人教版 八(上)全册教案

人教版 八(上)全册教案

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时间:2023-07-06

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73#0)ḄÛᑣy!xḄ&Cᦪ(xy«)஺ᱯÞᙢßb=0~y!xḄᦪ஺1Åàᑡᦪ¥y!xḄ&CᦪḄ!()2xজy=x-6ãঝå&ãঞå&ãটy=7-xx8AஹজঝঞBஹজঞটCஹজঝঞটDஹঝঞট2àᑡᦪᐵK¥è´éCᦪᐸ¥è´ëéᦪÈ(1)☢ì10cm2ḄíîÛḄïa(cm)IÐlḄn/?(cm)ã(2)ð8(cm)Ḅy/ÐÛḄᕜðL(cm)Iòb(cm)ã(3)óᚪ$ᨵ᯼120ᔴ»ᜩ⌕ᵨf5ᔴxᜩrøᒕà᯼yᔴã(4)ij»6~40ᓟ|kḄq[s(ᓟ|)~r(6~).(5)ij60ᓟ|/~Ḅoúᒴokkq[¥y(ᓟ|)Ik~x(~)ÂḄᐵKã(6)ᙊḄ☢ìy(ᔖ|2)IþḄÿx(ᔖ)Ḅᐵ(7)᪛ᙠ50ᔖᨴ2ᔖxᨴ᪛Ḅy(ᔖ)ᑖ᪆ᦪᔲ•#ᦪᡈ%&'ᦪ()*+Ḅ,᪆-./᦮ᳮᔲ2ᔠு=6+/9¥0)ᡈ;=<=>0)?-ᡠAB⚪DEᐜᑏHᦪ,᪆-,I.20,(1)஺=M#ᦪ.h(2N=2ᓃ+16,LPḄ#ᦪ.(3)y=150—5x,yxḄ#ᦪ.(4)s=40f,sQfḄ#ᦪR%&'ᦪ.(5)y=60x,yxḄ#ᦪSxḄ%&'ᦪ(6)y=nx2,yMxḄ%&'ᦪSMxḄ#ᦪ(7)y=50+2x,yxḄ#ᦪTMxḄ%&'ᦪ'3UVᦪ)=/-2"+24+1,W*%&'ᦪXkḄY.W*#ᦪXHḄY.ᑖ᪆᪷[#ᦪ\%&'ᦪḄ]᧕X_`ḄY.,Wy=(A-2)x+2k+l%&'ᦪᑣ2%+1=0,ᓽc=3.Wy=(k-2)x+2k+l#ᦪᑣ4—2/0,ᓽZW2.'4UVydx—3ᡂ%&'fx=4llgy=3.(1)ᑏHydxḄᦪᐵ-(2)ydxhiᦪᐵ(3)Xx=2.5jyḄY.,পlydx-3ᡂ%&',ᡠAnᓝ3).Rlx=4jy—3,ᡠA3=஽(4—3),,_q=3,ᡠAy=3(x—3)=3x—9.(2))xḄ#ᦪ.

74(3)fx=2.5jy=3X2.5=7.5.'5UVAஹB|ᙢ~30ᓟBஹC|ᙢ~48ᓟ.PAj12ᓟḄAᙢH./2ᙢᑮCᙢ.BPjx(j)8ᙢ)(ᓟ).(1)fᓃPᙠ4ஹB|ᙢjXydxḄᦪᐵxY.(2)fBPᙠBஹC|ᙢjXydxḄᦪᐵxḄY.ᑖ᪆(1)fBPᙠAஹ8|ᙢj8ᙢ)Aஹ8|ᙢḄdPᡠḄḄ..ߟ-----------------------¡30ᓟ48ᓟ(2)fBPᙠ8ஹC|ᙢj8ᙢyPᡠḄdAஹB|ᙢḄḄ.y♦——*AA-\--------------------B-\-----------------_-__-----------------,C30ᓟ¦ᓟ,(l)y=30-12x.(04W2.5)(2)y=12x-30.(2.5

75ᨴᵨéMù/63jéôᢥ0.6ᐗ/3ᦈôᡝᨴᵨéù/63jù/üᑖᢥ1ᐗ/3ᦈô஺ᡝᨴᵨéX3,Ìýéôyᐗ஺þ1ÿᑏᨴᵨ6363yXḄᦪᐵᑨᔲ!"ᦪ஺$2&'()ᡝ5ᨴ,Ḅᵨ83,./ᵨᡝ5ᨴ,Ḅ0஺1©y=0.6x,y=x-2.4,yxḄ!"ᦪ஺ঝy=8-2.4=5.6$ᐗ&>IV.ABC1ஹ•"ᦪஹGHIᦪḄᭆKLᐵ஺2ஹM᪷O'(PᓫRSᑏ!"ᦪḄ⊤U஺V.AVWX1Y'(y—3xᡂGHI]x=2y=7$1&ᑏyxḄᦪᐵ.$2&y^_`ᦪᐵ.$3&aby=—4xḄc.2.ᵬeᑮgeḄᒹijkᓟm0.9ᐗopqrs00.2ᐗ.tjky$ᐗ&ᒹiux$ᓟm&Ḅᦪv᪆ab5ᓟmuḄᒹiḄjk.3.xyᑁ{ᨵ}~400.᝞⚞36.xyᑁḄ}~ᦪ஺ᦪfḄᦪᐵ.4.᪛⁚Ḅ᪛1.80.O᪛ᙠ10ᑁᙳ0.35..᪛ᦪḄᦪᐵ.b!b4VX᪛ᨵ.5.ᢥ᯿ᡃ¢£¤¥¦§¨ᨴᦈᐭ800ᐗ«¬¨ᡠ®£.800ᐗ1300ᐗ¯ᑖ◤²³5%Ḅ¨ᡠ®£.µᑏᨴᦈᐭᙠ800ᐗᑮ1300ᐗḄ¨¶²³Ḅ£·y$ᐗ&ᨴᦈᐭx$ᐗ&Ḅᦪᐵ.¸¹ºa§11.2.2-"ᦪ!ஹ!"ᦪḄ¦¼½ஹ!"ᦪGHIᦪḄὶ¿ஹ᪷O⚪ÁᑡᦪᐵÃஹÄᚪÆÇDG>ᦪHᦟÉ᪗1ஹᳮv!"ᦪḄÌᦪ⊤UÍÎḄ϶ᐵ஺2ஹMÐÑÆW!"ᦪḄÍÎ஺ᦟuÒ

761ஹMÑÆᙢW!"ᦪḄÍÎ஺3ஹÔ³WᦪÍÎḄ!ÕÖ×஺ᦟØÒᳮv!"ᦪḄÌᦪ⊤UÍÎḄ϶ᐵ஺ᦟÙI.ÚÛ⚪ܺÝ᛻1ஹßàWᦪÍÎḄ!ÕÖ×á☢ᡃ'ãÇä!"ᦪLGHIᦪḄᭆKGHIᦪ!"ᦪḄᐵM᪷O'(RSᑡxyḄᦪᐵå⁚AᡃẆç!!"ᦪḄÍÎLឋé஺2.ᙠ☢êëᙶ᪗íᑡᦪḄÍÎ.(l)y=-6x(2)y=-6x+5(3)y=3x(4)y=3x+2II.îᐭïAÛ⚪1§ðñÃ!"ᦪÍÎ_`òóᕖõö÷øùஹúû®ÃᦪḄÍÎüêý.Û⚪2§!"ᦪy=kx+b(kWO)ḄÍÎü!ᩩêýᔩ?.ᦪy=kx+b(k/O)Ḅᩩ஺ᢣᩩ!y=kx+b(bWO),ᱯ#ᙢ%&ᦪy=kx(kKO)Ḅ'((0,0)Ḅᩩ.)⚪3+,-./012ᩩ3)⚪4+4ᦪ56⌕8,-.36⌕89.஺:;4ᦪḄ6⌕89.<(9.4ᓽ/.)⚪5+>?“AA”4ḄC-ᦪḄ᝞ᡠF&GHᑡᔜKᦪḄᨵMNᐳP.ᨵMNQP..(l)y=-6xRy=-6x+2(2)y=|xRy=|x+2(3)y=-6x+2Ry=Tx+2UᔲWXYZ[3)⚪6+K\y=kx+b(kஹbᦪkWO).ᦪk^bḄ8_K\Ḅ`aᔜᨵMNbc3defgᯠ;ij+9-ᦪkk-᪵bQ--᪵5ᨵᐳP.+

