2023学年安徽省“江淮十校”高考数学全真模拟密押卷含解析

《2023学年安徽省“江淮十校”高考数学全真模拟密押卷含解析》由会员上传分享，免费在线阅读，更多相关内容在教育资源-天天文库。

2023
ὃᦪᔁὃ1.ᐰᔁᑖ⌱⚪⌱⚪ᑖᐰᙠ⚪஺⌱⚪ᵨ2B!"#⌱⚪Ḅᫀᵨ&⁐()Ḅ*ᡈ(ᑏᙠ“⚪”/012஺2.3ᵨ&⁐()Ḅ*ᡈ(ᙠ“⚪”ᐜ!ᑏ567ὃ89஺3.:ᢝᓱ☢>?@⌕ᢚC@⌕DẚஹDGᙠ₝Iஹ⚪ᔁ⚪Jᦔ஺Lஹ⌱⚪M⚪ᐳ12O⚪PO⚪5ᑖᐳ60ᑖ஺ᙠPO⚪QRḄST⌱⚗VWᨵL⚗YZᔠ⚪\⌕]Ḅ஺1.᡻_᝞aᡠcḄde᪾aghᐭḄf=3,ᑣhRḄi=()A.9B.31C.15D.632.^5={x|2x4-1>0},T={x|3x—5<0},ᑣS?T),,1,{x|x>g}r,15,A.0B.{x|x<——}C.D.{x—

11111A.-B.-C.D.-87654.Ḅ᝞⊤X1234y2.44.35.37Xឋᐵ9=O.8x+஺ᑣ'ᦪ஺)*711913A.-B.—C.D.444Ti3ᦪ/(x)=gx+cosC+xJ,ஹஹ__5.xe—||_,ᑣ/*Ḅ᩽ᜧDE*_22i_AᐔFp7171A.u•D.3,663146.G⚗IJᦪᑡL4MNOᙠQ⚗3STylam'an-34%=2a5+3%,VWJ—l—ḄᨬRZ()Rmn37_9A.IB.2c.D.34ITJY+17.3ᦪ^=]-2*஺^*Ḅ_`ឤbcD2ᑣ3ᦪy=-----_`eDfEghNiḄᐙ⌕ᩩmZ*)x+஻A.m=1,7:=—2B.m=—\,n=2C.m=1,n=2D.m=-l,n=-28.sin(a+—)=~^~9ᑣcos2a=()1A.B.--C.D.23324ஹ+3%409.3ᦪ/*x=p'-2_ᑣ3ᦪy=/*/*xḄrDᡠᙠtuE*)+log஺x_**yxுuB.(-1,0)D.(4,5)

210.஺+43,xeR)Zyz•Ḅᐳᱥ~ᦪᑣa+Z?=()1-z11A.—1B----C.-D.12211.ᱥCY=4yḄᯖDEfbDfḄ/ᱥ஺A,3QDᐸNDAᙠ`▲25|AF|ḄE7ᑣ=()i1-1-1-1A.2ᡈB.3ᡈC.4ᡈD.5ᡈ23412.a=log23,b=log6,=5~0'»ᑣ()4cA.a>b>cB.b>a>cC.c>a>hD.c>b>a)ஹ⚪⚪ᐳ4R⚪R⚪5ᑖᐳ20ᑖ஺13.3ᦪ/(x)=cosx-6ᙠ0,+8)ḄrDᦪE.y<2x+l,14.x,.ᩩm<2x+yV4,ᑣz=x—2yḄᨬᜧE.y+2>Q,15.ᔠA={x|x=2Z:-l,AeZ},8={1,2,3,4},ᑣAfl8=,16.DᔆZy=x+/yḄDD஺Zᱥy=/yḄD.DEḄND஺E¡DVW
1஺ᑗḄᨬRE.£ஹ¤¥⚪ᐳ70ᑖ஺¤¥¦ᑏ¨ᦻª«¬ஹ¬b®ᡈ¯°±²஺x=1+-^—f17.(12ᑖ)³஺Ḅ᩽ᙶ᪗¶®E஺=4cos6,/Ḅ·ᦪ¶®E<2aE·ᦪ).1y=2f(1)¸³CḄ¹ᙶ᪗¶®/Ḅº»¶®;(2)D½(1,0),/³஺Aஹ3QD¸—18.(12ᑖ)¾ᙊB(x+l)i+y=/(lWᓛ3),ᙊfi(xᑖ>+y=(4-r)L(1)¬ᙊᵨᙊf1ᨵÃᐳDĸÃᐳDḄÅÆEḄ¶®p(1)D0(m,0)(m<0),bDEÇ᳛EÉ஽Ë)Ḅ(I)NÅÆEM,NQDÌQMḄÇ᳛EA”QNḄÇ᳛EÃZᔲOᙠ'ᦪ஻STMAi+i)EcÎOᙠ¸¨ÏḄOᙠ«¬ᳮᵫ.19.(12ᑖ)ᙠÒ☢¹ᙶ᪗ÔÕ0.Nᔣ“=(e)$஽,5m0),6=cosa+5),sin(a+3J,ᐸN0

