【17份】2019高考数学(文)优编增分练通用版:12+4标准练分项练

【17份】2019高考数学(文)优编增分练通用版:12+4标准练分项练

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10'(MÜ(ᙊCḄÛM,\2a-2~y[5\ᡠ,MÜᑮ>r/Ḅᨬᜧz{(\(-2)2+1-2,½¾,஺=]]—44,ᵫ}11—4ஹè<2éê2ᦑëì2½0ீ஺o¾2஺=1,îᔠ⚪2ᡠ,“=1,S'=ᐔ/=ᐔ.10.34y=/(x)ñòᙠRḄ᜻ᦪ2ÞᙠRᓫõᦪ2ᦪg(x)=/(x-5).ᦪᑡ÷øù(|hᦪᑡ2Þfh¥(0,og(aD+g(a9)=02ᑣ“i+a2H---Fag|}()A.45B.15C.10D.0MᫀA6+᪆ᵫy=/(x)ñòᙠRḄ᜻ᦪ2ÞᙠRᓫõᦪ24g(x)=/(x-5)ᐵ}(5,0)©ª2ÞᙠRᓫõᦪ2ýg(ai)+g(a9)=0,ᡠ,஺1+஺9=102ᓽḄ=5,᪷|hᦪᑡḄឋÿᑁ+஺2+…+=9஺5=45.11.x=6ᦪ/)=(2—2")⁐Ḅ᩽ᑣᦪᐔ0Ḅᨬ$%()A.(2+26)eஹ/2B.0C.(2—26)D.—eMᫀC6+᪆J(x)=(x2—2ax)ex,:(x)—(2x—2a)ev+(x2—2ax)ev[x2+2(1—a)x—2a]ex,ᵫ12f(3)=0,5.2+2ᔾ72஻72ᖾ஺=0,:஺=1..'.J(x)—(x2—2x)ex,:/(x)=(x2-2)er,;(x)=(x2-2)et=0,=7ᙢᡈx=ᖾ@x©(7ᖾ3)Bf(x)<0,H.Iᦪx)ᙠ(.L,ᖾ)CDᦪ

11@xGF—"8,73HᡈxeFg+8HBFxHJ0,ᦪ$HᙠF78,7⁐HFᖾ+8HCLᦪ.M@xGF-8,0HUF2,+8HB,X2-2A-J0,.AxHJo,@xCF0,2HBX2-2XQ0,yFxHQ0,.\/FXHminᙠxeF0,2HCM@xwFo,6HBᦪ.ᓻHᓫZ⌴D@xdFᖾ2HBᦪ/FXHᓫZ⌴L•\XxHmin=/F^H=F2-2ᖾH_.12.126J`0,ᦪaH=F3c/-1082%ᙠভ6fCḄg%h7/3fᑣb"jkFHA.1B.|C.2D.&MᫀD6+᪆ᓻH=F§o7log2X=J-log2XF“WxீbH,M/FXH=-A-^2Q0,ᡠwN=/FxHᙠha,6fCᓫZ⌴D7FaH=3,f--3=loga,2ᡠwm1ᓽজh=-k}2ᵫ_y=:+fy=log2XḄᨵ72:+f=log2Xᨵ7:J2জḄ7:b=2ᡠw/=ᖾ."2x—yWO,13.2x,᜛ᩩQx—3y+520,ᑣz=-2x—yḄᨬ$%.ஹx20,Mᫀ74:+᪆᪷ᩩ^g᝞▢ᑖᡠ¢F£¤¥H¦§z=-2x—y¨4F1,2HBz©ᨬ$74.

1214.ᙠRtA48CªNBA஺/,¤N8CḄ«AB=8,8c=10,ᑣ¬Ḅᨬ$%.®ᫀ716:+᪆w/%ᙶ᪗³%x´NC%y´µ¶·☢¦¹ᙶ᪗º(ᶍ)ᑣ/(0,0),8(8,0),C(0,6),¼஻(x,0),ᑣxW[0,8],.•.¬•■=(8-x,0>(—x,6)=-x(8—x)=x2-8x,.•.@x=4B¬•½Ḅᨬ$%716.15.12aG^,¾¿n,sin(a+£)—sina=2sinacosᑣḄᨬᜧ%.®ᫀᖾ:+᪆Á%sin(a+/Q—sina=2sin6tcosÂᡠwsinacos᜛+cosasin/?—sina=2sinacos/?,ᡠwcosasinQ7sinacos/?=sina,ᓽsinQ?-a)=sina,sin2asin2a2sinacosa3Mllᑣ7.7/Ã---~=----=----Å-----=2cosa.sin(y?—a)sinasinaÁ%J,ᡠw2cos[1,V2],ᡠwÆᔠḄᨬᜧ%È16.᝞ᙠ·É¤ÊªBDLCD,ABA.BD,AB=CD=M,BD=yfi,NBDËÌᢚÎᩭÊᡂÑÒ┵Ô788,Õ·☢·☢88,ÖB4,B,C,Dᙠ×7ᳫ☢CᑣÖᳫḄÙÚ%

13AABDU>CMᫀᖊ6+᪆Á%Z5_L8£H,Õ·☢4HD_L·☢BCD,ZBU·☢480,ᡠw461.·☢8C஺᝞,ÑÒ┵4-8CDßᙠàÙªáâ᜜äᳫå×¼᜜äᳫæç%R,A/SV2V2+SV2V2+SV3V2_V7éê223K·[80ᑖ]12+4᪗31.12ᐰì஺={1,2,3,4},/={1,3},8={3},ᑣ(CM)n((M)jk()A.{1,2}B.{1,4}C.{2,3}D.{254}MᫀD6+᪆᪷⚪ñ஺஻={2,4},CuB={l,2,4},ᦑ(Côõ([ô={2,4}.2.12öᦪzz(3+4i)=3—4i,T%zḄᐳùöᦪᑣ|T|jk()A.1B.2C.3D.4MᫀA._[g*/û3—4i(3—4i)(3—4i)6+᪆ᵫüýᵨz=3+4i=(3+4i)(3—4i)_-7_24i_724.=9+16=77ÿ

14—724—•••z=-X+XiIz3.᝞ᦪxi2…X”Ḅᙳᦪx,8!,ᑣ5$|+2,5&+2,…5x“+2Ḅᙳᦪ(ᑖ*+,A.T,82B.57+2,82C.5T+2,25X82D.T,25X822ᫀC4+᪆᪷ᙳᦪḄᭆ8ᐸᙳᦪ5ᡈ+2,25X82,ᦑ⌱C.4.=>?@A$ᨵC᪵EFG⚪IJᨵ᝕LᗐNOPQRSOᐳNUᓝWRXUOஹXZOஹXWOᡠN!(ᓝZRᑣXᓝOᡠNRᦪ+,A.9B.10C.11D.122ᫀB4+᪆_XEᜩNamRcXUᜩdeᜩfgEᜩhNdRᵫklm’741+2M=28,a\+d+m+4d+m+7d=15,4ma1=1,d—1,•XᓝOᡠNRᦪᵪ0=r+9d=10.5.kla=L9%Z>=logo,1.9,c=0.4k9,ᑣ+,4A.a>b>cB.b>c>aC.a>c>bD.c>a>b2ᫀc4+᪆Va=1.904>1.90=l,ft=logo.l.9c>b.446.᝞klḄ☢10,ᔣᑁᙢᥜ200⚩ᦪmᙠ▢᜜Ḅᦪ114⚩ᦪ▢ᑖḄ☢+,A.5.3C.4.7D.5.72ᫀB1144+᪆ᵫ¡ᐺᭆ£ᭆ᳛¥¦§¨©ª«ᭆ᳛¥¦mᙠ▢ᑖḄᭆ᳛1—¬Ḅ☢10,ᡠᵫ®¯ᭆ£ᭆ᳛¥¦m▢ᑖḄ☢10X஺E±=

154.3.7.²®¯³Ḅ´µ᝞ᡠ¶ᑣ®¯³Ḅ³+,A.1B.1C.gD.j2ᫀC4+᪆¸®¯³´¹┵ᐸ»¼᝞ᡠ¶,³/=^xgx2X2)X2=*8.klÁᦪÂx)=2017A+logOI7(A/X2+1+X)-2017r+3,ᑣᐵÇÈḄÉQ¦ÊE2Ë)+2¨>6Ḅ4Ì()A.(E8,1)B.(1,+°°)C.(1,2)D.(1,4)2ᫀA4+᪆ᵫ⚪Ílg(x)=2017'—2017-x+log2oi7(V?+i+x),g(—x)=2017r—2017A+log2017(A/-V2+1—X)=-2017r+2O17-x+log(jp=^),2017=-20l7x+2017-x-logoi7(yjx2+l+x),2g(-x)=-g(x),g(x)᜻ÁᦪÑᙠ(E8,+8)ÒᓫÔ⌴P•'Ög(l-2x)+3+g(x)+3>6,ᓽg(x)>g(2x—1),.\x>2x~1,.*.x6Ḅ4Ì+E8,1,.9.ᙠ᝞ᡠ¶ḄÙÚ᪾ÜÝÞᐭḄS=2,ÞḄS>2018,ᑣᑨâ᪾ᑁãᐭḄᩩ

16«å()A.i>9?2ᫀD4+᪆ÞᐭS=2,i=l,S—4—211,ᑣᦪ4Ḅ()A.(l3]

17C.^ln2—1,D.Q-l,e-1ᫀBfτ~Inx-2ax,Inx+᪆ᵫ)=->1,!2a+1v—j,"Inxri,1-Inx#g(x)=$ᑣg(x)=~--&00,(ᦪg(x)ᙠ(0,e)*ᓫ,⌴./&x>e'g'(x)<0,(ᦪg(x)ᙠ(e,+8)*ᓫ,⌴1ᡠ3&x=e'(ᦪg(x)᩽ᜧ67ᨬᜧᐸ:g(e),;,/(e)>lᡂ=.?:ᨵᨵ᦮ᦪ@"A)>1,ᙠeḄCDᨬ☠FeḄ᦮ᦪᑖH:2,3,g(2)=I=ln2?,g(3)=I=ln3§,(2/)6=23=8<9=32=(3/)6322<33,ᦑg(2)

18WᱥYḄᯖ^ᙶ᪗:(0,I).•.•Tᙊr+f=lMWᱥY/=uᨵ[\Ḅᯖ^F,W=2,ᓽ஺=8,ᑣWᱥYry:*2=8ybYry:|=-2,:}=4,ᵫWᱥYḄᑮbYḄ:4,ᓽy+2=4,ᓽ/^Ḅᙶ᪗y=2,^/ᙠWᱥY*x=±4,jk^4(4,2),/ᐵ;bYḄ^:8(4,-6),ᑣ|Bt|+\PO\=\PB\+\PO\^\OB\,ᓽ&஺P,8^ᐳY'ᨵᨬgᨬg:=W+(_6)2=^16+36==2."x+y—1W0,13.Sx,yᩩ¡,3x—y+l20,ᑣz=2x—3yḄᨬᜧ:ஹx-y—1W0,ᫀ4+᪆¤j¥¦§⊤©Ḅª☢¬᝞¯▢±²ᑖᡠ©(³´µ)¶ᔠ¸᪗(ᦪḄ¹!º»S¸᪗(ᦪᙠ^4(—1,—2)ᜐᨬᜧᐸᨬᜧ:Zmax=2X(-l)-3X(-2)=4.14.ᨵᵬஹÂஹÃஹ$ÄÅÆÇÈÉÊᐸËÌᨵÅÍᝄᨵ"ÏÐ|ÄÅÆÇᵬÑÒ“ᡃÕᨵÍᝄ”ÂÑÒ“ÃÍᝄ”ÃÑÒ“$Íᝄ”$ÑÒ“ᡃÕᨵÍᝄ”.ᙠ