77QP.:____________________________k9-ᦪb᪵kQ᪵5ᨵᐳP.+___________________________QP.+___________________________ᙠPq☢sᙶ᪗vX4H1HᑡᦪḄ(l)y=2xRy=2x+3(2)y=2x+lRy=^x+1wPx4;yyᔲRz☢Ḅde{|᪵.m.⚪R}~1(1)ᦪy=-2x+5Ḅ(2)ᙠᡠḄz8,-.xḄᙶ᪗^ᙶ᪗xᔲᐵvy=-2x+5oᑡ⊤:X-2-1012…y=2x+5…97531….+0⊤XᔜK_!.Ḅᙶ᪗ᙠsᙶ᪗ᑁḄ.஺+Y.ᩭᑮy=-2x+5Ḅᩩ஺᝞H+ᙠz.A(3,-DB(4,-3),kx=35y=-2X3+5=-lTkx=45,y=-2X4+5=-3»(3,-1),(4,-3)ᐵvy=-2x+5஺(1)ᐵvy=-2x+5ḄxஹyᡠKḄ.(x,y)ᙠᦪy=-2x+5Ḅzᔩ3(2)•ᦪy=-2x+5ḄzḄ.(x,y)ᐵvy=-2x+5ᔩ3ᑖdeᯠ;¡஺(1)ᐵvy=-2x+5Ḅx,yᡠKḄ.(x,y)ᙠᦪy=-2x+5Ḅz஺(2)ᦪy=-2x+5ḄzḄ.(x,y)ᐵvy=-2x+5஺ᵫ£yᩭᦪᐵvy=-2x+5Ḅx,yᡠKḄ.(x,y)ᙠᦪy=-2x+5ḄzT¤(ᩭᦪy=-2x+5ḄzḄ.(x,y)ᐵvy=-2x+5஺ᡠ0ᦪḄ¥ᦪ⊤¦RKḄᓽ•ᦪḄ¥ᦪ⊤¦Ḅ.ᙠᓃzḄ¨.Ḅᙶ᪗x,ᙶ᪗yᦪḄ¥ᦪ⊤¦஺

782ᙠPq☢sᙶ᪗vX4Hᑡ¨ᦪḄ.(l)y=2xRy=2x+3T(2)y=3x+lRy=Tx+l.±²1´z☢¨XḄ9ᩩᨵMNᐵv3²2´µ8Ḅ¶·-.¸fgy¹8Ḅ.&Gº».{e+¼½¾H⌕8Rx¿ஹy¿Ḅf.&Gº».3y=-;Á+3N=TÃ5ᑖ#ᵫÅ=TÃ'(Æ᪵ḄÇÈᑮḄ.ᑖ᪆6⌕“PÊqËᦪ´'=Í+᝖&Á0´ᵫ%&ᦪḄy=fcr²kÕ

790'(ᔣzᡈᔣHqÇMl-ᓫ`ᑮḄ.b>0,ᔣzÇTb<0,ᔣHÇ.±y=-gx+3ᵫÙ=3%ᔣzqÇ3-ᓫ`ᑮḄ+Úy=-gx—5ᵫy=-gxᔣHqÇ5-ᓫ`ᑮḄ.IV.Û5Ü{1.ᦪḄMNÝÞᕖ32.4ᦪ56⌕8,-.?Æ᪵8&Gº»33.9-ᦪkk᪵bQ᪵5ᨵMNᐳP.^QP.?kb᪵kQ᪵5ᨵMNᐳP.^QP.3V.Û;à§11.2.2ᦪஹᦪḄáஹឋãäஹ4ᦪḄåæDG>ᦪIᦟè᪗1.éêᦪy=fcr+bkr0Ḅឋã.2.U᪷ìkRhḄ_íᦪḄᨵᐵឋã.ᦟî.L-ᦪXkRbḄ_KᦪឋãḄbcT2.{ᔠðñᦪᨌbḄ8_^`aḄᐵvóôᦪÝ{ᔠUõ.ᦟö.ᦪᨌ஺Ḅ8_^`aḄᐵvᦪÝ{ᔠUõᦟ(÷I.ó)⚪øù½᛻1.ᦪḄᩩ¼½¾Hᡃx4ᦪḄ8ᕸ9-.&Gº»322.ᙠPsᙶ᪗vX4ᦪy=§x+l^y=3x-2Ḅ.

80)ᙠᡠ4ḄᦪX'(,-▲.II.þᐭ1.ᙠᡠḄᦪ▲.22.ᙠy=§x+lᓃᙠ!ᔣ#$%&'ᓽ)*+x,ᑮᜧ/0Ḅ123ᙠ⌲56ᑮ7*ᓄ'ᦪyḄ93,*ᑮᜧ0.ᓽ:ᦪ9y;)*+xḄ<ᜧ=<ᜧ.>?:ᦪy=3x-2@ᔲ3ᨵCDEFᯠᦪḄ▲HIᦪḄJḄ▲KJLMI▲'NOPQᩩᑖ᪆0EHIᩩUஹ▲.WᵫYZy[Ḅ\ᙶ᪗@0_0ᡠOb>0/Zx[Ḅ\ᙠy[Ḅ`a[3bᙠx[Ḅcdb<0/Zx[Ḅ\ᙠy[Ḅea[3bᙠx[Ḅfc.ᡠOk>0,b#0/ஹஹg▲ᡈஹஹi▲.33.ᙠjᙶ᪗klᦪy=-x+2my=Ḅ'ᶍ0.᪷p☢ᑖ᪆ḄrẆtCIᦪ@ᔲ3ᨵuvḄឋxEyz{|}.3ᦪ0=-x+2my=Ḅ:ᙠ!ᔣ#$%/'ᓽ)*+x,ᑮᜧ/0Ḅ12⌲57ᑮ6*ᓄ'ᦪyḄ93ᜧ*ᑮ,0.ᓽ:ᦪ9y;)*+xḄ<ᜧ=~,.

81WHIᩩUgஹi▲b>0/ZX[Ḅ\ᙠy[Ḅ`a[ᡈᙠ[Ḅcdb<0/Zx[Ḅ\ᙠy[Ḅea[ᡈᙠx[Ḅfc.ᡠOkீO,b#O/gஹiஹ▲ᡈgஹiஹ▲.ᦪy=+6ᨵfᑡឋx:(1)k>0/y;xḄ<ᜧ=<ᜧC/ᦪḄ!ᑮ#ᓣd(2)<0/,y;xḄ<ᜧ=~,C/ᦪḄ!ᑮ#f.ᱯᙢ6=0/`ᦪ3ᨵHឋx.c>0,Zy[\Y`a[:6<0/Zy[\Y`a[.⚪1;Ḽ/¢Ḅ<£,¤¥ᓅ§¨ᩭ¨ª.⚪2;Ḽ/¢Ḅ<£,«Ḅ¬¨ᩭ¨®.m.⚪Z¯°1±²ᦪy=(2m-l)x+m+5,·@z{ᦪ/ᦪ9y;xḄ<ᜧ=~,Eᑖ᪆ᦪy=^+b(&WO),7k<0,ᑣy;xḄ<ᜧ=~,.¼½¾ᦪy=(2·-l)x+m+5,ᦪ9y;xḄ<ᜧ=~,.ᡠO2m-l<0,UPm<-.22±²ᦪy=(l-2஻?)x+m-l,Áᦪy;xḄ<ᜧ=~,ÂᦪḄgஹஹi▲ÃÄḄÅ9Ç.ᑖ᪆ᦪஹ=È+63Â0),Áᦪy;xḄ<ᜧ=~,ᑣ/<0,ÁᦪḄgஹ

82ஹi▲,ᑣY0_V0.1-2m<0¼ᵫ⚪ÊËm-\<0¼Ë,—

83¼(1)ãᙶ᪗@2Ḅ@A(2,-l)d(2)äᙶ᪗@-3ḄB(3,-3)d(3)ᑮy[å¥æY1ḄC(l,l)m஺(-1,5).5lᦪ)=-2x+2Ḅìᔠîïfᑡ⚪:(1)Cᦪ;ḼxḄ<ᜧ)ð<ᜧñ@~,EJḄ!ᑮ#ò᪵*ᓄ?(2)xÅÏ9/y=0?(3)xÅÏ9/y>0?ᑖ᪆(1)ᵫYk=-2V0,y;ḼxḄ<ᜧ=~,.(2))=0,ᓽäᙶ᪗¾0Ḅ,ᡠOCᙠx[.(3))>0,ᓽäᙶ᪗¾`ḄCõᙠX[Ḅc.¼(1)ᵫY4=-2<0,ᡠO;ḼxḄ<ᜧyð~,.ᙠ!ᔣ#$%/.Ḅ123ᙠ⌲57ᑮ6*ᓄᓽ!ᑮ#ᕈføù.