3(1)¸(B—•஺Ḅp(2))=(1,1),(¶+p)P£,¸aḄ.20.(12ᑖ)3ᦪ/(x)=2Gsinxcosx_2cos2x+l.(1)¸3ᦪ/(x)ḄᓫÚ⌴Ütup(2)ᙠAA3CN¹A,B,஺ᡠgḄÝᑖÞZa,bcJ'(B)=2,Q=8,C=5,¸COSA.9921.(12ᑖ)ᙊ/ឤbD(0,p),y=-gᑗ.(1)¸ᙊiMḄÅÆEḄ¶®p(2)PZÅÆ£yàᙶ᪗E2ḄDOPḄÒá/ÅÆEA,B,ÅÆEᙠPᜐḄᑗDT,ã:ZᔲOᙠ'åᦪXS|PT|2=/l|L4H78],Oᙠ¸¨XḄpOᙠ«¬ᳮᵫ.2222.(10ᑖ)æᙊ⚶+ᡃ=l,(a>஻>0)ḄéêᯖDᑖÞEὡìíi᳛e=—,êîE/,M,NZ/yḄ2QDᵫ•ï=0.(I)|ð|=||=26¸a/Ḅ;(II)¬ñ|ᾯV|ᨬRó+ᐳ!.ὃᫀஹ⌱õ⚪⚪ᐳ12R⚪R⚪5ᑖᐳ60ᑖ஺ᙠR⚪ö¨Ḅ÷⌱⚗Nøᨵ⚗Zùᔠ⚪ú⌕¸Ḅ஺1.Bூ
᪆௃

4᪷de᪾aVḄ᪀Ḅᩩ⌨RmᓽR.ூ௃᡻_de᪾"3,j=0pt=8,Z=lpt=23,i=3'r=68,z=7t-203,z=151=608,i=31,f>606,⌨RhRi=31,ᦑ⌱:B.ூ௃M⚪ὃ᪀hRde_Y⚪Ḅᐵ¡¢£¤Ạ⚪.2.Dூ᪆௃§ᔠS,7YL¨@©ªḄ§ᑖ«]R¬]§ᓽூ௃S={x|2x+l>0}=®¯>-g}T={x|3x-5<0}=p|x<|Lᦑ⌱஺ூ௃M⚪±⌕ὃ²L¨@©ªḄ§³´§ᔠḄ§¢£¤Ạ⚪.3.D⚪ᑖ᪆᝞aᡠcpqᑖYklmḄLTµᐸmxYklmmxḄ·ᒕtᑖmxYklmmxḄ°,ᡠ³p66qᑖmxyᒕtᑖmxḄz{|º,ᦑ⌱D.5ὃM⚪±⌕ὃuva´»¼mmxḄ½.

54.Bூ᪆௃]R,¾¿ᙶ᪗¾)Ãᐭld]ூ௃⚪Äx=[(l+2+3+4)=3y=w(24+4.3+5.3+7)=j,ᡠ³Å=0.8ஹÇ+4,ᡠ³4=ᦑ⌱B.ூ௃M⚪ὃÉឋËÌÉldᵫឋÎÉឋËÌÉLÏÐVÑÒJ)½ᦪ{.5.Aூ᪆௃]RÓᦪḄÔÓᦪÕÔᦪ|Ö᪷ÓᦪᓫØឋ,]᩽ᜧ{ᓽ.ூ௃|/(x)=gx+cos['+x)=gx_sinx,ᦑ/'(x)=-cosx+:,jrjrÕr(x)=o,|XG,ᦑÛ=-ᓛᡈ*=Ã33ᑣ“X)ᙠßàᓫØ⌴âᙠ19'f)ᓫØ⌴å‘ᙠ(f'E|ᓫØ⌴âᦑ/(X)Ḅ᩽ᜧ{|-?.ᦑ⌱A.ூ௃M⚪ὃᑭᵨÔᦪ]ÓᦪḄ᩽{,,¢¤Ạ⚪.6.Cூ᪆௃

6ᵫê]R©zᦪᑡì|íḄîzïð]Rñ+ò=4,óᵨ¤M@©ªôõ@ᑮ©9ᡠ³ὃ⇋øõ³ùḄ{Ãᐭzúᓽ.ூ
௃a-2a+3a,z.-2^-3=0,..q=3ᡈq=_](û).654=3q,/.a•a=a7•3,n+M~2=9a',=4.mn147ü"2=1,஻=3þL+L=Lmn3i45m=2,஻=2þL+-ÿ
mn2=3,”=1-+-=v,ᡠᨬLnin33ᦑ⌱:c.ூ௃⚪ὃᦪᑡ⚗!"#$Ḅ&'(ᨬ)*#Ạ⚪.7.Aூ᪆௃ᵫ⚪./0PḄᙶ᪗(2,1),3ᑭᵨ67Ḅឋ9ᓽ.;0”=஻.ூ
௃᪷@⚪A\,,ᡠPḄᙶ᪗(2,1),[y=icmx+\m(x+ri)+\-mnl-mnD>=------=----------------=m+---------,x+nx+nx+nᡠm=l,஻=-2.ᦑ⌱FA.ூ௃⚪ὃᢣᦪHᦪIJK⚪=Hᦪ67ឋḄLᵨ)*#Ạ⚪.8.Bூ᪆௃ᵫMNHᦪḄOP!"=QN!"ᓄSᓽ..ூ
௃Tsin(a+ߟᵫOP!"/cosa="ᡠcos2a=2cos9a-/=--•\2)333