193*×⚪ËÌᨵ"ÙÚÛ᪷Ý3*ḄᑨßÍᝄḄÆÇ.Mᫀᵬ6+᪆ᵬÙÚÛᑣÚÛ⊤à:ᵬÒᡃáÍᝄ/ÂÒÃáÍᝄ/ÃÒ$áÍᝄ/$ÒᡃÍᝄ.âãäåÃஹ$æçᦑ┯é/ÂÙÚÛᑣÚÛ⊤à:ᵬÒᡃÍᝄ/ÂÒÃÍᝄ/ÃÒ$áÍᝄ/$ÒᡃÍᝄ.LÌᨵ"Íᝄᦑ┯é/ÃÙÚÛᑣÚÛ⊤à:ᵬÒᡃÍᝄ/ÂÒÃáÍᝄ/ÃÒ$Íᝄ/$ÒᡃÍᝄ.LÌᨵ"Íᝄᦑ┯é/$ÙÚÛᑣÚÛ⊤à:ᵬÒᡃÍᝄ/ÂÒÃáÍᝄ/ÃÒ$áÍᝄ/$ÒᡃÕᨵÍᝄ.â'Íᝄ"ᦪÌᨵ:ᵬ.ᦑÚÛ.15.RSᔣa,6Ḅᜳí:î“=-1,஺=ï1,2ð,\b\=yf2,ᑣtan<9=.MᫀZ36+᪆ᵫRS»cos6=^=[\=Z^_ee[O,7t],ᡠ3sinO=yj1—cos2^=^^,ᡠ3tan0=----3.cos016.RSa,b,cᑖH┦íþ8cḄᑁ4,B,஺Ḅ6=2,4—

2067sin%—2cosC=sin/+2cos(5+;)'?=sin/+2|ஹ2cosA/sinAj=y[3cosA,ᡠ.0ீ'cos/Cᙶ,ᦑsinN—2cosCḄ7[80ᑖ]12+4᪗41.ᙠHI☢ᑁHᦪMNZ2PḄQᑖS;(2,1)NT0,1),ᑣUVW()Z2A.-l-2iB.-l+2iC.l-2iD.l+2i]ᫀC_+᪆ᵫHᦪ4NZ2PḄQᑖS/(2,1)N8(0,1),$Zi=2+i,Z2=i,2.abcᔠM={x|x\},ᑣ"ANVW()A.{x|01}={x|x>0},'QM={x|x

21abtanf«-^j=1tana—1_+᪆31+tana_$tana=2».cos%-sin%1—tan%.....1ஹஹ,339cos2a=cosa-sin~a=2-xߟr^-=~~~,z{ᑗ}ᐭcos2a=7.cosa+sina1+tana55.{┵48COḄ☢73,7E7CḄQᑣ.8EᡠᡂḄ7A.30°B.60°C.45°D.90°]ᫀB_+᪆⚔Qᚖ☢W{Q஺OE,y/2,{┵168Ḅ☢73,7஺=AB=L,AC=®R4="஺8=.,஺ᑓᙠI☢᳘஺ḄC.OE//PAOE^^PA,:.NOEBᓽ^_BEᡠᡂḄc,0E=*,ᙠRtAOffitanN0EB=%Ld,UE.VQ.ZOEB=60°.ᦑ⌱B.6.¡¢£¤ᔁ5ᖪ§¤¨©ª«⚪“¬ᨵᙊᚽᴿᕜ²1³´²³.«µ¶·]¸¹ºᓟMᓝº³.£¸¹ᕜ½¾¿.´¿ÀᓝºÁ”.ÃÄᡠÅḄᙊᚽᴿÆᙊÇÈḄ7“ᕜ½¾¿.´¿ÀᓝºÁ”.ÆŹᙊᚽᴿᙊÇḄ71/=ÉÊ☢ᙊḄᕜËḄIX´ᑣᵫÌÍÎ$ᙊᕜ᳛ᐔḄ7A.3B.3.1C.3.14D.3.2]ᫀA_+᪆ÐᙊÇḄ☢Ñ7ᔆeh,

22ᵫᙊÇḄÓÔ$V=nr2h.ᵫ⚪#br=^X27tr2XA.ᡠ.n/h=tÊ2”yXh,_$ᐔ=3.7.Õbᔣ×0=3,-4,|*|=2,m06=—5,ᑣᔣ×abḄᜳ7]ᫀD_+᪆ᵫ⚪#Íbcose=j^|i=T^=—xᡠ.ᔣ×஺'Ḅᜳ7,.8.abᦪᑡÚÛÜḄÝ஻⚗N7S”ßàᵪ=1,យ+ᓽ+1=2"+1,ᑣãVWA.1009B.1008C.2D.1]ᫀA_+᪆S2017=«I+te+^3)+(«4+^5)^-----1~(^2016+^2017)=(2X0+l)+(2X2+l)+(2X4+l)+-+(2X2016+1)(1+2X2016+1)X1009=A--------------2~-----------=2017X1009,,'-20?7=,009.3x—y—6W0,9.Ðx,yßàêëᩩí0,mî᪗lᦪz=ax+y3>0Ḅᨬᜧ718,ᑣa.x20,y^O,Ḅ7A.3B.5C.7D.9]ᫀA_+᪆᪷óôVÔõ$ᑮÍ÷ªøùḄú÷ûᶍî᪗lᦪᓄ7᜛=—ar+z,ÿ4,6ᨵᨬᜧᐭᑮz=4a+6=18,a=3.10.ᓫḄ᝞ᡠ!"#Ḅ☢%&1,ᑣ(ᨬ)Ḅ*Ḅ)+&!#

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254Ei=4,S=12,S=4X12=48,=5>4ᡂ,ᦑSḄ&48.14.᝞ᙠw☢ᙶ᪗¦xQyBᦪª=$¬S+9#!᝞>0,0<9<ᐔ#Ḅ±²Ḅ4B,஺³´04+00=203,ᑣ8=.MᫀT6+᪆µ3X8+e=0,জ¸+9=ᐔ3XC+(P=2TI,⁐ᐔ592ᐔ5)#XR=~,XA=,Xr=.CD0)CO..-/3ᐔ52஺2ZpᵫOZ+OC=2O8,1sl5ijk,COCD9=¿._|_Y-4-1TTY15.Bᦪy=-----y=3sin5+1Ḅ±ᨵ஻Âᐸᙶ᪗ÄE&!Å,ᑘ#!2»2#…n!x“Ê#ᑣ.E,8+“#=________•=1Mᫀ46+᪆6&Bᦪy++1=x+/+1,y=3siny^+1ḄÏÐgᙳ&!0,1#.__,x2+x+l1Òy=fixl=-------=x+-+1,V=g(x)=3siny+1Ḅ±,ᵫ;ᐳᨵÖÂ×ᐵÙ!0,1#ÏÐ,X|+X)=X2+X3=O,᜛1+᜛4=%+&=2,4ᦑ.Z(x,+?)=4.1=\16.`ÞᙠRIḄBᦪ᜜#P᜻Bᦪ׳´â3—ä=g#/1#=3,ᦪᑡæ&ç³´

26“1=1×è=஻3.+1—%)(஻eN*),ᑣ_/(Ḅ6)ᓝìḄ7)=.Mᫀ536+᪆6&Bᦪ᜜)P᜻Bᦪᡠlî-x)=5/(x),ï6&ì3—x)=y(x),ᡠl/(3—x)=-/(—x),ᡠlæ3+x)=—")ᓽJ(x+6)=Hx),ᡠl/(X)Pl6&ᕜóḄᕜóBᦪ.ᵫa„—n(a„+i-(/„)»ᓽ("+1)஺“=஻஺"+],a+1/?+1n;a„~nQ”஺஻-1஺2஻2ᑣan,•...öan~\஺஻-2஺஻-301nn—1n522=hkh—Txin,ᓽa„=n,“GN,ᡠl“36=36,஺37=37.ï6&ᜧ-1)=3,Þ0)=0,ᡠl/!Ḅ6#+/!஺37#=/!0#+./!1#12+4ᑖ⚗1ᔠᵨᵨ1.!2018•úû〉ýឋὃÿᐰU=Z,4={0,1,2,3},8={x|f=3x},ᑣA.{1,3}B.{152}C.{0,3}D.{3}MᫀB+᪆ᵫ⚪$%8={xM=3x}={0,3},.•./n*+={i,2}.2.2018•᧎.〉0ឋ23ᔠ/={x*—4x—3W0},S={x£N|-l

27?ᫀA+᪆8={xCN|—lᡝ”z“a>6>0”Ḅ()A.ᐙᑖH|⌕ᩩ~B.|⌕Hᐙᑖᩩ~C.ᐙ⌕ᩩ~D.HᐙᑖH|⌕ᩩ~?ᫀB+᪆ᵫa>6>0,%>/ᡂSJ᝞a=—2,b——1,abு/,ᑣa>h>0HᡂSJᡠ“ab>஻”z“0>0”Ḅ|⌕Hᐙᑖᩩ~Jᦑ⌱B.5.(2018•ᓭḕ□PFpq)ᔠ/={},2={My=ln(x-2?)},ᑣ▾஺8)()A.[0,1)B.(-8,O)u+8)C.(P8,0]UIJ+8)?ᫀc+᪆A=[0,+°°),8=(0,ᦑ4n8=(0

28ᡠ(R(zn8)=(—8,O]UIJ+8)6.ᑡ¢⚪FJᎷ¢⚪z()A.Vx^R,ev>0B.§¨eR,2X°>xoC.a+/>=0Ḅᐙ⌕ᩩ~zA=P1D.a>l,6>1zab>lḄᐙᑖH|⌕ᩩ~MᫀC6+᪆ªA,᪷lᢣᦪᦪy=e'Ḅឋ¯KJe'O°ᡂSJᦑA±²VªB,³x0=l,ᑣ2ஹ|2,ᦑB±²VªC,µ஺=b=0,¶·¸$¹JᦑC┯»JsᎷ¢⚪VªD,᪷lHIḄឋ¯K%c¼1,6>1dJ|ᨵ½>1,¾HᡂSJᦑD±².7.(2018•¿À¯2){2O18}U4{2018,2019,2020}ḄᔠÂḄÃᦪs()A.1B.2C.3D.4MᫀC6+᪆ᵫ⚪$J%/={2018}ᡈ/={2018,2019}ᡈ/={2018,2020}.ᦑ⌱C.8.(2018•ÅÆḕᭊÈFpq)ÉᔠZ={x|x2—6x-7<0},8={x|xÊa},Ëᨵ☢Íâ⚪PyBaGR,AAB=0VpQµa=0,ᑣZU8=(-7,+8)V2P3QµCR8=(—8,2),ᑣP4QµaW—1,ᑣNGAᐸFᡠᨵḄТ⚪s()A.PipP4B.P1pp,p34c.Pl,P3D.Pipp,P42MᫀB6+᪆ᵫ⚪$K%Z=(—1,7),ᑣca27dJ/08=0,ᡠ¢⚪pi±²Vc”=0dJ5=[0,+°°),ᑣ48=(-1,+8),ᡠ¢⚪P2┯»VµÓÔ=(-8,2),ᑣ஺=2~,ᡠ¢⚪P3±²VcaW-ldJ/=8ᡂSJᡠ¢⚪Ḅ±².