84(2)x=l/,y=0.(3)xVl/,y>0.IV./,ì1.(1)ú>0/y;xḄ<ᜧ=<ᜧC/ᦪḄ!ᑮ#ᓣd(2)A<0/y;xḄ<ᜧ=~,C/ᦪḄ!ᑮ#f.6>0,Z)[\Y`a[d6<0/Zy[\Yea[d6=0/Zy[\Yᙶ᪗û.2.>0_>0/ஹgஹ▲dk>0_<0/ஹஹi▲d%<0_>0/ஹஹgஹi▲dk<0_<0/gஹஹi▲.V.üýþ1.±²ᦪy=(ᵨ-+஻?,mᦪᦪ.ஹஹ▲2.!"ᐵ$xḄᦪ>,=(-2/n+l)x+2/n2+w-3.(1)&ᦪ'()ᦪஹ▲*”Ḅ,(2)&ᦪḄ-(1,-2),*mḄ.23.!"ᦪy--.(1)./y0xḄ1ᜧ31ᜧ(2)4/y0xḄ1ᜧ3564.!"-(-1,4)8“:ᙠ<=y=gx+3>?(@஺8BḄᜧ6.CDEFGHᑨJḄBK5.LᦪḄMNᜧO᝞QᡠS?ᑖUVWX஺ḄYZ[FᦪḄឋ].

85^⚪`ᦪaᵨ()ᦟ᪗1.ᳮefWgᦪK,2.DᵨfWgᦪK*ᦪᵨᦪ⊤ijekᨵᐵmno⚪.3ஹpqᵨ“ᦪrsᔠ”uEekᦪvo⚪.ᦟfWgᦪKVWwᦪe᪆jᦟI,yFo⚪z{|᛻ᦪᐵgjy=h+b(kWO),᝞~"⍝ᓃḄᦪe᪆jVWᨵ᪵ḄᩩD*Hl48bᕖo⚪1!"ᦪx=-2ᦪ=/,=3y=-3.DᔲᑏFᦪḄe᪆jᕖ᪷ᦪḄW{ᦪ:y=h+b(AHO),o⚪s᝞*FkbḄ.ᵫ!"ᩩx=-2y--1,-1--2kb.ᵫ!"ᩩx=3y=-3,-3=3k+b.ᩩ:⌕¡ᓽeᐵ$xḄᐗB¤2k=-—1=—2k+h,5e■-3=3k+b.9h=—5

8629ᡠᦪe᪆jy=o⚪2!"©ªḄ«¬y(ᔖ®)ᙠWḄ▲¬ᑁᡠᢞᱥ]x(ᓟ´)Ḅᦪ.m!µ¶ᢞ·ᱥ©ªḄ«¬6ᔖ®ᢞ4ᓟ´]Ḅ·ᱥ©ªḄ«¬7.2ᔖ®*ᦪḄᐵgj.ὃ⇋o⚪½Ḅ¶ᢞᱥp©ªḄ«¬6ᔖ®8ᢞ4ᓟ´]Ḅ·ᱥ©ªḄ«¬7.2ᔖ®,ᦪᐵgj½Ḅxஹyᨵ¾ᐵgII.ÀᐭÂÃ>⚪Ä᝞Qᑖ᪆`!"yxḄᦪᐵgjᦪᑣᐵgjÆ)=Ç+8Ḅrjᡠ⌕*Ḅgᦪk8ᓃḄ.3!"ᩩx8yḄÊËaÌx=0ஹy=6,x=4y=7.2.ᑖUÎÏÐÑᐭᦪjÒᓄ*kbḄᐗB¤ÊÕ3*஺Ḅ.e{ᡠ*ᦪḄᐵgjy=Ax+b/#O),ᵫ⚪Ù[6-b,7.2=4k+b.eB¤Êk=0.3,b-6.ᡠᡠ*ᦪḄᐵgjy=0.3x+6.(ᐸ½ᨵWḄÝ)Þß1.á⚪½âËᦪÑᐭe᪆jã*ek8ᓃḄ¤Òᓄᐵ$k8bḄᐗB¤ÊḄo⚪.2.o⚪n▭o⚪ᨵᐵḄᦪååᨵWḄÝ.o⚪3&,ᦪy=mx-(m-2)-(0,3),*4Ḅ.ᑖ᪆ὃ⇋ᑮ<=)=.x-(஻*2)-(0,3),[é-(0,3)ᙠ<=>êëᯠ!"ᩩ½íᨵ<îïFx8yḄËaðᵫ$>ñ-Ḅᙶ᪗(x,y)Ñ⊤ᦪḄËËaÏḄôᙶ᪗x⊤SḄL•öᙶ᪗y⊤SÏËaḄᦪ.ᡠ÷⚪Òᓄ!"x=0y=3,*ø.ᓽ*ᐵ$ùḄᐗB¤.ex=0y—3.ᓽ`3=-(.-2).e.=-1.Hᐜ{f*ᦪᐵgj(ᐸ½ûᨵü"Ḅýᦪgᦪ)þ᪷ᩩᑡᡈ,

87ᦪᑮᡠḄᦪm.⚪1"#$%ᦪ)=(+*Ḅ+,-./(3,5)3/(-4,-9),78=59%ᦪyḄ;.ᑖ᪆1.+,-./(3,5)3/(-4,-9),ᓽ"7x=39y—5Vx="49y=-9.Aᐭ%ᦪC᪆DEkb.2.Iᯠ⚪KLMᨵ⌕ᑏ%ᦪḄᐵDRST⌕x=59%ᦪyḄ;U◤%ᦪC᪆DḼX.3k+b=5Cᵫ⚪K-4k+b--9k=2CZ[\b=-lZ[%ᦪC᪆DTy=2x-l7x=59y=2X5-l=9.2"_%ᦪḄ+,᝞a+ᑏbḄᐵD.ᑖ᪆“d”f+,-.xghiᙶ᪗T2Ḅ/yghlᙶ᪗m-3Ḅ/.“ᦪ”f,ᙶ᪗(2,0),(0,-3)opC᪆D.CqrᡠḄ#$%ᦪḄC᪆DTst-./(2,0),(0,-3),uZv/ᙶ᪗AᐭC᪆DQ=2k+lx—3—b.3ᡠwᡠḄ#$%ᦪḄᐵDmy=rx—2.3ysty^-kx+bstz-x{|}yg~/Ḅlᙶ᪗T2stḄ⊤D.ᑖ᪆sty=-kx+bst)=-x{|kḄ;yg~/Ḅlᙶ᪗T-2,bḄ;.CSTst)=4x+bst)=-x{|ᡠw=-1,STstyg~/Ḅlᙶ᪗T-2,

88ᡠw/=-2,SᡠḄstḄ⊤DTy=-x-2.IV.9⁚ᡃ#$%ᦪC᪆DḄ஺#$%ᦪḄC᪆Dᵨᦪᓽ᪷⚪EḄv[ᩩ#$%ᦪC᪆Dy=H+b(A#O)Ev[ᦪk35Ḅ;V.¡¢1.᪷aᑡᩩᑏ¤¥Ḅ%ᦪᐵD.পsty=kx+5-./(-2,-1)(2)#$%ᦪE7x=l9y=37x=-l9y=l.2.ᑏv[#$%ᦪ§bḄ+,¨-./(-2,3).3.᝞+m©ª⌶¬®¯°±²|³´ᵨµK+.¶·¸ᦈ´Lᑏ|³´y(ᐗ)|³»¼x(ᓟ¾)¿ÀḄ%ᦪᐵ.yÁ)30/20/r..........2...>010203040506070JᓟL)4.#$%ᦪ)=(+Ä*0)Ḅ+,-./(3,3)3(1,-1).bḄ%ᦪᐵDLÆ+,.5.▰ÈᨣᎷË©ᙢ¯ÍÎÍ⌕ᜧÐhÑ9Ò²#⊟ÔLÕÖ7ᙢÑ×ØÙÚÛÜ100ÝÞßaà06c.▰ÈᙠÑäaf#aå²ḄßæçÞßT34࠷,éêᑮÑ⚔ìíßæT32.2࠷.Ñî.ï⚪r#$%ᦪ¥ᵨ(ð)ᦟò᪗ᑭᵨ#$%ᦪôCõ¤ᐵö▭ø⚪.ᦟò»/ᮣúûᵨôCõ¤ᐵø⚪.ᦟòü/ᮣúûᵨᨵᐵôCõ¤ᐵø⚪.ᦟò.Iýø⚪þqÿ᛻

