 cm. Then a ream ol 400 sheets is of height . ... ... ... ... .. a) 48 - 10’ b)-18 - 10" c)4.8 - 10° d) 48 11) Quarter cl 4"’: .. ... ... ... .. . . b) 4"’ c) 4”‘ d) 2‘° b) 5 c) -3: 13) 0.0000002? : .. ... ... ... .. a) 2.7 - 10" b) 2.7 - 10° 14) 1/G = 8 . .. ... ... .. a) 6 b) 2 c) -6 d) 2 15) In the opposite ligure: m (_ A) —. .. ... ... ... .. a) 30° b) 60° c) 90° d) 180° c 16) The S. S of the inequality -2 s x < 2 in Z is . ... ... ... . _. a) (-2. -1. 0) b)(-1.0, 1,2) c) (-2, -1.0. 1) d) (-1. 0. 1)] 17) As throwing a die once, the probability of appearance of a number divisible by 4 on the upper lace is . ... ... .. . . u)1_ d) 2.7 - 10"
  8. 8. General Revision Algebra Grade one preparatory Second Term (2) Cgmglete; 1) 2 - 6-4 — 2 = .. ... ... . . . . 4) If the substitution set is (-1, 0. 1. 2. 3. 4). then the S. S of the inequality x o 5 ; 7 is . ... ... . . , 3) In the opposite figure: m (g. A) . — . ... ... .. 5) As throwing a die once. the probability of getting a number divisible by 7 is . ... ... .. . . 6) ll the probability of success of a student : 0.8 . then the probability of his failure . .. ... ... ... .. . , 7) The additive inverse of (‘7_")zis . ... ... .. 8) The multiplicative inverse of Jgis . ... ... . . . . 9) (‘: ')7"(§)5 11) | l0.00053 = 5.3 ~ 10” lhenm : .. ... ... ... .. 12)»/ W: . 13) On tossing a lair coin once. the probability of appearance of tail = . 14)Ilx«1>0.thenx> . ... .. . . )»5d: ‘v If (H) General Revision Algebra Grade one preparatory Second Term (3) Simplify, - (2 ab‘7)° 3°a'2b ct (': ’)°+(§)‘ di (4) a) Solve the equation: 8x + 4 = 20 , where x e Z . b) Solve the inequality: 2x + 3 2 3x — 1 , where x is Q a) Find the S. S of: 2x + 4 =10 in Q b) Solve the inequality 7x — 2x + 1 s 16 in Z a) Solve the equation: 2 (3x — 3) + 2x = 74 where x e N b) Solve the inequality: -3x — 1 s 5 where x e Z L51 a) The age of Ahmed equals three times the age of Hany and the difference between their ages equals 10 years. Find the age of each of them D) 36 (b) The length of a rectangle is twice its width and its surface area is 24.5 cm’, calculate each of its length and width. (c) If three quaners of the surface area of a square is 1 5 m’. calculate the side length of the square.
  9. 9. General Revision Algebra Grade one preparatory Second Temt ‘ General Revision Algebra Grade one preparatory Second Temt E a) In an experiment of throwing a fair die and observing the apparent number on the upper lace. find the probability that the number is: - a) odd b) divisible by 5 Mandel Answers ll‘ 1]) Choose the cogect answer from the given; 1) 0 2) 1 -l)d 5)d 7)b 8) a 10)c 11)c 13) £1 M)b 17)c b) A bag contains 4 red balls, 3 white balls and 5 blue balls, a ball is drawn from the bag randomly. Calculate the probability that the drawn ball is: 1) Red 2) not blue 3) green c) A card is drawn from a bag of 25 cards numbered lroml to 25. Calculate the probability that the drawn card carries. a) number divisible by 5 b) number 3 20 c) a perfect square number m1—0e 02 7)_—, j m2 into» I l
  10. 10. General Revision Algebra Grade one preparatory Second Term General Revision Algebra Grade one preparatory Secondr'l"erm Modgl gxam 1ilg. ) 10) J : /em it'1: . ... ... ... ... ... ... . . . rs‘ Tltc. dcgrec of mi: algebraic term 6 X: y} is . . . . . . . . . . . . . . . . . . . . . . . .. 12) 5 ' Ths‘4|(. ldlll‘L‘ imcni: of the number I I I is . ... ... ... ... ... ... ... .. . . ill -RX exceeds 5X by . . . .. . . L‘) tlZx‘, —4.)x . . . , . . . . . . . . . . . .= in‘. 1-1) >1 |2|Cltoowlltemrre-ct answer: I) ‘ xn= l Tht-ii : . . z J 2 Q(3) Simplify V M 0 ‘ 1 l‘l)m H . y — . . . . I 2) Tlierationril number . ... ... ... ... .. . . . llL‘lnlI£Ill1|_'ht. ‘lWt. ‘L‘fl ‘ and " 5 ts‘ hi 3) ' is .1 r. ititiii; il number then I‘: :1) mm b) J C) 2 4) Express '4. as adcciiital . ... ... ... ... ... ... ... ... ... ... .. . , :1) 0.36 b) (me; C) rm 5iIr': ’1‘iit-n: 5—2i: ... ... ... S izi 3 A s J’; bi; l))S. S lx: xL; Q,x-mi) ’ ’ )SS H} |3|; t)Add: .H—5y—(iunil . ‘iy+2.+5 C . . bl L'si'ili‘strihul‘icpmpcrtytulind: |: xll+ : xx- 0 L‘) The length olzt rectangle is 5 X cm and its viidth is 3,! cm . C: IlL'll£llC its area . 5 (1) SS lstxt Q, .‘ '13) t: )SS= QinN . ~ . : 4 _ -. :_ SS Ix“, ()'xg_W2, [-l| .il$ubtr. itt. (i +-. vt 5 fmin -. 3xo-1 bitr u= j.b= —: lindthcvalucol i; t+bl+(‘. t-bl l ‘i c) Fllkl ll1f‘t. ’v. ' r. iiiim. il lllllllht. 'f hctiiccii Jbaidilrrl (Y-)
  11. 11. General Revision Algebra Grade one preparatory Second Tenn Q} Slmglifl zs fly? D) g: ar'2° 36 3°a"b cl (': ‘)°+(%)' at (4) a) Solve the equation: 8x + 4 = 20 . where x e Z . b) Solve the inequality: 2): 9 3 2 3x— 1 , wherex a Q a) Find the S. S 0!: 2x + 4 - 10 inQ b) Solve the inequality 7x — 2x +1 516 in Z a) Solve the equation: 2 (3x - 3) + 2x - 74 where x e N b) Solve the Inequality: -3x—1 s 5 where x e Z (51 a) The age or Ahmed equals three times the age of Hany and the difference between their ages equals 10 years. Find the age at each of them (b) ‘the length of a rectangle is twice its width and its surface area is 24.5 cm’. calculate each of its length and width. (c) It three quarters oi the surface area of a square is 1 3 m’. calculate the side length of the square.
  • RomanyGerges2

    May. 7, 2016
  • HanyGhazy1

    Mar. 24, 2016

امتحانات لمراجعة ليلة امتحان آخر العام للصف الأول الإعدادى فى الجبر لغات

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