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30ᦑOvawg,ᓽp4OQW/Ba>0,g^x`=x+2ᙠ:;^1,+8`ᑁᓫ/⌴Aᓽg^O`=1c᜛O0ᙠ:;^1,+8`ᑁឤᡂgᓽᙠ:;^1,+8`ᑁឤᡂgKT04<1,f1a>T3.1lm.`n4⚪ᡠppᎷ⚪4⚪ᓽJTs/Wl,ᦑ⌱[0b,ᑣ2aA⚪B,"\/஺^0,+8`,5ᦪ>=/ᙠ8ᑁᓫ/⌴A”Ḅᔲ“¡஻0¢^0,+8`,5ᦪs=£ᙠ8ᑁᓫ/⌴A”.᝞஺=3!5ᦪ᜛=@>ᙠR§ᓫ/⌴¨B⚪C,l“ᐔ5ᦪ^=$«OḄcᕜ”Ꮇ⚪”2ᐔ5ᦪO=4112ᜩḄcᕜ”⚪ᡠpC⚪D,ᓃ2+/=0"=>“{=0"®¯ᡂgl°±2+=0”“9=0”Ḅᐙᑖ⌕ᩩDᎷ⚪.*ᓝᡝ4,12.^2018-ᑁℳ¸⎎º᧡¼½¾}~`¿ÀÁÂ,3Oc27O6,⊤ÆḄ:8஺஺Ḅx—y^4ᙶ᪗^Çᔊ.ᨵ☢Ê⚪4PiQXfP^Q,yWOP2QqPRQ,Ëcy22P34\/P£஺p4-¡$^`£Q,2^0-ᑣ=]ᐸ{Ḅ⚪^`A.PlpP2B.P1pp3

31c.P2p^D.P3,P4IᫀAK+᪆᪷ÒÀÁÂÓÔÕÖ8᝞×▢ÙÚᑖ(ÛÜÝ)ᡠÆ.ᵫ×ÕTyWO,ᦑPlÞßP3┯áâZ=%—y,ᓽy=$cz,ᵫ×ÕTãzäå(4,0)!ãᙠyæ§Ḅçèᨬᜧ°!zᨬêᑣZmin=3X4=2,ᦑP2ÞßP4┯á.13.B⚪ëc2xo+஻WO”Ꮇ⚪ᑣìḄE7G.Iᫀ(1+8)K+᪆l⚪"mx()GR,/c2xo+mWO"Ꮇ⚪ᡠpX/xWR,x2-2x+m0⚪ᓽ4=4—4஻70,ᡠpì1.14.23p4x2a,qQx2—2x—320,Bp᜛Ḅᐙᑖ⌕ᩩᑣCᦪ஺ḄE7GIᫀ3,+8)K+᪆ᵫX2—2x—3^0,TxW—1ᡈÇ23,TpsqḄᐙᑖ⌕ᩩᑣ{ê?஺}{x|xW—1ᡈx23},ᡠp஻23.15.(2018•§ðñ▨/Ẇ)óôᔠ%=ös=(^7+1)(x-l)+(H-l)(x-2),BN=",ᑣCᦪmḄE7G.Iᫀ(c1,0)K+᪆♦.•71/=ss=(ö,xWR4=(0,+8),NUM,y=(Çᱏ+l)(x—1)+(1ìI-l)(x—2)ᙠø,2)§ឤÞó᜜)=(;■+l)(x-l)+(H-l)(x-2),

32f/^l`>0,pf>°f-l<o,஻ÿj+i>o,ெ>1ᡈ஻?<0,ᓽᦪ”Ḅ-1,0.16.!M#ᔠ%12,3,--241)"WN*,./2Ḅ012#34xd"7ᨵ2AxCM;<=ᩩ?Ḅ#ᔠMḄ@ᦪABBᑣB2=Eᡃk=.Fᫀ32k-1H+᪆J1,2,2k-\ᑖALM1N2.1,2N2k—2,....,k~\Nk+\,BᓫPMQMRḄS@ᦪTUV7WXᡈV7YWX@<=ᩩ?Ḅ#ᔠQMWXᡈYWX"ᐳS[\]ᡠ_MḄ`aឋᨵ2T᣸◀@1#ᑣ`aឋA2*-1,ᓽ//=2"-1,/2=3,ᦑB2=3,12+4ᑖ⚗2!"#$ᳮ&'1.2018•ᓅklmnopq!x*>0,ᑣ•11A.>B.xyC.cosx>cosyD.ln(x+l)>ln(^+1)FᫀDH+᪆{A4x>y>07E<E_|cosx}cosyḄᜧᐵYᡠ_`᣸◀⌱⚗A,B,C.2.᝞ᐗRᡠᡂḄ@᯿@ᕈ¡¢ᩭḄFᫀAH+᪆¤¥¦ḄS§¨©ᢥ⌮7┐ᔣ¯§ᦑ@ᕈ¡¢ᩭḄ

33A,ᦑ⌱A.x—y+220,3.2018•°±²³q!ᦪx<=06>0Æᑖᙊ2x+4yf=0,äå+/ḄᨬAA.2ᖾB.23+272D.3+2LcFᫀCH+᪆Jx2+y2—2x+4y=0ᓄAx—1Ã+ç+22=5,{AÁÂ/âox—"=2Æᑖᙊf+J—2x+4y=0,ᡠ_஺+26=2,éê>0,6>0,ë+*/+2ì+%=í+ᑨïð43ñ4ò=*ᓽ”=ó67ôõ

34x—2y+l20,5.2018•öᜧ÷øὃὶúopáᦪx,y<=YôûMᑣ/2+üḄx^O,A஺2B.[0,2]C.1,/D.[0,ýFᫀBH+᪆þ¢`¸¹᝞▢»¼ᑖᡠ½¾¿À/+”Ḅÿ▢ᑁḄᑮḄḄᯠ஺ᨬ1,1ᨬᜧ,ᦑ+Ḅ"஺2].6.#$%ᦪx,y'(,yW2x—1,᝞*+᪗-ᦪz=x-yḄᨬ.1,ᑣ%ᦪ123A.7B.5C.4D.14ᫀB6+᪆8ᑴ:2;<⊤>Ḅ☢@A᝞B▢Cᑖᡠ>FGHI,y—2x~l,ὶKLMN,OPQᙶ᪗y——x+m,ᵫ+᪗-ᦪḄTO$+᪗-ᦪᙠ/ᜐPᨬ,X+12m-1ᡠY~—-=—τ*6_1=5.7.ᨵabcἠA,B,C,28ecfḄᢝᨵhi᝞jklecfmnᢝᨵᐸp.bcἠᙠ:ᢝᨵ/cἠḄqpᢝᨵ8cἠḄqᦪᢝᨵCcἠḄqᦪḄ2r.ᙠᢝᨵcἠḄqptᢝᨵ4cἠḄqᦪu◀wᢝᨵ“cἠ᜜z{|ᢝᨵᐸ}cἠḄqᦪ~1.ᙠtᢝᨵ.bcἠḄqpᨵ.ᢝᨵZcἠ.ᑣtᢝᨵ8cἠḄcfqᦪI

35A.7B.6C.5D.4MᫀA6+᪆tᢝᨵZcἠḄqᦪX(᝞Bᡠ>),ᑣᢝᨵAcἠ|ᢝᨵᐸ}cἠḄqᦪX-l(Bpd+e+/Ḅ)tᢝᨵ.bcἠḄqpᨵ.ᢝᨵ/cἠᑣtᢝᨵw8ᡈCcἠḄqᦪBpb+cCᑖ).Ꮇtz{ᢝᨵw8CcἠḄqᦪa(᝞Bᡠ>)X+X-l+X+a=28,ᓽ3X+a=29,ᑣXḄO9,8,7,6,5,4,3,2,1.Ḅa2,5,8,11,14,17,20,23,26.ᢝᨵ4cἠḄcfpᢝᨵBcἠḄqᦪᢝᨵCcἠqᦪḄ2rP6+a=2(c+a),ᓽX—a=3c,ᦑX=8,a=5{'(⚪ᦑc=l,6=7,ᦑtᢝᨵ8cἠḄcfqᦪ7,ᦑ⌱A..y+320,8.(2018ᜧ▬p)(x,ᑓ'(¡ᩩ£(x—5y—1W0,¤x^Z,[3x+y-3W0,yez,ᑣ¥᪵Ḅᐳᨵ()A.12¨B.11¨C.10¨D.9¨MᫀAx—y+3^0,6+᪆©ªx-5y—lW0,⊤>ḄO«A(FGH)ᵫBO$.3x+y—3W0'(xGZ,ySZḄ(x,y)ᨵ(.4,-1),(-3,0),(-2,1),(-2,0),(-1,0),(-1,1),(-1,2),(0,0),(0,1),(0,2),(0,3),(1,0),ᐳ12¨.9.¬T®ᔁ2ḄT°ᦪ±(YT±Ẇ³°ᦪ´⚪)ᡂw¶·¸ᦪ¹ᜐᳮ´⚪

36Ḅ»⌕½¾¿À¥.ᳮÁ~Ḅ°ᦪḄÂᳮᡈÃᳮÄÅ¿ÀBÆ%ÇÈÉÊËÌÍÈÉ.Çᨵ᝞Bᡠ>BÆÎᙠᙊOÑCᙠLÓ48Ѥ4C=a,BC=b,ᑣ×BÆOYØᡂḄÌÍÈÉ()FA^y[ab(a>0,b>0)B.a2+b2^2ah(a>0,b>0)C,b>0)a-hb//+4(஻>0,b>0)4ᫀD6+᪆ᵫ/C=a,BC=b,OPᙊ஺ḄÓ/=ß-a~\~ba-hàOC=OB-BC=~^—,ᑣFC2=0(^+OF2-+=~2~944á᪷¾⚪B$ãOWFC,ᓽßWæ¤ç஺=6{2é.ᦑ⌱D.x—y20,10.æ$%ᦪx,j'(¡ᩩ£Ñ+2yW4,᝞*+᪗-ᦪz=x+ᓽḄᨬᜧᑣ3.2yW2,%ᦪaḄ()A.3B.-yஹ1411C.3ᡈòD.3ᡈ.«4ᫀD6+᪆ᐜ©ªMឋ¡ᩩ£ᡠ⊤>ḄO«A(FGH)஺=0{:'(⚪ᦑ஺W0.+᪗-ᦪᓄy=—%+,a>0{.]<0

37n?(-2,-2)(1).3<.JvO,ᓽ{ᨬû6(z=T+ga=஻=3,'(Q2ÿ(2)!v—ᓽ0<஻<2ᨬB(3,3),z=3+%=0<32,47<0-->0,(3)0<ᓽ2ᨬC(—2,—2),z=-2—2«=y,a=—y,a<—2(4))ᧅᓽ2<0ᨬ8(3,,z=3+1a=y,஻=ᕈ-24<0,.012ᦪaḄ53ᡈ,ᦑ⌱D.11.(2018•;ᓭḕᓭ□?@ABCD)EFGᦪ./(x)=x2+/>x+cḄKLxMNOḄPᙶ᪗ᑖTX”X2W0VXF1VX2V2,ᑣ6+2cḄ\5^_()A.(-2,-1)B.(-4,-2)C.(-4,-1)D.(-2,1)aᫀD+᪆ᵫGᦪ/(x)=f+bx+cḄKLXMNOḄPᙶ᪗ᑖTX1X2W00,ᑣel)=b+c+lீO,jz=6+2c,k2)=26+஺+4>0,mnopᩩrᡠ⊤uḄv☢xy᝞K(▢|}ᑖ)ᡠu(~)

38z=h+2cOB᪗Gᦪz=h+2c\ᨬ5+c+1=0,ᵫெ26+஺+4=0,4—3,2,Zmax=—3+22=1,k=0,ᵫெ2b+c+4=0,8—2,0,Zmin=-2+2X0=—2,ᡠ8+2cḄ\5^_-2,1.111Q12.2018•ᜩ;ᓅxCDᦪ஻8[+]=1,ᑣ+Ḅᨬ5A.1B.6C.9D.16MᫀB6+᪆•.•ᦪa,65+R1^7>0,a>l.a-I¦ᳮb>l.•..ᔡ+-7277=%+93-122ஹ/9“1ᓰ=6,a-li4W¬9-1=-4,ᓽ஺=®¯,ᡂ±.7a~1319—r+v_^Ḅᨬ56.a—\b-1%—y+220,13.2018•1⛸CDx,yopᩩr2x+y—3W0,ᑣ¶Ḅᨬ52Mᫀf0-y+220,6+᪆¸nx,yopᩩr1x+y—3W0,Ḅ¹y᝞K▢|}ᑖᡠu~.