89ᡃ☢ᨵᐵᦪḄ᝞᪆᝞ᑭᵨᦪᐵ!"⚪ᕖ%&'(ᡃ&⁚*⌕Ḅ,⌕"⚪.II.ᐭ0*1☢ᡃᩭᦪḄ3ᵨ.415672008/ᑖḄ;<=>?ᐜᒴB;>5ᑖCDᑖEF;<208/ᑖGᒴ;>10ᑖC.HᑏJ&KLMN᝛>P;PLMx(ᑖ)TᓄḄᦪᐵVWXJYZ.ᑖ᪆[\⚪ySxTᓄḄ]^ᑖᡂ`K[5ᑖCa?10ᑖC.ᑏySxTᓄᦪᐵVL⌕ᑖᡂ`bᑖ.cYZLd⌕ᑖᡂ`KᩭXe⌕fgᔜiTjḄkln.20x+200(0

90ᵫÀD◤⌕260ᔴ[B—D,260—200+xᔴ.ÁÂᔜÃᵨ[A——C20xA——D25(200-x)B——C15(240-x)B——D24(60+x)½ÃᵨyḄÄyaxᐵV[y=20x+25(200-x)+15(240-x)+24(60+x).ᵫ᪆ᡈYZ«¦ÆJÇx=0Lylᨬ510040.ÈÉA~C஺ᔴD200ᔴ;B~C240ᔴ,D60ᔴ.ÉLᨬ10040ᐗ.½A~ᨵᧇ300ᔴB~200ᔴᐸ¸ᩩÎÏTGÐ᪵ᕖ%⚪aÑÏT°(¥ÒᨵᡠÏÔ[A——CxᔴA——D300-xᔴB——C240-xᔴB——Dx-40ᔴÕ᧜yaxḄᦪᐵV[y=20x+25(300-x)+15(240-x)+24(x-40).ᓄ×[y=4x+10140(40WxW300).ᵫ᪆¦[Çx=40Lylᨬ5[y=4X40+10140=10300ÈÉA~C40ᔴD260ᔴ;B~C200ᔴD0ᔴ.ÉLᨬ5l10300ᔴ.᝞iTjxḄkln(40WxW300Ḅᕖ%ᵫÀB~Dºᦪx-40ᔴ▭²Ï¦Ø(ÙᦪeA~²°ᨵ300

91ᔴᧇdϦØÚ¥300ᔴᡠ7xkl3ᙠ40ᔴᑮ300ᔴM.?5Ü[¹ᨵÝ¡TjḄ"⚪L¦7ᑖ᪆&TjMḄᐵV⌱kᐸ²ß¡TjàiTjᯠ?᪷â"⚪ᩩÎã¦7Õ᧜▭"⚪Ḅᦪ.&᪵µ¦7ᑭᵨᦪᩭ.ᙠ▭"⚪¥Ò²⌕fg᪷â▭äåiTjkln.µæçèÁ¡Té⚪᪵᝞êiTjklnë┯íî᧕Jᜫñòᑮ┯ñḄÜó.in*ᚪõAஹB`ö÷ᔣᵬஹú`ᙢöᐸ²ᵬᙢ◤ö15üᔴúᙢ◤ö13üᔴAஹB`ö÷ᔜ¦Jö14üᔴ.Aᙢᑮᵬᙢ50ᓟ8ᑮúᙢ30ᓟ8Bᙢᑮᵬᙢ60ᓟ8,ᑮúᙢ45ᓟ8.¶þ¡ᫀḄ(ᔴ•ᓟ)ᨬ.yᔴ•ᓟAᵬᙢxᔴᑣᙢ(14-x)ᔴBᵬᙢ(15-x)ᔴᙢ(x-1)ᔴ.ᔜ!Ḅᐵ#$%&᧜yx()Ḅ*ᦪy=50x+30(14-x)+60(15-x)+45(x-1).ᓄ-.y=5x+1275(1WXW14).ᵫ᪆1$%:3x=l4,y6ᨬ785X1+1275=1280.9:;Aᵬᙢ1ᔴᙢ13ᔴ<;Bᵬᙢ14ᔴ,ᙢ0ᔴ.:4ᨬ71280ᔴ•ᓟ.IV.=ᚪ7?@⁚=ᡃCDEFGHIᑖK*ᦪᙠM▭O⚪QḄRᵨᱯUVDEIWXYZḄ*ᦪO⚪ᡃC[\WM▭O⚪]^I_ᩩᚆ⌶ᡃCc_defᑮDE*ᦪḄh⌕ឋkl⌕ឋ.V.=\mn1ஹE⚪11.2—7ஹ9ஹ11ஹ12⚪.2ஹq=ᚪrstuvDG>ᦪMDᐗDGOPᦟ᪗1ஹ%fᢈxy᪗ᳮ_|*ᦪ_ᐗ_|~Ḅᐵ#᪷_|*ᦪḄW_ᐗ_|~ḄO⚪஺

922ஹ~y᪗ᔊ~*ᦪᐵ#O⚪ḄtuDEᵨὶ#ḄᦪDO⚪Ḅ஺3ஹr᝱y᪗DEᵨ*ᦪḄ~Ḅ~drᵨᐰ☢ḄᜐᳮO⚪Ḅ஺ᦟ_|*ᦪ_ᐗ_|~ᐵ#Ḅᳮ஺ᦟ•|*ᦪ_ᐗ|~ᐵ#Ḅᳮ஺ᦟ☢ᡃCDEI•|*ᦪ_|*ᦪV¡YZ()ᢥ᯿•¤ḄZᓄ¥¦Ḅ_§¨Rᐵ#©ᡃCª«¬DḄ_ᐗ_|~_ᐗ_|®1¯ᐗ_|~°±ᨵḼ´ᑗḄὶ#஺;¶⁚=]·ᡃC¸DḼᵨ*ᦪ~¹°º®1Fᵨ*ᦪḄ»ឋ¼ᙢ~¹°ºk®1ḄO⚪¶½VDEᦪDḄ_§¾¿Ḅ~஺CஹDEF⚪ᡃCᐜᩭÂ☢Ḅ¡YO⚪ᨵÃÄᐵ#¹1º~2x4-20-0.¹2º3ÊZË64*ᦪy=2x+20Ḅ6ÏÐO⚪_¨Ñ2x+20=0ky=2x+20,;¼1ÒᨵÃÄÓÔkÔḄᙢ~ÐO⚪¯¨Ñ¹1ºk¹2º,;@ÕÒÖᨵÃÄᐵ#Ш¹1º,~2x+20=Q$.x=-lQ¨¹2º,M▭Ò¸V3ᨴº4xḄO⚪¶$[Ú~2x+2N.Ü^-10,$Þ¶¡YO⚪M▭ÒVÔ_YO⚪஺O⚪ß;*ᦪÒ¹1ºk¹2ºÖVàÄ᪵Ḅᐵ#Ð20,-■cyI»â82ᙠ20xãäḄᙶ᪗V¹TO,0W,è~2é20=0ḄVklQᡠ[;Ò»âk2é20xãäḄìᙶ᪗Ḅ6¸V~2x+2O=OḄ஺HஹIJKL;¨Ò☢¡YO⚪Ḅíî$[ᑮ_Y_ᐗ_|~ḄO⚪$[ïYÓRḄ_|*ᦪO⚪Ó_ð஺ὃ~ax+b=O¹a,bôᦪºÊZxË64_|*ᦪõ=@*+13Ḅ60ᨵÃÄᐵ#ÐøùᐳÔûü~axHHº$[þᓄ3_|*ᦪ1X+JḄ604ÊZxḄ6஺;Ò¸Ó3Ñÿax-xḄᙶ᪗Ḅ஺⚪▭!"#⚪஺MஹNOPᵨ1ஹ&ᡂ⊤)*#ᐗ#,-.⚪#,/ᦪ⚪!"#⚪஺12#ᐗ#,-.⚪#,/ᦪ⚪(1)5-.3x-2=0:x;<=/ᦪy=3x-2Ḅ;0?(2)5-.8x+3=0(3):x;<=/ᦪy=-7x+2Ḅ;0?

93DEFGᦪḄHIJFKax&ONaw஺Ḅ5Px;<=/ᦪQaxWḄ;0GSḄHIJKax-+b=OU0VḄ5PWXYxḄᙶ᪗RஹS⚪T᪆ᱥ[\ᙠḄ^I!5`/bᐸ^Idbef2`/bghibḄ^I;17`/bjN5klmP39VpqF3ஹ:rstxḄuvwxyᩩ{|/ᦪy=3x+8Ḅvw}ᑡᩩ{FN1Vy=0,N2Vy=-74ஹ-.ax+b=0Ḅ5!-2,}ᑡ!y=ax+bḄ!NVVஹWᚪYZᡃᑮxyjᡃ!yḄjᡃᨵxyᶧᔩjஹ[\]^1ஹm2ஹlmP45Ḅ1⚪DG>ᦪMDᐗDGQRJO_`1.5#ᐗ#,J!::#,/ᦪᜧNᡈV0=KrstḄu¡.2.5ᐵxḄkx+b>mx+n§ᓄ;FN1V:rstxu<=y=Nk-mVx+b-nḄᙠxḄ-.ᡈN2VK:xu<=y=kx+bḄᙠy=mx+nḄḄ-.N2;“V”=!"᪵Ḅ⍝ᳮVabc¯Fᵨ±Ḅ-k52x+l>3x+4ᑖ᪆FN1Vµᓄ;-x-3>0,¶Q-x-3,ᯠ¸¹ºFrstxu<=

94ḄᙠX-jᡈN2V±¶y=2x+ly=3x+4,ᯠ¸¹ºF»¼½xḄy=2x+lḄᙠy=3x+4ḄḄ-j5F-kN1V¾;F-x-3>0,ᙠHᙶ᪗¿±¶/ᦪy=-x-3ḄN1V.GJ¶:x<-3=ᩩḄᙠx-ᓽ=y=-x-3>0,ÂÃḄ5Ä!x<-3.-kN2VžḄÆJḼ!#,/ᦪᙠ"#ᙶ᪗¿±¶y=2x+ly=3x+4N2V,GJ¶ÈḄḄᙶ᪗!x=-3,ÂÃ:x<-3=="#xḄy=2x+lḄᙠy=3x+4Ḅ-Ã=ᨵ2x+l>3x+4,ÂÃḄ5Ä!x<-3.ÉᐷËਮᡃÍ⌱1.y=x-lḄᙠx-=»ḄrstḄ¡!NVA.x>lB.x>lC.x-2B.x?-2C.x<-2D.xW-23.ᐵxḄax+l>0NaWOVḄ5Ä!xீl,ᑣy=ax+lxḄ!NVA.N0,1VB.N-1,0VC.N0,-1VD.N1,0VਮᡃÍÕ4.:rstxḄvw=y=-x+2Ḅᙠx}-.5.y=x-2y=-x+2N2,0V,ᑣx-22-x+2Ḅ5Ä!.6.y=-3x-3xḄᙶ᪗!,ᑣ-3x+9>12Ḅ5Ä!.7.ᐵxḄkx-2>0NkWOVḄ5Ä!x>-3,ᑣy=-kx+2xḄ!8.-x+5>3x-3Ḅ5Ä!x<2,ᑣy=-x+5y=3x-3Ḅᙶ᪗!.ਮᡃÍ×9.ØᓫÚ◤⌕ᵨÝÞᜓà#[Ýáᡈ#âᨵ¶ãäåᐸḄ#æçèᔠ"êëÝdᨴíîxkm,Yï[ÝáḄᨴãð!yᐗYï¶ãÝäåḄᨴãð!yᐗy,y

95ᑖñxòóḄ/ᦪᐵ¿!᝞11-34ᡠöḄᩩ¹º÷×}ᑡ⚪:(1)dᨴíîḄø.ᙠxy¡ᑁ=ãâᨵ¶ãÝäåḄ¶ãÝᔠúj(2)dᨴíîḄø.ûü=ãæÝḄðᵨ"j(3)᝞ýᓫÚþÿᨴḄ2300km,ᓫḄᔠ10.ᙠᙶ᪗"#$%&'ᦪy*-x+1.yz=2x-2Ḅ1234᪷612789ᑡ;⚪:(1)ᑏ%AByi=-x+l.y=2x-2ḄEFPḄᙶ᪗.2(2)AHᑏ%IJxKLMNyi>y2Pyi0iy2<08ᫀI1.A2.C3.D4.x>25.x226.(-1,0)Px<-l7.(-3,0)8.(2,3)9.জJ0<*<1500N3vᨵ%wxḄ%ᔠPঝ1500kmPঞz{Ḅᔠ

9610.জP(1,0)PঝJxvlNyi>y23Jx>lNyFy?11.(1)k=>b=5,/.y=x-2>y=-3x+512ᶍP(2)12%IজJx<2Ny௃vy2PঝJx32Nyi>yP2(3)•.•AByi=Px-2.xḄEFB(4,0),ABy=-3x+5.xḄEFC(1,0),2,12%IজJx<4NyFO,Jx>§Ng2<0,ᡠJg4N3yi>0PJx>PNy2<0,/.Jx>4Nyi>0iy<0.2ᐗ&.&'ᦪᦟ᪗IW᪗I1ஹᳮᐗ&.&'ᦪḄᐵ"2ஹ᪷6&'ᦪḄ12]ᐗ&Ḅ¡.3ஹᑭᵨᐗ&¢£&'ᦪḄ⊤¥¦d᪗:§¨Ḅ©ὃX«¬,ᙠd1®%.12¯°Ḅᐵ",±ᐭᐗ&12³3N´µ¶Ḅᦪ·¸ᔠḄ¹Xd.º»᪗:§¨Ḅ¼{S½,®%X12¯°Ḅ¾¿ᐵ"3ÀÁ¶ÂÃWḄὶ",´µ¶ḄŹ,ÆǶÈᦪḄᐶÊ.ᦟËFI1ஹᐗ&X&'ᦪḄᐵ"2ஹ᪷6&'ᦪḄ12]ᐗ&Ḅ¡ᦟÌFIX'ᦪ¯°Ḅ¾¿ᐵ"ᓽᦪ·¸ᔠḄ¹Xdᦟ¨IAyஹÎÎ1ஹÏ:ÐÑᐗ&Ḅ2ஹ&'ᦪḄ1ÒÓÐ_____-r3ஹ᝞1,]&'ᦪḄ1ÒḄ᪆¦—71ߟ1ஹAXஹÛÛ1ஹ;⚪Ix+y=5ḄᨵÜÝᑏ%ᐸ#Ḅßᩭáx+y=5ḄᨵâᦪÜ3᝞Irx=~lrx=0rx=lrx=2rx=3ty=6ty=5*-y=43*-y=2å2ஹᙠAæᙶ᪗"#ᑖèé%êᙶ᪗ḄF3ëÏᙠ&'ᦪy=5-xḄ1Òᔩ3ஹᙠ&'ᦪy=5—xḄ1ÒíKF3ëḄᙶ᪗〉ᔠx+y=5ᔩ4ஹx+y=5Ḅᙶ᪗ḄᡠᨵFᡂḄ12.&'ᦪy=5-xḄ1ÒZᔩ

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120⚗!Bb)஺2wপ(3x+5y)(3x-5y)=(3x)2-(5y)2=9x2-25y2IIII(a+b)(a-b)=a2—b2(2)(0.5b+a)(-0.5b+a)=(a+0.5b)(a-0.5b)=a2-0.25b2\III(a+b)(a—b)=a2—b2(3)(-m+n)(-m—n)=(-m)2—n2=m2—n2IIII(a+b)(a—b)=a2—b22ஹ2ᵨ+,-(1)103X93(2)59.8x60.2äå5:£æ⚪Ḅ2w(1)103X93=(100+3)(100-3)¨ç²ᵨᡠḄé<ᮣë2=1002-32=10000-9=9991ìæ⚪Ḅ஺(2)59.8x60.2=(60-0.2)(60+0.2)=602-0.22=3600-0.04=3599.96§©ª5ὃ(103X93)d100X100R_________59.8x60.2d60X60R_____________FÃÄÅE3ஹÆᑁÈÆÉP128È⚪ÊஹËÌÍÎ1ஹËÌwÏ᪵(2+1)(2?+1)(24+1)Ñ+1)+1?〉îḄஹ¢ï¬¸ᑮᑖðñFÒᑮdeÓÔḄ,VᔩEᦟḄ!ᵨò45¼ḄÕÖᙢ,Ï᪵(3+1)(3?+1)(34+1)(38+1)+1?²ᵨ஺Fº.»ḄØÙᔩE2ஹᜓ⌱Èᵨ+,-(1)(-0.25x-y)(-0.25x+y)(1)(2)ᵨᩭᑖôḄa,b»(2)(-2x+3y)(-2x—3y)(3)õᨵöᔠäåöᔠ²ᵨ(3)(2x-5)(2x+5)-(2x+l)(2x-l)஺ÜஹÝÞRfᐙàf᪀1ஹâᜩᑮÃÄÅE