39ºḄ»¼½¹yᑁḄ¿OP(x,ᔊÁO஺(2,—1)ÂÃḄÄ᳛,PÆÇ2(—1,1)ÈÃÉ0ḄÄ᳛ᨬᜧ,...1+1ᦇmax=_]+2=2,PÆÇ8(1,1)ÈÃÉ஺ḄÄ᳛ᨬ,Ëmin=[τ2=Ì2x-y<2,Wz=mx+ny(m>Q,Í0)Ḅᨬᜧ54,É20,ᑣ5+3Ḅᨬ5-aᫀ2+᪆mn¯ÎÏ⊤uḄ¹y᝞K▢|}ᑖᡠu(~).ᵫ¹yF¹yᑁḄO(x,y)ᙳx20,y^O.ᡠ⌕Òz=mx+஻y(஻z>0,஻>0)ᨬᜧÓ◤xᨬᜧyᨬᜧᓽᓽᙠO4ᜐ\ᨬᜧ5.y=x,ὶ±4(2,2).y=2x~2,ᡠᨵ2᪷+2஻=4,ᓽ஻?+஻=2.—+-=z(w+/7)f~+^)=zf1+~e'+1)*X(2+2)=2.mnnJ2

40m72v)W¬Ü=஻=1+[\ᨬ52.15.(2018ÝÞßẆ)EFGᦪ,/(x)=2x—sinx,2ᦪá6/(â+/(26—1)=0,ãä+

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4232TḄLMHḄH9;ᐰS2=Si+gx4=&+2a,33TḄᨬLMHḄH9;S3=$2+4X4=82+஺,34TḄᨬLMHḄH9;¡OS4=Ss+gX4=83+5,ᵫ`ab5”$“-1=ᓲi஻¦2R,ᓽr£x;⌴|ᦪᑡ¨yzᦪᑡᓽজ┯ªঝL«U¬;a=3+6—6R+6-$2R+…+ম-S“7R²S[=஻<5a,ᡠF~ᙠᨬᜧḄLᦪ஺=³0VḄL᦮ᦪ஻ᨵS.<2018,ᓽটL«ঞ┯ª.12+4ᑖ⚗3)ᦪ*+᪾-1—i1.i2018•ᜩ¶·¸¹º»Ri¼ᦪᓫ¾¿ᦪ)ᙠ¿À☢VÁḄC¾iRA.gÃ▲B.gÆÃ▲C.gÅÃ▲gtÃ▲MᫀCᡠF¿ᦪ1iVÁḄCi1,1RᙠgÅÃ▲.

432.2018•ÇȺ»Rᙠ᝞3ᡠÉḄ¿À☢ᑁ¿ᦪz=-j—VÁḄC;iRA.C/B.yBC.yCD.C஺ᫀDᙠ¿À☢ᑁVÁCḄᙶ᪗;3,-2,ÌÍ3ÃVÁC;CD3.2018ÎϺ»RÐÑi¼ᦪᓫ¾,¿ᦪzÒÓz—2i=l+zi,ᑣ|z|yᫀB«IG,+᪆ᵫ⚪0z—zi=l+2i,ᑣz=_j1—1(-1)U+32V10ᡠFÕ=4.2018•Ö׺»RØᨵ)☢tu⚪ePiÙ¿ᦪzÒÓz=z,ᑣzCRP2Ù¿ᦪz”Z2ÒÓ[=%|ᑣZ|=Z2ᡈZ1=-Z2P3Ù¿ᦪZ[=Z2>ᑣZrZ2WRP4QÙ¿ᦪZ”Z2ÒÓZ|+Z2ÝR,ᑣZ|dR,Z26R,ᐸTḄu⚪;iRA.PlpP3B.P2,P4C.P2,P3D.pipP4ᫀA+᪆ᵫ2="Ñ¿ᦪḄ¼;0,ᡠFᨵZWR,ßà0u⚪Uᵫ¿ᦪḄºḄ

44áâÑP2Ꮇu⚪UᵫZ1=Z2,ÑäZ2å;ᐳç¿ᦪᡠFP3u⚪U¿ᦪZ”Z2ÒÓZ|+Z2@R,èéêëB¿ᦪḄ¼å;Z%ᦪᡠF04Ꮇu⚪.5—5.2018•ìᓭḕï□ñgTº»RòÑi;¼ᦪᓫ¾Ù¿ᦪzÒÓóô=z-i,ᑣzyiRA.1+iB.-1+iC.l-2iD.l+2iᫀA5"+᪆_⚪0z=]+2j+i=1—2i+i=1—i,ᦑz=l+i.6.2018᧎ë÷øR᡻ú᝞3ᡠÉḄ᪾3ᑣüpḄ஺yiR/üpa/osA.6B.6.25C.6.5D.6.8ᫀA9+1一=o"+᪆᡻ú᪾30Q113gþ᡻úÿk=2,6=2+]=5~ᩩb,ᑣ஻=9᡻k=3,b=3+]=6,ᩩᑣ஺=691᡻k=4,6=4+=6ᩩb.ᡠ஺=6.7.2018᡻᝞ᡠ!Ḅ#$᪾᝞&ᐭḄ(஻=0,5=0,Ḅ)&(7,ᑣᑨ'᪾“”+,-ᐭ.

45&Nஹs/,,=,+lS=S+ᡡS“+kII7QC.S>G?D.S>§?o3ᫀc8+᪆ᵫ⚪=>?@)&An,ᑣB#$᪾ḄCD(EF$=H+2+…+1K{|3("+l)(஻+2)ḄP'R⚗TU>?S=1XY=ᖛ஻ᓝ2஻ᓝ2+8~)&A஻=7,ᑣᨬ^T?ḄS=+2-9)ᔠ⌱⚗>aᑨc᪾“+,-ᐭef.8.(2018ijkẆ)mnop€r=3t+15vw6Ayᦪᓫ|)(ᵫ℉~ᦪmnḄᢣᦪᦪ᡽ᜧᑮᦪᦪUᢣᦪᦪḄᐵᙠᦪᓰᨵ⌕Ḅᙢ|A“ᦪ+Ḅᜩ᫑”.᪷¢mnop@e3⊤!Ḅᦪ¥Az,ᑣz-(l+2i)ḄPA()A.—2+iB.—2—iC.2+iD.2-i3ᫀAn.—1ITIT8+᪆ᵫ⚪=?z=e2=cos5+isiny=i,ᡠz(l+2i)=i(l+2i)=-2+i.9.(2018•²ᙥ´µ)@ᦪzi=l+i,Z2=l—i,ᑣ·ᑡ)┯ºḄ(()A.zs(»ᦪB.?(½yᦪC¾z¿|=2▂D.zf+z2=4i

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47iXs+a,(1—l)Xs+©A.s=:iCஹ.(Ll)Xs+a,.iXs+ajD.si~1~i-l3ᫀB8+᪆í#$Ḅîᵨ(TQ],஺2,…஺஻ḄæᙳᦪᵫðX᡻ÚḄñSòPA0,EᦪñA1,óôA1,ᑭᵨ)᪀÷øùḄúû?᡻᪾12.2018•üᓅḕ⊝ᐗ℉ᦪᩋᩲᙠᐗ᳝␺ᨵ✌“ᡃᨵ⏀Ḽ!᧡#⍗%&'⌾)*ᧅ%),ᜐ./⏀0123456⏀7”ᵨ;<᪾>⊤@᝞>ᡠCᓽᨬFGHḄx=0,ᑣKLGᐭḄxḄNO()A4B16C8D-32PᫀBR+᪆UVGᐭx=x,i=l,WXᩩZ[\]^;U`VGᐭx=2x-l,i=2,WXᩩZ[\]^a

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50A.'a+/C.%+*D.^a+^bMᫀB6+᪆,ᙠ½43஺BE£4c¾ÃḄ¿,.\AE=^AC9O£¾Ḅ—*■1——*--►Q.AO=2(AB+AE)9J.AO=^4B+^AC,'QAB=a,AC=b,'.AO—^a-\-^b.2.ÄÅᔣÇa=(2,4),\b\=2,|a-2*|=8,ᑣaᙠa+8¥ᔣÃḄᢗÉO()An3^25^/513®R.5D.8I,.7LJ.JQMᫀD6+᪆ᵫa=(2,4),|Z>|=2,|a—2bl=8,ËÅÌ=⊤ᵬ^=2Î(a—2b)2=/+4¥2-4.Ï=64,ᑣab=-7,ᡠ³aᙠa+b¥ᔣÃḄᢗÉO(Ð?=/2;LI஺ᓝÒyla-+b-+2ab20-713^10-A/20+4+2X(-7)-]0-3.~ÓÔÕÖᔣÇa,5WXÌ=1,×=2,|2a+b|=2ÎᑣaØbḄᜳÚO()MᫀC6+᪆Ûa,஻ḄᜳÚOÜ0G(O,n],ᑣᵫo=1,×=2,\2a+b\=2y/3,y(2a+Z>)2=i2,ᓽ(2a)2+4aA+Z>2=4+4aZ>+4=12,1TTᡠ³஻p=1,ᡠ^cose=],ᡠ³8=?

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66ᵫàLMᳮY3஺=á*=ߟ—=500,olll1JUJ65ᵫKLMᳮa2=h2+c2-2hccosA3125002=12602+C2-2X1260XCX—23å=1040,஺2=[æu஺=çD⚪I9/CᨬᜧèéPQJY3c—1040.À8ÇÈᵬ@êëì50X(2+8+l)=550(m),î◤ë710mñòᑮóC.À´µḄÃÄ!vm/min,ᵫôõö3W-^--1÷W3,2öᡠ!Ò®Á¨©ᙠCᜐÓÔÕḄÖ×Ø3ᑖÆÀ´µḄÃÄSøᑴᙠúûüýÚᑁ.16.(2018•þÿ)ᙠZ8C஺8CḄ4c=2,4D=,CD=\,8ᙠZCḄ8=8C,ᑣ☢NQCḄ☢Ḅᨬᜧ".Mᫀq$+᪆᪷)⚪+,-./cos/ZC஻=5Mg=ᙶ9:;<Ḅᑁ<ᡠ-NZC0=3O஺ᑣBᑮ4CḄDE2XIXsin30°=1,98ᙠ4CḄPB=BC,ᡠ-Pᙠ-8ᙊO-2PQḄᙊRSPᑮ4cḄDEᨬᜧTNDCPḄ☢ᨬᜧVT8ᑮZCḄDEᨬWVTᑮ4cḄDE2—1=1,VTḄ☢S=^X1X2WX£+^X2WX1=\.