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126abcd)(1)ஹ9:3h4ijk15?=25pᑏᡂ100X1X(1+1)+25252=225pᑏᡂ100X2X(2+1)+25352=625pᑏᡂ100X3X(3+1)+25452=1225pᑏᡂ100X4X(4+1)+25752=5625pᑏᡂ___________________________852=7225pᑏᡂ___________________________(2)L{(1)⚪Ḅ|}ஹEFஹS~(10n+5)2=______________________________(3)᪷☢ḄEFஹS3h19952=____________________________________ஹ▭⚪ᵨᦪ<1ஹ⚪ᵬஹ3ᨴḄ├ᙳa9:23▭⚪ᦪ<ᨵᐗᙠ4ᨴ5ᨴᨴᵬḄ├ᵨᵨᦪ<Ḅ஺ᙳᨴX%,MḄ├ᙳᨴ¡¢X%஺(1)5ᨴᵬḄ├£¤¤¢¥(2)᝞}a=150,x=2,¨©5ᨴᵬḄ├£¤¤¢ᐗ¥2ஹᑖ᪆(1)3ᨴ4ᨴ5ᨴ9:ᑡ⊤J¯[Ḅ°±᳛ᵬa(l+x%)x(l+x%)⚪³´°±ᐗµ¶·¸aa(l+x%)├=a(l+x%)2᳛¹ᵨ⚪ᡭ»ẠḄᵨ஺a(l—x%)x(l—x%)aa(l—x%)├=a(l-x%)2Êa(l+x%)2-a(l-x%)22xx22xx2ax=a(l+——+——)-a(l+——+——)=——(ᐗ)a½ᐹḄᦪ¿ᓽᑮ▭Â100100001001000025ÃḄᵨÄ!ᓄḄax150X2Å⌕ឋ஺

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129(2)SgP137Sᑁlm1ஹ2஺nஹopqrstu஺1ஹvvwx2yটYQ(1)a5-ra4,a2ᐸজ2Fᑮ(2)(-x)74-X2ᐸঝᜐᳮ(3)(ab)54-(ab)2ᐸঞঠᣚᐗH(4)b2m+24-b2(5)(a+b)64-(a+b)42ஹllw(1)SgP137Sᑁlm3ஹ4(⁚N⚪)lm4½2⁚t¾ḄN⚪஺(2)Y¡□£¤ᜧ¦§¨ᙢᳫᨬ¬Ḅ¦Y®ᙠᙢᳫ¯°ᑮḄᜩ²ᨬ³Ḅ⚩஺¿¹2ᵨÀÁ:;Â_▭N¨ᙢᳫḄ§¨Q4.2x107ᓟ¸¹º»Ḅᐝᑮ⚪ÄᦪÆᵨ஺'ᙢᳫ◤⌕ÈɹÊËÌஹÍÎᐙ_Î᪀1ஹÑᜩᑮÒÓËᙠᦟ7Ḅ?@Aýþ¦2ஹÔᦪUÕ◀+ᑣw!ÿḄÔᦪ×Õ◀ÔᦪØÙᢣᦪÕÛ஺ᐭḄ᪀஺ᦟ〉ᓽam+a-==amf(aWO,m,náYâ᦮ᦪḄஹ⊡ᐙஹᙢäm>n))஺æஹÀÁᶇèSéêᕡS᜜9íwSgé▬9í⚪ᜓ⌱Mñlm⚪w(1)òÀa'=2ay=3ᑣ!"#$%&Ḅ'()(2)x4n+,H-x2n-1-x2ni|=*+,-.ᜓᵨᨵ23Ḅ+(3)òÀax=2ay=3ᑣax-y=,4◤஺(4)òÀam=4an=5øa?"1-2nḄû஺(5)9l()a=20l()b=[/5,DEga+32bḄI஺(6)K2x-5y-4=0,E4ஹ+32PḄI஺15.4.1QRᦪTḄ◀V(2)ூᦟX᪗௃

1301ஹ\]^_᦮abcḄde-fghᢣᦪbj᦮ᦪᢣᦪklḄmnᐸᔠᳮឋ஺2ஹ\]^sஹtuஹvஹw-xyz{ᦪḄ|}ᦪV⊤V3ஹgᵨa0=l(aWO)ap=l/ap(a^O,p$᦮ᦪ)ᩭe஺ூᦟஹ௃$hᢣᦪbj᦮ᦪᢣᦪḄmn-.z{ᦪḄ|}ᦪV⊤஺$ᳮbᵨj᦮ᦪᢣᦪTḄឋ஺ூᦟᜓ௃*&஺ூᦟ]௃ᦟ]ஹὃ1ஹ#QRᦪᗩ◀VᑣQRᦪ◀-Rᦪ#-ᶧ¢£-¤-ᢣᦪ¥஺ᓽam4-an==am-n(a^O,m,n©$¹Ḅ᪀¸ºᑗ¼ᯠ஺᦮ᦪ-ªm>n))2ஹᶧ-¬&ẆsḄ$m>n,¯°mWn±²³ᕖµ¶ஹᔠ·#-᪀¸1ஹᔠ·#¾ᱯÀᑮÂ$ᡃĬÅᵨ(1)ÆÇ@534-53=____________ḄV-QÊ˹¼ᯠÌᵹ-3311ᙠ{!ᔠ·ஹQÏÐÌÑÒÓ¼ঝ33:35=——=——=——ï᪀¸஺35()3()1(3)a2-T-a5=----()a(2)ÑÒ×ᑡÙ⚪জQRᦪc◀Vᑣam+a11Ó-m,nÜÝÞß²ᩩµঝ⌕53+53=537Êãᡂå-æç°kl5°éêëµìÂᙢa°(aWO)ᕖঞ⌕33+35=33Tba2+a5=a2fÊᡂå-Vk

131l3ஹba-3ᑖñéêß²ᕖµ2ஹ{\]¼ᡃòD-{!ÑÒ-ὁᢣô×-¹&DEFGHIJKLMᑮO£ḄklõöéêhḄᦪḄhᗩ©éê1PᔠRᔠᳮᨵUVOPWKᓽa°=l(aWO)ᢣᦪLE᡽ᐙZᐹ\஺õöéêhḄᦪḄp(pç᦮ᦪ)c-éê÷ᦪḄpcḄ᎔ᦪ஺1ᓽa"=——(aWO,pç᦮ᦪ)apê$ᢣᦪ¾᦮ᦪúûᑮü᦮ᦪ-᦮ᦪᢣᦪýḄᔜÿᑣ᦮ᦪᢣᦪ'〉ᵨ஺ஹᵨᡂ1ஹ(1)1ᵨᑖᦪᡈ᦮ᦪ⊤!"ᑡᔜ%᦮ᦪᢣᦪ&ঞLᱯ^_`abc%ᢣᦪḄᜐḄ(஺ᳮ஺জ103ঝ(-0.5)-3ঞ(—3)-4114জ10==103100011ঝ(0.5)7=--------=---------=-8(-0.5)30.12511ঞ(-3)7=------=——eᔠᵨfghij஺(-3)481(2)2ஹ9জ95°X(-5)7ঝ3.6x103ঞa4+(-10)°ট(-3)54-36114জ95°X(—5)i=lX(----)=--

132551ঝ3.6xl()3=3.6x——=3.6x0.001=0.0036103ঞa"♦(—10)°=a3-?l=a3®9ᑨ^⚪Z±Ḅᳮ²ᭆ´1ᙠ¶·¸¹ஹºt»஺ট(-3)54-36=-35-?36=-3-1=-------32ஹkk¼½¾¿À✄ÂÃ஺(1)"ᑡ9ᔩmnopm┯Ḅrᦋt஺জ(-3)°=-1ঝ(-2)T=2ঞ2-2=-4@a3-ra3=0ᵫ§ÅÆÇÈᐭÉ⚪Êঠama-m=i(a#0)¡MᐶÌᙠÍÎÆÇ·ÏᑮÉ(2)vwP140vᑁky1ஹ2o⚪Z᧕ѪÊÒÓ{|ḄÔzஹ{|}~᩽ឋ஺1ஹ0.00005ᐭ9ᘤE0.000007,Ḅ9ᘤḄ!⊤!opᦪmḄGH9ᘤ᪵⊤!(Ḅᦪ஺!n3.5-10op`ᕖmᐸᵨᦪᩭ⊤!¡Ḅᦪ¢p£᝞¥⊤!ᕖm2ஹ{|¦§{|¦§Ḅ®×ØKÊÍÙ{¨©10O=_____________|ÚÛÜÝÞஹßàஹáᳮஹ10-|=_____________{|¦§¡ØâãÊä±Ḅ10-2=_____________åæçØèâãᜧᨵêë஺10-3=_____________10-4=_____________ª«ᵨ10Ḅ᦮ᦪᢣᦪ¬⊤!0.000……01᪵k-------Y------,n0