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68A.6B.7C.8D.13MᫀB6+᪆᪷)S[3>O,S14VO,,-¥¦஻1+஺13=247>0,4]+4]4=4+យ<0,ᡠ-,-/ᑮ஻7>஺7«8<0,ᡠ-S”¤ᨬᜧ"T஻Ḅ"7.5.]2018•;¨boS஻ᦪᑡh6jḄk஻⚗m,S஻=2a஻-2,ᑣS&du]bA.255B.256C.510D.511MᫀC6+᪆S஻=1T41=8=241—2,)V,/41=2,STS=2a—2,S~\=2a-\—2,nnnnª}«e,/=2஺“-2a,j-1,ᑣ%=2஺஻—i)V,/ᦪᑡhj:✌⚗2,|2Ḅdᦪᑡ2X]]—ᐸk8⚗mS8=°|_7^29-2=512-2"=510.26.~ᦪᑡh஺“j஺]=1,02=2,+2—஺”=2—2-]-1b",nGN,ᑣS2017Ḅ"]A.2016X1010-1B.1009X2017C.2017X1010-1D.1009X2016MᫀC6+᪆ᵫ⌴³|},/S஻᜻ᦪTµ+2—µ=4,ᦪᑡh%jḄ᜻ᦪ⚗:✌⚗1,|e4ḄdeᦪᑡS஻ᏔᦪTa-a=0,ᦪᑡhµjḄᏔᦪ⚗:✌⚗2,|e0Ḅdeᦪᑡn+2n$2017=]ᜐ+Ḅ-|---H^Z2OI7+«2+^^4^---------H«2OI6=1009+1x1009X1008X4+1008X2=2017X1010-1.7.]2018ᓭᐙb»~ᦪᑡhj¼½m=0,a„+i=஻CN*,ᑣḄ6du]bW஺"+1A.°WB.0C.WD.ᙶMᫀA6+᪆9%+1=¿S]஻6஺V_ᡠ-஺1=0,஺2=2»Ḅ=4^஺4=°,%=-…ᦑVᦪᑡḄᕜÂ3.ᡠ-஺56=஺18Ã3+2=஺2=°W•

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93B,AcA.2sB.4C.V13D.3ᫀC+᪆ᵫ⚪AB=8,஺஻/844]஺஺”ᑣ஺"NE%FD=<4B=4,&'=*=3ᡠ+Z-"஻/CZFDH=60°,nCDA3DH=^AC=3,ᵫ/01ᳮ3F//=A/42+32-2X4X3XCOS600=A/T3,ᦑ⌱C.11.ᡃ:;<ᦪ>?℉ABCDEF%“HIᙊE”KLMNOᦪ+ᓝQRSBTU,ᡠ3HIV◀SᓽIᙊY.“HIᙊE”Z[\]^_ᳫḄbNᓃdᐸfY"ḄUghijkjᵨmnoᵨUpqiḄhijk᪷sᐔ=3.14159…ᑨyzᑡhijk%ᨬ}~ḄUg-A.⚶¦§¨B."ᖾ31153/71C.d=\©pD.dyªPᫀD+᪆᪷sᳫḄbNjk/=1ᵯ7txdߟ«,⌱⚗%Ḅᦪ"1ᑣ"=,⌱⚗A<ᐭ3ᐔJ஺6=3.1,⌱⚗B<ᐭ3ᐔ==3,⌱⚗C<ᐭ3ᐔ=*=3.2,]]X6⌱⚗D<ᐭ3=3.142857,

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100/+4x+2y+l=0ḄᕜÉᑣ(a—2)2+(/)-2)2Ḅᨬ¨!'()AÊB.5C.2⎅D.10MᫀB6+᪆ᵫ23ᦪ+¤+1=0ÄÅÆᑖᙊMḄᕜÉ&.23ÌXᙊtḄᙊ«ᵫᙊḄqr&ᙊA/Ḅᙊ«ᙶ᪗'(52,—1),Íᐭ23qrax+by+1=0&2a+b-1=0,Ïᵫ(“52y+(6—2)2⊤Ò(2,2):232a+h—1=0kḄl5ḄḄÆq12X2+2-11Ôᵫᑮ23Ḅz{d=)5Ó51=L,ᡠ(஻-2+(6-2Ḅᨬ¨!'Õ=(¨)2=5.12.(2017ᐰ×III)ᙠØÙ/8CZ)nAB=1,AD=2,ÚPᙠC'ᙊ«Û:8஺=ᑗḄᙊk.1ᡂ=11&+஻ᔊᑣ2+஻Ḅᨬᜧ!'()A.3B.2^2C.y[5D.2MᫀA6+᪆N'ᙶ᪗ßᑖà4),48ᡠᙠ23'xy,áµ᝞]ᡠÒḄ2âᙶ᪗ãᑣ஺ᙶ᪗'(2,1).u8஺:ᙊCᑗäE,åæCE,ᑣCEJ_8DVCZ=1,BC=2,Q.BD=y/l2+22=yf5,„„BCCD22^5EC~~Bi5~~^5~5'ᓽᙊCḄ¬'⁠è.Ḅopqr'(x-2)2+(y-l)2=*21/5°xo=2+5cos8,uᑣ)ᑣÔ஺'éᦪw,2ê.,,yo=1-+~sinU

101ë4P=(%0,ì),45=(0,1),40=(2,0).í=î+஻«=2(0,1)+"(2,0)=(2஻A),஻=•0=1+ïcos2=yo=1+^^sin᜛ñ{=t2+"=1+^^sin0+1+ïcose=2+sin(e+e)W3(ᐸnsine=ᙶcos8=^^)JrÛó஺=᱇+2E5᝞/GZ2+஻ᨬᜧ!3.ᦑ⌱A.13.u23¨(a+l)x+3y+2—a=0,2322x+(a+2)»+1=0.1õ,õᑣöᦪ”Ḅ!',1õ஻/2ᑣöᦪ஺Ḅ!'.Oᫀ~1-4R+᪆T12,ᑣ2(a+l)+3(a+2)=0,᦮ᳮ&5a+8=0,OúRᐵäöᦪaḄqr&஺=5³,rg+l32-aül\//lipᑣ~~~=.+2#~\5ý&஺=—4.14.(2018þÿ〉ឋὃ)ᱥ=8xḄᯖᙊy+2=0ᑗḄᙊᨬᜧ☢ḄᙊḄ.!ᫀ(X-2)2+/=8#+᪆ᵫ⚪)*+ᙊḄᙊ,(2,0),-./M(0,2)Ḅ012345ᚖ7ᐸᙊᑮḄ:;ᨬᜧᓽᙊḄ=>ᨬᜧ?723ᙊḄ☢ᨬᜧ=>/-=^/(2-0)2+(0-2)2=2^2,ᡠ☢ᨬᜧḄᙊḄ-(X—2)2+=8.15.ᙠD☢Eᙶ᪗HxIᙊMJx2+J—6x—4y+8=0xKḄLMNᑖPQB,ᐸ/ᙠ3ḄST48>ḄᙊUᙊN,./V/ᙊW,ᙊNᑖPNYC,D±y.Z஺\ZCḄᑣ/Ḅ.!ᫀx+2y—4=0#+᪆ᵫ⚪)^ᙊMḄ(x—3)2+(y—2,=5,_᜛=0,^x=2ᡈx=4,ᡠ/(4,0),5(2,0).

102ᑣᙊNḄ(x-3)2+=i,ᵫ⚪)^/Ḅh᳛jᙠᡠk/J4).ὶn/Ḅ4ᙊ"Ḅpqy,^(1+*u2—(8᮱+44+6)x+16z+16A'+8=0,8~2+4+6ᡠ4+x0=-1+1জ[(X—3)2+>>2=1,,ὶn^(l+*)f-(8*+6)x+16*+8=0,[y=kx-4k,,8"+6|ᡠ4+x£)=]+/pঝ⚪)^xc+4=2xD,ঞ#জঝঞ^=—qᡠ/Ḅx+2y-4=0.16.+ᙊGJ(x—2cos<9)2+(y-2sin4=1ᙊC2Jᑡ:জY)ḄᙊGᙊ஺2᜜ᑗ¢ঝY)ḄᙊGᙊC2ᨵ¤ᩩ¦ᑗ¢ঞ1=§ᙊG¨/J©X—ᔆ1=0«^Ḅ¬ᵫ¢টZP,஺ᑖPᙊC1ᙊC2Ḅ0ᑣ|,஺Ḅᨬᜧ±4.²³´⚪Ḅµ¶.!ᫀজঞট#+᪆Yজᡃ¸+⍝LMᙊ᜜ᑗº»YLMᙊḄᙊ:¼½ºYLMᙊḄ=>¾4,ᵫ⚪)^ᙊGḄ=>1,ᙊᙶ᪗(2cos2s¿ᙊ஺2Ḅ=>1,ᙊᙶ᪗(0,0),ᡠLMᙊḄᙊ:ஹ(2cos6—0Á+(2sin6—0,=^4cos26>+4sin26>=2.ÃÄLᙊḄ=>¾41+1=2,ᡠY)ᙊG4ᙊQ᜜ᑗᡠজ²³¢Yঝᵫজ^Lᙊ᜜ᑗᡠLᙊÆᨵÇᩩ¦ᑗᡠঝ┯É¢Yঞ?7ᙊGḄJ(X©Ê+6-1y=1,ᦑᙊC|Ḅᙊᙶ᪗(©1),ᡠᙊᑮ/Ḅ:;-ÌW)2+(-i)22ÃÄᙊGḄ=>1,ᡠᐸᡠ«Ḅ¬2\^Ï(Ð=©ᡠঞ²³¢Yটᵫজ^Lᙊ᜜ᑗᡠLᙊḄḄᨬᜧ:;Ñ-LᙊḄ>¾4

103ÄGḄ>2,C2Ḅ>Ò2,ᦑ|P0|Ḅᨬᜧ±2+2=4.ᡠট²³.ᦑ²³´⚪Ḅµ¶জঞট.12+4ᑖ⚗11ᙊ┵GD21.2018•ᜧÔÕÖ×kØᙊCJ+=1Ḅ~ᯖ,,/Jy=fockW0ØᙊCNY/,8LᑣÙὡ+ÛF|Ḅ±-Ü×A.2B.2^3C.4D.4#!ᫀC#+᪆kØᙊḄSᯖ,2,ÔÝQᔆ2,8,2,Ä|஺|=|0Þ|஺ß=|஺,2|ᡠ¤àáAF8F2-Dâ¤àáᡠ|5ᵨ=3&],ᡠ|ZF|+äᵨ=|4ᨴ+ឤ&|=2஻=4.222.2018•é□ëὃ×ì+íî=lg0ḄSᯖᱥ/ÏফḄᯖðᔠᑣòíîḄᯖᑮᐸóôḄ:;ºYÜ×A⎅B.3C.5D.46!ᫀA#+᪆ÄᱥJ=12xḄᯖᙶ᪗Ü3,0,⚪)^4+/=%ᡠ/=5,XV2ᡠíîḄ¶=1,ᡠᐸóôy=±᜼ᡠíîḄMᯖᑮóôḄ:;ᔊ=43.2018•ᖆøÕÖ×+P-ᱥJ=4x),஺-ᙊx—42+=1)ᑣù஺Ḅᨬ©±Ü×A.|B.3C.A/3+1D.2^3-1!ᫀD

1046+᪆k,Ḅᙶ᪗a”/,V_ᵫᙊḄÜX—4×2+/=1,*^ᙊᙶ᪗zÜ4,0×,.,.◍2=&/-4×2+”/=þ஻/-8+12N12,@.\R4\^2y[3,¢0-ᙊÜ*-4×2+=1).,•|,0|Ḅᨬ©±273-1.4.2018•ᱥJ=4xḄᯖᙊḄᙊ!ᱥ"#$N&!ᱥḄ'"#P,Q&()*+MNPQ,+ᑣ,+MNPQḄ☢/0A.1673B.12sC.4sD.3MᫀA6+᪆᪷9⚪;)*+MNP஺,+?@A஺BMCD@ᑮᙊᔆᑮ'ḄGH!ᑮ"NḄGH0JKḄᡠMḄMᙶ᪗3,QᐭᱥSTUMxVWSḄ"CDX@M3,2YN3,Z2[ᡠ|$77|=44|NP|=4,CDX@)*+MNP஺Ḅ☢/5=4X4Y=16Y.225._F2ᑖb0cd᜛Z1=130,6>0ḄgஹiᯖjklḄᙊ"mn©=bx#PPᙠrZs▲PQ"cdgv#஺(஺0wτḄxᑣycdḄH᳛ASB.A/5C.V5+1D.V5-1MᫀCx2+y2=c2,6+᪆ὶkST!ᙊḄSTbU=ᔠ஺2=/ᓝᡝ#rZs▲?@Pa,b,cdḄgᯖQ—c,0,ᑣPQḄx0£,!1—yac஺ᙠcdWᑣ7Z=1,᦮ᳮ?@c?—2ac—4a2=0,ᓽJ—2e—4—0,

105@cdḄH᳛e>l,ᦑe=/+l.226.2018•cdCZ1=la>b>0Ḅgஹiᯖᑖb&,ᙊlḄᙊ"CḄiv#P,஺&(஺ḄZ¡ᑁ£60஺ᑣ஺ḄH᳛A.YB.Y+1¤ᫀC+᪆ᵫ¨©ឋ?0QKῪ¬£+(P0QḄZ¡ᑁ£60஺ᑣPQQ0K*¬£+A/\F\PQḄ¬¡ᑁ£60°,ZPFQ=120°,UP஺"xV#42ᑣ|42|=3222|=஺\R4\-yfic,¯°UᙠrZs▲ᑣP2c,Lc,QᐭcdST?@±—²=1..4c3c2-c2-a°ᓄ´@4c4—8a*+J=0,ᓽ4e4—8e2+l=0,@¶ᡈ/g¹º.6=W⌕¼½¹¾.7.ᙠᱥJ=xW஺ᙠᙊx+2+eZᨵ2=1Wᑣ|஺ḄᨬY½3A/5,0⌮,AA.—1B.-y-1C.2^3-1D.V10-1¤ᫀA+᪆UᱥWḄᙶ᪗ÄÅ.ᙊZÆ4!ᱥWḄḄGHḄÇS

106/=+,J+$—42=$*4+2m2—8$+ÈÉ=/+2$2—8777+ᫀᑣf(஻?)=4($ZI)($2+$+2),ᵫËÌᦪ!ÎÌᦪḄᐵÐ?@ÌᦪᙠÑÒ(Z8,1)WᓫÕ⌴×ᙠÑÒ(1,+8)WᓫÕ⌴45ÙÌᦪḄᨬY½1)=ᵫÚÛᐵÐ?@|஺|ḄᨬY½8.(2018•᧎Ý)ᱥCy2=2px(p>0),ᙊMQ2^+y=p2>k/y—1^x—^(«W0),ÞWDßàá!Wâ&d"#YA,A,4)ᑣãZäåIK#()23A.-B.-C.pD.gPP"2¤ᫀB+᪆ᙊA/ᑖᓝ/=02ḄᙊᱥḄᯖæ0),lp.k/ᵫZçèᱥḄᯖ⌼0).UYê%),4(Yì)¯°UAீ0,ᑣX>2.2\A\A^\A\F\-\AF\=p-Qi+9=?Zᱏ,2|ï3/4|=|/4ᒴZ%ᵨ=@2+£Z0=ó2y2=2px,22ᵫj_2@ôx2_pM+2x+T*=0,ᡠᑴ+ö=÷2x□=0ᡠI¯iZùX\+X2-pPp2X]τ%2-X\X2-4

107ú,0ᓝᓝ2p2p2p2û2Z4Z49.2018•ýþḕ╋᪥ὶὃᱥC/=2ᑁ>0,ᐸᯖ!ᔆḄ$/%ᱥ&A,B'!()*=3'(,ᱥC-.ᙠ!஻1x3-!NZ7,0lᐵ&$/56(ᑣ8ᱥḄᯖ!ᑮ:Ḅ;<=>A.4B.5C.'yD.6HᫀDJ+᪆ᱥ᜛2=2”3>0Ḅ:=ᔆx=O᝞QᡠS(T$ḄUVW=┦WY(ᑖ[!4B³,BQ11',ᚖ]=^(Q,!8`BDLAP%/P&!D,ᑣ|/P|=/1(\BQ\=\BF\,'Q\AF\=?l\BF]=^AB\,Q.\AP\-\BQ\=\AD\=\AF\-\BF}=^AB\,ᙠRt"BD(ᵫ,ef/8/஺=60஺('QAP//x3(h.ZBAD=ZAFx=60°,tnn60°—^^3»$/Ḅlm=^ᕣo9(qA/!ᙶ᪗=>᝞(yl,M

108tᐭᱥḄlmᓄwef3P2—40-84=0,Jfp=6(|}~),8ᱥḄᯖ!ᑮ:Ḅ;<=6.10.ᙊḄᐳᯖ!(PḄᐳ!(,ᑣᙊḄ<᳛Ḅᨬ}=()A.hBC.1D.y/2HᫀBJ+᪆qᙊḄ<᳛ᑖ[=ei(µ,qᙊḄ3=S(Ḅ3=(ᯖ;=c,^=▲ᑁḄᐳ!(J|PQ|+|PF2|=2m(ᑣெ^^¢£¤|=2ᦢ(Jf£^1|=஺1+஺2,|^&|="1—“2,ᡠ¨4c2=(a!+a)2+(«1—«2)2—2(a1+a)(«1—«2),cos®(22ᡠ¨4c2=(2-ᖾ°+(2+ᖾ)±,ᡠ¨4=1²³´2µ¶1ᒹ¸C\஺2\j¹஺2¹º2ᡠ¨6⍝2oᙶ(ᦑ⌱B.11.(2017ᐰÀI)q48ᙊ஺Â+\=13Ḅ'Ä!.)C-.ᙠ!MÆ]=120஺(ᑣᵨḄÈ}Ê()A.(0,1]U[9,+°°)B.(0,V3]U[9,+Ï=°)C.(0,1]U[4,+8)D.(0,S]U[4,+8)HᫀAJ+᪆lÐqᙊᯖ!ᙠx3-(ᑣ0Ï□Ï3,!M(x,y).!M`x3Ḅᚖ(%x3&!N,ᑣN(x,0).

109ᦑtanZAMB=tan(ZAMN+ZBMN)+x-x_D+D_2slM^/5+x-Xf+y2ߟ31-M-WØtanZAMB=tan120°=(,ᵫ5+5=1(efx2=3Jf^ÙØ0<[y|¶ᵫ1,ᓽ0<3^,WÝ(Þᔠ0<à<3Jf0ீmWL5&ᯖ!ᙠy3-Ḅãä(åᳮçefm29.ᑣèḄÈ}Ê(0,l]U[9,+8).ᦑ⌱A.lÐéT0<è<3Y(ᯖ!ᙠx3-(⌕ëC-.ᙠ!MÆ]N/MB=120஺,ᑣ᝞tan6(r=V5,ᓽ¸^L,Jf03Y(ᯖ!ᙠy3-(⌕ë஺-.ᙠ!MÆ]N/A/B=120஺(ᑣ£otan60°=S(ᓽᖛo(Jfà29.ᦑèḄÈ}Ê=(0,l]U[9,+8).ᦑ⌱A.2212.?5=1(0,b>0)Ḅñஹóᯖ!ᑖ[=Q,^2,P=óô-!(õ&ó⚔!)(÷PQ3Ḅᑁᑗᙊ1x3ᑗ&!(2,0).B`$/1%&/(8'!,)ë|/8|=/Ḅ$/ាᨵᩩ(ᑣ<᳛ḄÈ}Ê()A.(1,ᖾ)B.(1,2)C.ü+8)D.(2,+8)HᫀCJ+᪆\FiF\=2c(c*2=a2+b2),2

110q÷^^1^2Ḅᑁᑗᙊᑖ[1PF|(F1F2,^^2ᑗ&!G,H,I,ᑣ|PG|=|P7],|QG|=|/ᔣ(|^ÿ]=ᵫḄ2a=|PF,|-|PF|-|F,G|-|F7|^\FH\-\FH\,22[2ᔩ|+ᵬ2*=||=2ᦑ|F|/7]=c+a,\FH\^c~a,2ᡠ”(a,0),ᓽ”=2.()ᑮ+᪵Ḅ-./01/2Ḅ3456489:27)2ᑣ2I01/2Ḅ94ᔜ56K:(4,B),ᑣ2a=4,b>2,c=yja2+b2>2^2,ᡠḄQR᳛e=§T2.ᦑ⌱C.13.(2018•\]^_)`aRNᙶ᪗d:ḄeᙊCg:(1,h)iCḄKjᯖ:ᙶ᪗l(2,0),ᑣCḄ᪗mnol.pᫀf+y=lu+᪆᪷x⚪)PeᙊḄyKjᯖ:ᙶ᪗N(-2,0),ᑣ2a+2)2+1+^J(l-2)2+1=^^=2Dᡠ“=D|lc=2,ᡠ6=ஹ5—4=1,PᑮeᙊḄ᪗mnoln+J=L14.ᙠh☢1ᙶ᪗xOra:M2:0ᔠ2ᙊ+=1Ḅ5:Nl:"Ḅ''aRᢗ:”.প:M(l5)Ḅ“aRᢗ:”l;(2)K-9=1ᡠᨵ:Ḅ“aRᢗ:”᪀ᡂḄḄN.pᫀপ&]Qu+᪆প|0᪷=¡+(¢£=2,|CW]=1,

111ᡠ¥=3ᑣN:ᙶ᪗l§I2J-§2¨©2K5=1Ḅª«nolᵫ“aRᢗ:”ḄaRᢗ:Nᓫᙊᜳᙠ9ª«¯°Ḅ2X@²5Ḅ9³ᙊ´Kᩩª«Ḅ¶·lD|¸´l2x|nX1=º215.`:»&ᑖ½NC/x2-1=lS>0¨Ḅ¿ஹ3ᯖ:஺lᙶ᪗d::ÁᙠCḄ34iÂÃᵬ|F2|=2|OP|,tanNPBFiZ%ᑣCḄÈᯖÉḄÊEÌl.pᫀ§1,]u+᪆ᵫ|Q&|=2|OP|ÍPl1\Î/lÁÁ2=90஺tan/PF2Ái©4,ᓽ|PF,|24|ÁÁ2|C1^112+|Ï£2Ð=|ÑÐ2|P8|K|ÁÁ2Á2஺ÍP|Á£2|ீÓᵫ§|Ô+24+|ÁÁ2Ð=4°2ᓄl§|D+"¨2=2஺2—/×|°+஺2,ÍPcWØac>a=],ᡠcḄÈᯖÉḄÊEÌl§1,ᖛ.16.§2018•ÚÛÜݨÞᱥ=2./>0¨Ḅᯖ:làP,஺NÞᱥḄ9já:³PQḄa:lâgMãÞᱥmḄᚖᚖÃlN,0|MN|=|P°|,ᑣNPᔆ஺ḄᨬᜧEl.ᝅᫀ~u+᪆᝞êᡠëᑖ½gP,஺ãÞᱥmḄᚖᚖÃl4B,ì|Áí=2a,10fl=26,ᵫÞᱥP|□=|ᑓ|,\QF\^\QB\,ᙠðÎ/8QPa21MM=|1+10ᵨ=2a+2b,A\MN\^a+b.