133ḄᦪᨵopOìᔩmríîïḄOìᑏ"ᩭ஺OìñØᨵpòîïó1ôOìᦪ·õᦪö÷øùúû1üḄùḄᦪý10Ḅ%᦮ᦪᢣᦪþḄᢣᦪḄ(஺ᓽ0.000....01=10Fn02ᦪᦪᑮnij2kᐹmeឋoGᵨឋEᑮḄᦪ10'=ᦪ஺pqrst஺3ஹ!"!1#$ᑡᔜᦪ⊤(ᡂaXlnlWa<10,uvw✄Eᨵz{2ᡂ|᦮Ḅ[n0᦮ᦪḄ23K\ᦪ⊤(Ḅ}஺12জ12000Ḅ~dRSᵨ᝞஺ঝ0.0021ঞ0.00005012ᵨᦪ⊤($ᑡᔜᦪজ1.6X10-3ঝ"3.2X10-3;

1342.L3ᭆo¤3Ḅ}.3.¥ᵨ¤3ᑖ3.(§)©ª«¬⌕ᙠ®¯3ᑖ3Ḅ°±²K¥⌮ᔣµ¶E·tᓄBḄµ¹}.ᦟKº¥ᵨ3ᑖ3.ᦟK»᝞¼½¾3¿3ḄÀ᜜"3.ᦟK}ÂÃ.ᦟᐹÄᜓᢗÇᱏ.ᦟK°±I.¿Ê⚪EË~©᛻ÍÎÏÐKÑ|ᡂ$ᑡÒÓEÔÕÓÖÄÖ×.(¿(ᢗÇᱏ)(1)20X(-3)2+60X(-3)(2)1012-992ব572+2X57X43+432(KᙠÜÓÝÞ²ßà⚪áâEã@¡3)ÍÎ(1)20X(-3)2+60X(-3)=20X9+60X-3=180-180=0ᡈ20X(-3)2+60X(-3)=20X(-3)2+20X3X(-3)=20X(-3)(-3+3)=-60X0=0.(2)1012-992=(101+99)(101-99)=200X2=400(3)572+2X57X43+432=(57+43)2=10()2=10000.ÍÎᙠæçÜÓ²EᜧéᡈêᦪëᑖᡂìᦪḄ¡ßEᡈὅ⌮ᵨ¡3ÜÓîïᓫ᧕EòóᙢEᙠ3Ḅî2²Eᨵõ◤⌕ê"÷⚗3ᑏᡂú᦮3Ḅ¡ß23EûüXᡃÑIᜩrþ⌕®ÿḄᑁ——ᑖ.II.ᐭ1.ᑖ᪆.ᢗᱏᑡ⚗ᑏᡂ᦮Ḅ$%Ḅ&(1)x2+x=(2)x2-l=________(3)am+bm+cm=567᪷9᦮$:;⌮ᔣ>?@ᳮBCD᝞FGH(1)x2+x=x(x+1)(2)x2-l=(x+1)(x-1)(3)am+bm+cm=m(a+b+c)

1355I7JKLMN⚗ᓄᡂPN᦮Ḅ%Ḅ&ḄQ&RDKN⚗ᑖSRKN⚗ᑖ.BCTᑖU᦮$:ḄVWXᔣḄQ&ᡠC◤⌕⌮ᔣ>?.\]^_☢Ḅa(1)⚪;a(3)⚪cdefghᱯj.567ᡃef(1)lᔜ⚗nᨵMNpᐳḄx,(2)lᔜ⚗nᨵMNpᐳm,UrUBCRKspᐳtᔜu⚗Ḅpᕖw5I7cᑖ᪆xᔠzᔠᳮ.tma+mb+mc=m(a+b+c).{U|ma+mb+mcᑖᡂ}N$%Ḅ&ᐸlMNUᔜ⚗Ḅpm,MNa+b+cUma+mb+mc◀CmᡠxḄᖪJKLᑖḄX:RDp:.2.⚪ᦟᵨ.ᢗᱏH518a3b2-12ab3cᑖ.522a(b+c)-3(b+c)ᑖ.533x'-6xy+xᑖ.54^E-4a3+16a2-18aᑖ.556(x-2)+x(2-x)ᑖ.(6ᑭᵨp:Ḅᡂᯠ⚪xᦟIᐭᑮ6lef⚪ᨵḄ6¡¢〉¤Ḅ¥;¦eᨬI6ᐳ¨᪆ஹª«)51ᑖ᪆Hᐜ8a3b212ab3cḄp\p.ᡃ®TK}⚗Ḅ¯ᦪ812,±®Ḅᨬᜧp³ᦪU4,}⚗Ḅ´µ¶ᑖa3b2ab3cn·ᨵ´µa;b.ᐸlaḄᨬ¸¹ᦪU1bḄᨬ¸¹ᦪU2.ᡃ®⌱4ab2t⌕Ḅp.p4ab2MN2a2+3bc|r\ᨵp».H8a3b2+12ab2c=4ab2,2a2+4ab2,3bc=4ab2(2a2+3bc).ª«H¼p⌕½¾MNr\ᨵp¿¢.BCᭆÁtMÂÃHÁÄÅ☢ᑖᑮ“Ç”KÅḄÇUrd\ᑖtÉ.52ᑖ᪆H(b+c)UK}NÊḄpBCËÌ.K|UÍpBCUᓫ⚗SBCU⚗U⚗¤Ï᦮Ðὃ⇋ËÌ.H2a(b+c)-3(b+c)=(b+c)(2a-3).53H3x2-6xy+x=x,3x-x,6y+x,l=x(3x-6y+l).ÓÔHx(3x-6y+l)=3x2-6xy+x,Õx(3x-6y)=3x2-6xy,ᡠC@⚗ᑖtx(3x-6xy+l)ÕrUx(3x-6y).K|UÍ1Öt⚗Ḅ¯ᦪ×ØBCḕᶍÛ᝞ÜᓫᡂM⚗¤±ᙠᑖ¤rdÞᣵBCᭆÁtHà⚗áÞ1.54:-4a3+16a2-18a=-(4a3-16a2+18a)=-2a(2a2-8a+9)ÓÔH᝞Ü⚗ḄaM⚗Ḅ¯ᦪUãḄMä⌕“M”ÄåÁÄᑁḄaM⚗Ḅ¯ᦪUæḄ.ᙠ“M”Ĥ⚗Ḅᔜ⚗n⌕QÄ.BCᵨMÂÃᭆÁH✌⚗ᨵãØã.55ᑖ᪆Hᐜ6(x-2)x(2-x)Ḅp\¼p.t2-x=-(x-2),ᡠCx-2ᓽp.H6(x-2)+x(2-x)=6(x-2)-x(x-2)

136=x-26-x.ª«Hᨵ¤⚗Ḅᔜ⚗é⊤☢_TëᨵpÛìᐸlMs⚗Q&ÛBCefpᯠ\¼p.m.íᚪïð1.ñP194ïð1ஹ2ஹ3.IV.¤ò«5I7óᜩᡃ®ð»p:ᑖ.®ᙠᳮḄõẠ_BCᵨ÷Âøùúᩭª«üýᵨp:ᑖḄᢈÿ.ᔜ⚗ᨵ“”ᐜ“”✌⚗ᨵ.⚗1.☢ᑖᑮ“”.V.P198ZP199⚪15.5—1ஹ4.1,6⚪.!"#$§15.5.1%&'(ஹᳮ*ᭆ,1.ᑖ*%&2.%&3.%&'-ஹ.⚪/*0.11ᶍ30.21ᶍ30.31ᶍ30.4ᶍ30.51ᶍ34ஹ5ᚪ78ஹ9:&'1(3ᦟ<=᪗1-3ᦟ<@ABCᵨEFG&ᑖ*%&.1-3HIJ7⌕L1.HMEFG&ḄᱯB.2.HPQ7ᙢSᵨEFG&ᑖ*%&.3.TUVᵨ%&'W&'ᑖ*%&.XHM%&ᙠZ[%&ᑖ*\Ḅᵨ.4.@⍝%&ᑖ*Ḅ⌕L^_`⚗&Ḅa•c%&dᑖ*ᑮeHfᑖ*.143ghWijk⌕Llm