1120P஺gᯖ:F,ᑣ|P2|=|P/q+|0Q=2a+2b,|VN]=a+b,i|"2=|Á஺|,••2a+26=a+b,/.a+Z>=0,ôᯠᡂö,•Á஺gᯖ:àV\MN\=\PQ\,Q.\PQ\=a+b9*NPFQ=஺,ᵫ÷øᳮP(஺+6)2=4஺2+4஻-8⊈05a2+ft2+2ab=4a2+4b2—Sabcos9,3a1+3b2—lab6ab—2ab1•••cose=¹N8ab=ºtanyB.ln(x2+2)>ln(j,2+1)C.UD.x3>/xy!ᫀD#+᪆Ox»,&'A,(x=)y=*+,-.x>y,0tanx>tany1ᡂ.&'B,3ln+2>ln/+1,ᑣ45'f+l>^ᡂ(x=l,y=—2,-.0/+7821ᡂ.&'C,(x=3,y=2,-.x>y,0ᓰ:1ᡂ.1y&'D,(x*,x3>y3ឤᡂ.x2~x,x20,2.2018•;<ḕᡂ>?@ABCᦪHx=D᜻Cᦪᑣg/*lgx,x<02Ḅ

113A.0B.—1C.12D.—4!ᫀcf—x,x20,#+᪆•.•Cᦪ"0=G᜻Cᦪ,k(x),x<0•\/(-2)=-/(2)=-(4-2)=-2,g(/(-2))-g(-2)=/(-2)=-2.e*+l3.Cᦪ(ᐸeJᯠ&ᦪḄLᦪ)ḄMNᜧO()!ᫀA5P,+1#+᪆Q*R)=1TU1eA'+l_er+l(ߟx)(l—er)x(ev—1)4")'ᡠW᜜)ᏔCᦪMNᐵ'yZ&[\(x-*0,Xx)-*+°0,ᦑ⌱A.4._`aRḄ᜻Cᦪ/(x)-.`3—x)+/(x)=O,b(xG(*|,0),/(x)=log2(2x+7),ᑣ/(2017)4'()A.—2B.Iog23C.3D.-log52!ᫀD#+᪆d᜻Cᦪᐔv)-./(3—x)+/(x)=0,ᡠWf)=*43*%)=ᓻ—3),ᓽᕜl3,ᡠWQ2஺7)=")=*8*1)=*ᑗ25,ᦑ⌱D.f1—|x+II,X<\f5.Cᦪ/)=2ᑣCᦪ8ᡭ)=2op)*2Ḅqrsᦪ()[x-4x4-2,

114A.1B.2C.3D.4!ᫀB1—|x+11X<1,#+᪆|}Cᦪ/(x)=-2,eḄMN᝞M'21--|x+1|,xl,ᑣᦪ”Ḅ¯±()A.[1,2]B.[0,2]C.[1,+8)D.[2,+8)!ᫀAf(x*dy~1,xWl,#+᪆v^x)=[Inx,x>l,3f)·1)ឤᡂᑣ<)¸X)Ḅᨬ¹ᵫº8Cᦪឋ§&[Zᵫᑖ½Cᦪឋ§(1—a)2—IWlnl,0WaW2,¿À1W°W2,ᦑ⌱A.7.(2018•ÃÄḕÅÆ?ÇᩲB)ÉCᦪᐔc)=ln(eஹ+er)+x2,ᑣÍQ2/8x+3)ᡂḄxḄ¯±()A.(-1,3)B.(—8,-3)U(3,+°0)C.(—3,3)D.(—8,—1)u(3>+°°)!ᫀD

115#+᪆dy(—x)=ln(e*+᮱)+(—x)2=ln(ev+e-Y)+x2=fix),ᡠWCᦪᐔr)ᏔCᦪ\¹)ᙠ(*8,0)ÀᓫÔ⌴Öᙠ(0,+8)ÀᓫÔ⌴×,ᡠWQಘ8:+3)Q|2x|>|x+3|,#Ûv—1ᡈx>3.ᦑ⌱D.8.(2018•ᜩÞßàá)Cᦪ40-.4^)+1=â■äs(xeå017,æx)=x,3ᙠáç(*117Àèé;—m=0ᨵs1ìḄ᪷ᑣᦪîḄ¯±()A.0,0B.J+8)C.0,3D.(o,3!ᫀD#+᪆(xG(-l,0],x+lC(0,l],11XQx)=/a+i)_1=^+T-1=-^+7)ᙠì*ᙶ᪗ᑁ|}y=/(x),ḄMN᝞M,øùúû_r(-1,0),(ûr(1,1),ü᳛f=2ᵫMN(0)1?@/8)AB),f3)/CDᑣF᜜)056ব6J8Ḅ“K$L-ᦪ”.NO-ᦪg(x)=!?#2Q02J8Ḅ“K$L-ᦪ”1ᑣRᦪSḄTLVQ()W481A.Z1T

116\+8D.(—8,4-00)^ᫀBc+᪆ᵫ⚪ghO1g(x)=|x3—yx2,:g'(x)=#—sᙠ56[0,2]89ᙠr1X(00,c@ᡃὃᑣRᦪSḄTLVQ10.(2018•□&')O᜻-ᦪ./(X)st>(l-x)=/U+x),ᑣ()A.-ᦪ)Q20ᕜḄᕜ-ᦪB.-ᦪ7(x)Q40ᕜḄᕜ-ᦪC.-ᦪHx+l)Q᜻-ᦪD.-ᦪx+2)QᏔ-ᦪ^ᫀBc+᪆᪷⚪g1()ᙠR8Ḅ-ᦪ/(x)Q᜻-ᦪ1ᑣst./(-X)+

117ᑣRᦪaḄTLVQ()A.(1,+8)B(0,|)U(1,+8)C.Q,1)U(1,+«>)D.(0,1)U(4,+8)MᫀC6+᪆y=8"—log,**஺_ᑣ8*=lo&x\°")=8*,g(x)=log(/,±Q⌕?-ᦪ³8'—1஺45>0§Ml)ᙠ56(0,¶8·ᨵ1¸◤-ᦪ/)º»)Ḅ¼½ᙠ56(0,¶8·ᨵ¾1¿a>lÀ1ÁᯠᡂÄÅ¿02=10&Ï1±Qc@*Ð1,ᦑRᦪaḄTLVQ஺>1ᡈ*a

118(x-2)2+4,20§"W1)ᡠøḄ(ᙶ᪗0^ᫀ(2015,2018)c+᪆¿x=2015À1,/(2015)=a2015-20154-2017=a°+2017=2018,.\7(*)=1-2஺15+2017(஺>0§0#1)ø((2015,2018).14.(2018ᓭüÐý)NORᦪx,ystf-siny=l,ᑣsiny-xḄTLVQ.^ᫀ1+^2]c+᪆ᵫsiny=l,h@siny=x2—1.si”þ[—1,1],ᡠX2—1£[—1,1],c@ᖾWxWᖾ.2.(5siny-x=x1=('")-7.¼ᔠ.pWxWy/l,^஺*~4'1+M■15.ᦪᐔV)ᑁḄX1X2|)=/2)ᨵX|=X2ᑣ#ᦪ$x)%ᓫ'ᦪ(᝞ᦪ᜜)=x+ᓫ'ᦪ,ᦪᐔr)=f-+ᓫ'ᦪ.ᑡ0⚪2

119flogx,x22,2জᦪHx5=j_=<2+ᓫ'ᦪ@ᔆ+CtX+1ঝE2ᦪ᜜5=---ᙠH0,+85K+ᓫ'ᦪ@ঞᦪ/HX5%ᐸᑁḄᓫ'ᦪXFWX2,ᑣ.ᓻ|5PQ25@টᦪS5+ᓫ'ᦪTᙠᐸᑁUᑣᙠᐸᑁVᙠX஺WᐸUᦪ/HXO5=0,ᐸYZ[Ḅ0⚪%.H\KᡠᨵZ[0⚪Ḅ^_5`ᫀজঞb+᪆ᵫ⚪eYfgḄ“ᓫ'ᦪ”Ḅjᦪ+ᓫkᦪlᦪm%ᓫ'ᦪ.n%x22$x5=log2XᓫkXV2yHx5=x—1ᓫkrᔠ⍝x5Ḅuvj/HX5+ᓫ'ᦪᦑ0⚪জZ[@x0⚪ঝyHx5=x+:+a,ᵫ<25=@65,j/HX5-+ᓫ'ᦪᦑ0⚪ঝ┯}@~0⚪+ᓫ'ᦪḄ⌮ᔲ0⚪ᦑX1^X2«q5W/HX25ᓽ0⚪ঞZ[@x0⚪ট(᝞/Hx5=x+ᓫ'ᦪTᙠᐸᑁU,ᙠᑁ-Vᙠ5WHxo5=O,ᦑট┯}`ᫀ%জঞ.16.jᦪ_/Hx5=sinx+2|sinx=,ᐵxxḄ/Hx5—“x5—1=0ᨵ.r2জ420/Hx5—W/HX5—1=0ឤᨵ᪷@ঝ04/HX5᝞/5-1=0ᙠO,2ᑁᨵ-᪷@ঞ஺20/Hx5—ಘ-1=0ᙠ06ᑁᨬᨵ9-᪷@ট/H5Ḅ51=0ᙠ0,6ᐔ=ᑁ᪷Ḅᦪ%¡¢Ꮤᦪᑣᡠᨵ᪷¤¥%15ᐔᐸYZ[Ḅr+.H\^_5`ᫀঞটb+᪆᝞uᡠ§¨S5=/,ᦑ©⚪ᳮb%ᐜ¬,-3-1=0Ḅbᯠ°±¨/Hx5=/ᓽḄ᪷Ḅ²³´ᎷeP—⊈/-1=0ᨵb”1,ᑣ“+=3“72=21,ᦑ¹/2Zº»ᯠº᪷¼ᦪ᜜5Ḅuv-½¾¿ÀÁᦑÂ◤ÄZ᪷¼uvḄÀÁ-ÅᎷeÆ%Z᪷ᦑ¿x.;=1,

120xজ»ᯠ┯}Â⌕ÈÉᜧË»ᯠ¼ᦪuv-½ᨵÀÁᦑজ┯}.xঝOWaÌ0,g),ᦑt\e1,3),ᦑ/(x)—g/(x)—1=0ᙠ0,2ᑁᨵᡈÐ-᪷ᦑঝ┯}.xঞᦑge0,+8),஺=04Ḅᨬ¹ÑÒ1.”=1~ᙠ0,6ᐔ=ᑁᨵ9-᪷@a>0~ᙠ0,6ᑁÔ᪷ᡈὅ3᪷ᡈὅ6᪷ᦑᨬ9᪷ঞZ[@xটᙠ0,6ᑁᨵᏔᦪ(¡¢)᪷ᓽ%6᪷~6bᐵxx=:#ᦑ6᪷Ḅ¥%:X2X3=15w,টZ[ᦑZ[Ḅ%ঞট.12+4ᑖ⚗13Lᦪ1.(2018×ØÙÚ)jᦪ/(x)=logR0B>CB.A>OBC.B>A>CD.OB>A`ᫀDb+᪆áᑴIᦪÂx)=Iog,MO<«<1)Ḅuv᝞uᡠ§TA/(a,10ga),N(a+1,10g(a+D),ooᵫ⚪jZ=/(a)%ᦪᙠÁMᜐᑗéḄê᳛C=/'(a+l)%ᦪᙠÁNᜐᑗéḄê᳛B=Aa+1)/(஺)=ìíî%ïéḄê᳛ᵫᦪðrᔠ஺8>42.(2018•᧎óÙÚ)jᦪÆô)=*2ô)6—alnx(aGR)ᙠö÷(0,+8)Kᓫk⌴ùᑣ“ḄᨬᜧÑ+()A.-eB.eC.-yD.4e2

121`ᫀAb+᪆n%ᦪ/(X)="—2x)e*—alnx(aGR),ᡠ(x)=e**—2x)+ev(2x—2)-Ð=eA(x2—2)—^(x>0).n%ᦪ/)=(ô2—2x)e*—Hnx(aCR)ᙠö÷(0,+8)Kᓫk⌴ù,ᡠ/(x)=e'(x2—2)£20ᙠö÷(0,+8)KឤᡂýᓽfWep?—2)ᙠ(0,+-)±ឤᡂᓽ2x)ᙠ(0,+8)ឤᡂA(x)=eA(x3—2x),x>0,1!h'(x)=e-V-2x)+ev(3x2-2)—ev(x3—2x+3x2—2)=e*(x—l)(x2+4x+2),x>0,%&xG(0,+8),ᡠ)*+)+2>0.%&er>0,h(x)>0,-.x>l,/'(x)<0,-.0

122f(1):.f(l)=e,flx)=^+^c—x,f(x)=ex+x—1,pg(x)=/(x)ᑣg(x)=e'+l>0,<.Iᦪ/(x)ᓫ6⌴8q(0)=0,...Jx<0rf(x)<0,/(x)ᓫ6⌴9sJx>0r/(x)>0,tx)ᓫ6⌴8.ᦑ4X)min=/(0)=l,ᵫMᙠឋḄᩩ}-.ᐵNᦪ஻ḄQRS2஻2஻1,j.”e(_8,U[1,+°o).'ஹs4.LPB=>2-21nxᑣPᑮy=x-1ḄḄᨬA&()ASB.C.D.hᫀCj+᪆B᜛=—21nxᡠ)JᙠḄᑗ᜛=x-4rᑮy=x|Ḅᨬy522=x-'Ḅ᳛&1,ᵫy'=3x—^=l,j.x=lᡈx=§().ᡠ)Ḅᑗ&0(1,|).1355~2~21bPᑮ_y=x-1ḄᨬAByp¡=¢ᦑ⌱C.5.(2018¤□¦§)CD/(x)B2ᦪ/(x)Ḅn2ᦪ¨lḄNᦪx©ᨵ/(x)=e'(2x—2)+

123q“/ஹf(x)µᓻ)জ5¸IG(X)—----º—2x—2,-pG(x)=f—2x+c,VG(O)=/(O)=1,Q.c=\.-VW=(^2~2x+l)er=ev(x-1)2.6.2ᦪ¾0=33x—i,Ll¿—3,2ÀḄÁ|,©ᨵ/(X2)|Wf,ᑣNᦪfḄᨬAB()A.20B.18C.3D.0hᫀAj+᪆l¿—3,2ÀḄx”X2,©ᨵ/(X2)|W/,RÃl¿—3,2ÀḄX”X»,©ᨵ/(X)max—/(x)minWf,3x*-1,:.f(X)=3/3=3(X—l)(x+1).ÄxG¿—3,2À,...2ᦪᙠ¿-3,-1À,¿1,2Àᓫ6⌴8ᙠ¿-1,1Àᓫ6⌴9•\Ax)max=/(2)=/(—1)=1,/(x)=X-3)=-19,/.Xx)-y(x)=20,minmaxmin.•“220,Nᦪ1ḄᨬAB20.7.(2018•ÈÉḕËᓭᓝ᪥ὶὃ»=/Ò)Ḅn2ᦪÓÔÄJxW2r(X-2)(/(*)+8(%)-M(x))>0,ᑣ()A./(4)>(2+4Õ)>43)B../(4)>2/(3)>(2V5+4)/(V5)C.(24+4ÕÖ)>2/(3)>/(4)D.2/(3)>/(4)>(2^5+4)/(^5)hᫀCj+᪆g(X)=L),ᑣg(x)=(X—2)2%&Jx#2r(x-2)¿/(x)+(2-x)f(x)À>0,ᡠ)Jx>2rg'(x)<0,ᓽ2ᦪg(x)ᙠ(2,+8)ᓫ6⌴9ᑣg(V5)>g(3)>g(4),ᓽ2>3-2>4-2ᓽ(2+4ÕÙÚ(3)Õ4).8.LGÄ᜛=«?(G0)஺2Äy=e*MᙠÝᐳᑗᑣ஺ḄXAZ&()

124am—ej+᪆pÝᐳᑗᙠGC2Ḅᑗᑖà&஺%am2l,á/,ezã,ᑣ2஻஻z=J=pᡠ)"=22,஺=4ásᑠ=%siãáAãᑣ"æ=ÄÄ_À,ᑣJ02r,/á஺>0s22Jly<2rá0<0,%çᑠè2ã=éᡠ)Gêᦑ⌱D.7T9.á2018•ëìḕíîïðñòóô¦§ãCD2ᦪ/áxã=x+2cosx+2,ᙠ¿0,ÀXõöᦪX|,X2,X3ᙳMᙠ)ø1ã.ø2ã/áX3ã&ùúḄõûüᑣýḄXAZBáãA.á+8ãB.á—2,+°°ãC.ág,-DDáT+8ãhᫀDj+᪆2ᦪyáxã=x+2cosx+/l,Q•páxã=1—2sinx,0,5,jrᵫ/x=0=VxG0,T,.•.XW0,ᯅ/x>0,xGJ2J/W<0>==++/x=^2=2+2,min•.•ᙠ&'0,I()*+,ᦪXI,X2,/3ᙳ2ᙠ3᜜162,/X3789Ḅ+;<.,.==+»0,জᕜ+ᕜA,ঝὶDজঝEFG.

12510.HGIᦪJᑘ=LᐵNxḄOPAx)—2q/(x)+a—l=0(aeR)ᨵ3,[\Ḅ]ᦪ᪷,ᑣ4Ḅ*acd()x>0f(x)=e(?D,0l/(x)>0,Iᦪᓫh⌴kl=1Iᦪ*᩽a/(l)=e.n0/(x)=-R"o,Iᦪᓫh⌴k,᝞stuIᦪḄsvw=ᓻ)r>e/=ᓻ)ᨵ3,᪷=e/=/)ᨵ2,]᪷0«e,f=ee2-2ae+a-1=0,a2e2—1f02—2aX0+e,,.ᦑ⌱D.2e—1[e—2ae+a—1<0,ax-

126x,x>0,11.(2018¡)HGIᦪ

127¯ᫀA1(1Y—1+᪆x>0Iᦪ./(x)=ax—InxḄ²ᦪ7[x)=a--=^.—,ᵫIᦪHx)7᜻Iᦪ´ᨵ£,᩽a¤஺>0,µwX2=-X|>0,ᑣᨵX2=J,ᡠ3¶1+lna),·/(F5—(l+lna)),ᵫª«Ḅ¬᳛¸·¹"")=a(1+In0,a>0,ᔊXi»(>0,1+lna>0,ᡠ3a>~,wh(a)=a(l+lna)9ᑣa*h'(a)=2+lna=1+(1+lna)>0,ᡠ3஻(஻)ᙠ(},+8)(ᓫh⌴k»¾)=0,A(e)=2e,0<஻W2e,¿(1)ீJ(஻)W஻(e),ᡠ^^9+21n2]A(l;4B.b4.(9+21n2]9+21n2]C.(L10D.1,10¯ᫀC+᪆ᵫ⚪Ï(x)=2x—Inx—1,wg(x)=/'(X),ÐIjg'(x)=2-^(x>0).g(x)=2—520,ᡠ3Iᦪga)=r(X)ᙠᎷ+8)(ᓫh⌴kᡠ3xe1,+8)/(x)W6)=F>0,

128ᡠ3/XᙠÓ+8(ᓫh⌴kÔ7Õa,6×C+8,ᡠ3JXᙠÕ஻Ë(ᓫh⌴kÔ7/XᙠÕ஻6×(ḄaÌ7K3+2,kZb+2l»,ᡠᗞÛÜᡠ3OP᜜=3+2ᙠ3+8(ᨵ£a,b,ÝuÞ=/aߪ«Þ=%a+2ḄIᦪsvᑣ£svᨵ£,ᤢª«âã+2§¤3.+ln2,9+21n2MlÐ1⪫y=©x+2ßy=/xḄsv[ᑗ,wᑗ¤7é0êë=%é஺+2,ᑣ,ì=/Fxolnxo+2,k=l,,2x—lnx-1=k,00ᦪ<íᔠ·G]ᦪ4Ḅ*acd1,9+,213.2018•ïᓭḕñᓭ᪥ὶὃ¢᜜=3ó'পF2?,ᑣ0=.¯ᫀ6+᪆ᵫ⚪Ïx=3fl-4x,Q.fl=3f1-4,Q.f1=2,:x=6—4x,Q.f0=6-4X0=6.14.2018÷ø¡HGª«2éF+1=0ßù«ú=1gᓝ°[ᑗᑣ]ᦪ0Ḅad¯ᫀ2+ln2+᪆ᵫy=lnx+aþ²y'=ÿ,

129ᑗ(ᓽ,lnxo+a),ᑣ•/=~=2,ᦑXo=/,In%0=—In2,ᑗQ—ln2+j,ᐭ2x1+ln2-t/+l=0,஻=2+ln2.15.(2018•ḝᦟὶ"#$)&'(ᦪ>=ᐔ0,,ᐸ./0ᑁ2ᙠ4567Ḅ9ᦪxi:;x⊈==l(i=l,2)ᡂ?ᑣ@(ᦪ.ᓻ)ᐹᨵឋFG,(ᦪ,ᓻ)=?ᐹᨵឋFGᑣ9ᦪ஺ḄJKM.Mᫀ(T_0)6+᪆,(ᦪ᜜)=§ᐹᨵឋFPᑣẆx)=lᨵ456R9ᦪ᪷ᐭTx)=x-=l,ᓽ஺=x-e'ᙠRUᨵ456R9ᦪ᪷.Vg(x)=xe\ᑣg'(x)=xe*+e*=e*(l+x),Vg'(x)=0,x=-1,WXXᓄZg'(x),g(x)ḄXᓄ[\᝞^⊤ᡠabX(—8,-1)-1(ߟ1,+°°)g'(X)c0+᩽eKcfg(x)᪷g⊤hij᝞kᡠaḄ(ᦪklᵫklnoa=xe’ᙠRUᨵ456R9ᦪ᪷,ᓽy=apg(x)Ḅklᨵ4567q,

130ᵫ᩽eKg(-l)=-1no,Wᨵ45qZ”ḄJKMw(cb0).16.zo(ᦪ/(x)=-d—6x—3,g(x)=—ᨬ9ᦪ஻,Vx[£[m,,:£(0+°°)»;/(xi)=g(x2)ᡂ?ᑣ஻cḄᨬᜧKw.ᫀ4+᪆wg(x)=WḂᡠg'()=জᑖឤᜧ'0,e'O,ᵫ⚪£¤¥x>0ᓽnᑣW0<¥<1Zgr(x)<0,g(x)ᓫ©⌴«¬Wx>lZgr(x)>0,g(x)ᓫ©⌴ᡠgWmin=g(l)=2../(x)=-a+3)2+6W6,°(ᦪy=/(x)Ḅkl᝞kᡠaW/(x)=2Zc(+3y+6=2Ḅ4᪷ᑖ²wc5´c1,ᑣ஻cµḄᨬᜧKwc1c(—5)=4.

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