137ᦟ

138(6)5—x4y2=()±9%⚪'᪆)ᢗ+ᱏ-%1ᑖ'/0(1)4X2-9(2)(x+p)J(x+q)-%2ᑖ'/0(1)x4-y4(2)a3b-ab6789:;<=>ὃ@'ᯠBC;ᐳEFGHI:;'⚪J6KL;Ḅ┯NOᔜQ┯RST᪆.-C;ᐳ᪆-%1(1)4xJ-9=(2x)z-3l=(2r+3)(2x-3)---------•1------1(2)(x+p)'-♦(x+q)][(r+p)-(xtj)]—*V,\^2-b2\=1(a+b)(a-6)$=(2x+p+^)(p-q)(ᦟC6XYZ[\]^_`)(1)JḄ2x,(2)JḄx+pabcdefg0JḄa(1)JḄ3,(2)JḄx+qabcdefJḄb,Rhijg0JḄakb6X⊤)mᦪo6X⊤)mᓫ⚗0rst[⚗0uvᣚᐗḄ>yez)-%2(1)xஹy46Xᑏᡂ(x2)2(y2)2Ḅ~0᪵6Xᑭᵨdefg0RS/0ᑖ'.ᑖ'ᑮ(x?+y2)(X2-/)Bᑖ:;ᑖ'/0┐OQ6X/0ᑖ'B9:;ᳮ'/0ᑖ'Ḅ⌕@tRSᑮ[⚗0Ḅm/0Kᑖ'.(2)Kᑭᵨdefg0ᑖ'/0YZ6XLa3abᨵg/0ab,¢ᐜ¤g/0R¥ᑖ'.'পx4-y4=(x,y2)(x2-y2)=(x^+y2)(x+y)(x-y).(2)a3b-ab=ab(a2-l)=ab(a+1)(a-1).:;'⚪J6KL;᝞ª┯(1)«ᦪ¬~®¯┯(2)°±ᓄ³(3)ᓄ³´µ¶L;·¶┯.ᨬBᦟC¤(1)[⚗0ᑖ'/0Ḅ°±⌕ᓄ³(2)ᙠᓄ³ZºJ⌕I»¢ᵨ´µ¶zᑣN½¾ᔠNE⚗.ÀÀ()ᢗ+ᱏ)

139Áªᑡᔜ0ᑖ'/0(1)36(x+y)2-49(x-y)2(2)(x-1)+b2(1-x)(3)(x2+x+l)2-1()—444m.ÃᚪÀ1.^ÅP196À1ஹ2.IV.^Æ°1.᝞±[⚗0ᔜ⚗Çᨵg/0ᑣÈ¥t¤mg/0.2.᝞±[⚗0ᔜ⚗Éᨵg/0ᑣÈ¥ὃ⇋ᵨg0ᑖ'/0.3.È¥ᑖ'/0XBᡠÇḄ[⚗0Ì6Xᑖ'ᑣ◤⌕R¥ᑖ'/0.ᑮm[⚗0/0Kᑖ'.V.^BÎÏ1.^ÅP198⚪15.5—2ஹ7⚪.2.⚜“ᵨÒᐰdeg0ᑖ'/0”.ÕÖ×ØÀÙÚÛÜ®§15.5.2.1g0z(•)-ஹ1.Þ¤g/0zᑖ'/0.2.ßa2-b2ᑖ'/0.ᵨdefg0ᑖ'/0a2-b2=(a+b)(a-b)àஹ%⚪á'-%1প4r2-9=(k2x)2-32=(2r+3)(2X-3)'3äᾓ9æ(2)(x*)2-(r")2=[(r+p)+Cr")][(x+p)-(x+g)]Õ——--—_—_ia2-y!(a+b)(a-b)I—_.äsä=(2x+p+q)(p-q)-%2ᶍÖஹÆ°(ᶍ)g0z(à)ᦟ:ð᪗

140()ᦟ:òóôᵨÒᐰdeg0ᑖ'/0(à)KæØÀ⌕@1.ᳮ'Òᐰdeg0Ḅᱯô.2.Kö÷៉ᙢúᵨÒᐰdeg0ᑖ'/0.3.ᵨ¤g/0ஹÒᐰdeg0ᑖ'/0NKi¤g/0ᙠ/0ᑖ'JḄÎᵨ.4.Kᮣü¢ᵨ¤g/0zஹg0zᑖ'/0.(Ö)ýkþÿ⌕ᔠᵨᐰᑖḄὶ!".$%&᪀()*+&Ḅ!".ᦟ-.ᵨᐰᑖ.ᦟ/.ᮣ12ᵨᑖ.ᦟ345678&ᔠḄ.ᦟᐹ:ᜓᢗ=ᱏ.ᦟ?I.@A⚪CDE᛻A⚪1G᪷IJᵨKᑖḄLMᑖ᪆OPQRSTᵨᐰᑖU!VᵨᐰᑖḄW⚗ᐹᨵQRᱯ.UA⚪2G[Fᑡᔜᑖ.(1)a2+2ab+b2(2)a2-2ab+b2^_`᦮bḄKcᩭᑏᓽgᑖḄK.h᪵⍝ᳮ[᦮bḄᐰcᩭᑏᓽᑖḄᐰ.^l_!m!ᵨnopqᕖU^_!.stᦪḄvw(ᡈz{)}sᦪḄ~Ḅ2}stᦪḄ(ᡈK)Ḅ.A⚪2ᐸgᐰḄ⊤.ᓽGa2+2ab+b2=(a+b)a2-2ab+b2(a-b)2^l_ᜩᡃᩭẆ4ᵨᐰᑖ.II.ᐭ@ᢗ=ᱏᑡᔜgmgᐰU(1)a2-4a+4(2)X2+4X+4/(3)4a2+2ab+-b24(4)a2-ab+b2(5)X2-6X-9(6)a2+a+0.25

141(ᑮ៉&᪀ᱯḄḄ).&G(1)a2-4a+4=a2-2X2-a+22=(a-2)2(3)4a2+2abH■—b2=(2a)2+2X2a,—b+(—b)2=(2a+—b)24222(6)a2+a+0.25=a2+2•a•0.5+0.52=(a+0.5)2(2)ஹ(4)ஹ(5)¡mg.+&GᑖḄᐰ¢£gt¤¥¦⚗ᐸ§ᨵstᦪḄ¨ᨵ}stᦪḄ~Ḅ2ᡈ}stᦪḄ~Ḅ2Ḅ8cᦪᔠ}©ᱯª«ᓄᡂ®£Ḅsᦪ(ᡈK)Ḅ.¯°ᑮᑖḄḄ.±⚪᪆@ᢗ=ᱏ^±1ᑖG(1)16X2+24X+9(2)-x2+4xy-4y2^±2ᑖG(1)3ax2+6axy+3ay2(2)(a+b)2-12(a+b)+36ᨵ²⁚JḄLMª«´µ¶·ᡂᯠ¹5hº»¼ஹ+&⚪LM.^±1(1)ᑖ᪆Gᙠ(1)§16x2=(4x)2,9=32,24x=2•4x•3,ᡠ«16x2+14x+9gtᐰᓽlac2+24r+9=(4c)2+2•4x•3+32tttlta2+2•a•b+br2G(1)16X2+24X+9=(4x)2+2•4x•3+32=(4x+3)2.(2)ᑖ᪆Gᙠ(2)§st⚗²ᨵ¿ᡠ«2ὃ⇋ÂÃᑣ`¿@ᯠ¹Åὃ⇋ᐰÆ4/=(2y)2,4xy=2,x,2y.ᡠ«GTX2+4ry-4y2=-(x2-4xy+^2)=-[x2-2•x•2y+(2y)2]a2-2*a•b+b2G-x2+4xy-4y2=-(%2-4\)<+4/)=-[X2-2•x•2y+(2y)]2=-(x-2y)2.77G@ᢗ=ᱏ[ᑡW⚗ᑖG(1)6a-a2-9Ç(2)-8ab-16a2-b2Ç(3)2a2-a3-aÇ(4)4X2+20(X-X2)+25(1-x)2

142in.Êᚪ7JÌP1987J1ஹ2.IV.ÔÕ&Jᑖᑁ×¹ØᨵQRᦈÚ!`²¹$%ὶÛTt+&ᔩUÝÞßàÌᜧ⁚ᑁ×âᳮ$%Ḅ+&)*!"ᨬ¹@ᢗ=ᱏ,å@ᑖḄ$%᪾ç(èé}êᑖ$%ᨵtëᨎḄíî因整式式分乘解法V.¹ïðÌP1987J15.5—3ஹ5ஹ8ஹ9ஹ10⚪.õ¦ö÷7øùúDû§15.5.3.2ݤîஹᵨᐰᑖ.ᑖffa2±2ab+b?a2+b2⚗⚗᦮,ᦪᡈᦪḄ2=ᦪᡈḄ.ஹ⚪"᪆$%1'ᶍ%2'ᶍ)ஹ**$পஹ2ஹ3ஹ4..ஹ/0

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