7ᦑ⌱Bூ௃⚪ὃUMNHᦪḄOP!"=QN!"ᮣWXY!"Zᐵ\)*#Ạ⚪.9.Aூ]᪆௃✌ᐜ;/xWO“X)Ḅac.ᯠe;/f>()Ḅᓫjឋ=kl/(/(n)=0,᪷@“xWO,/(x)Ḅac”/ᑮ/(x)=2'+logx-9=3,ᑭᵨkpᙠឋJᳮ;/Hᦪy=/(/(%))Ḅkᡠᙠst.3ூu]௃xWO38xl.414+log3-9=3.312>3,33ᡠHᦪு=/(/(n)Ḅkᡠᙠst13,1.ᦑ⌱FAூ௃⚪⌕ὃᑖHᦪḄឋ9ὃᔠHᦪkὃkpᙠឋJᳮὃHᦪḄᓫjឋὃᓄᓄḄᦪ)*᫏⚪.10.Aூ]᪆௃ᐜᑭᵨᦪḄ◀'ᑣ;0ᓃ1Ḅ3ᑭᵨᐳᱥᦪḄJ;0”+ᢙJ“Ḅ;0a+b.1-zூu]௃l+i_(l+i)2_2z__—(l+i)(l_j)ߟEi/.a+bi=~i,Aa=0,b=-L••a+b=~19

8ᦑ⌱FA.ூ௃⚪⌕ὃUᦪᦪ"Ḅ¡◀'ὃUᐳ¢ᦪḄᭆ¤Z#Ạ⚪.11.Cூ᪆௃ᐜ᪷@¥¦;0§¨Ḅ©᳛3ᑭᵨ«ᱥ¨J.;014¬|,®.ூ
௃¯§¨Ḅ°©N±²³'cos~஺cos4,16,193ᡠcos-஺=—,tarr£=---------1=—,ᓽtan6=±—,25cos2^16433ᡠ§¨/Ḅ¶v=±7x+l.§¨/Ḅ¶y=7x+l,44x2=4y\AF\4-0ὶ¸3j]/᳝=-1=஽=4,ᡠ»¼=½y=7x+l®F|0-(-1)I43\AF\1\AF\1¾ᳮ§¨/Ḅ¶y=——x+l¿ÀÁ=4ᡈ
.⌱c.4\BF\4\BF\4ூ௃⚪⌕ὃ§¨=«ᱥ¨ḄÃÄᐵÅ¥¦K⚪
ÆZᑭᵨ¥¦!"ᩭᜐᳮ.0ÉUᑮᯖḄËÌ
Æὃ⇋«ᱥ¨ḄJ.12.Aூ᪆௃ᐜᑭᵨᣚÏ!"Ð6ᦪÑᓄ2Ïᑭᵨ6ᦪHᦪᓫjឋ.Ò஺n3ᵫt1./MὅḄᜧᐵÅ.ூ
௃«=log3G(l,2),b-Iog6=logV6G(l,log3),c=5^l)le(0,l),TÕa>b>c,ᦑ⌱FA.2422ூ௃⚪⌕ὃUᑭᵨ6ᦪHᦪ=ᢣᦪHᦪḄᓫjឋÒᜧ,)*#Ạ⚪.Öஹ×Ø⚪F⚪ᐳ4⚪Ù⚪5ᑖᐳ20ᑖ஺13.1ூ᪆௃K⚪ᓄÚ¨y=cosx,y=&(xe[0,+8))ÛÜᦪK⚪ᙠ¾
§Nᙶ᪗ÅᑁÞ0Hᦪ

9y=cosx,y=«(xe[0,+8))Ḅßàᑭᵨᦪáᔠâã;]ᓽ..ூu]௃K⚪Hᦪ/(X)=cosX-6ᙠO+஺஺)ḄkÜᦪ.ᓄÚ¨y=COSx,y=4(XG[0,+oo))ÛÜᦪK⚪.ᦑäᫀF1ூ௃⚪ὃU;HᦪḄkÜᦪK⚪ὃUᓄ=ᦪáᔠ.14.7ூ]᪆௃Þ0¼"æ⊤èḄé☢sëᦪáᔠᓽ.ì᧕;/î᪗HᦪḄᨬᜧ.ூu]௃ï0¼"æᡠ⊤èḄé☢së᝞ñß▢óôᑖᡠè.õö.÷§¨z=x-2yIC(3,-2)zᨵᨬᜧz=7.maxᦑäᫀF7.ூ௃

10⚪ὃÖù¼"æé☢sëஹ¨ឋúᑜ⌕ὃüᳮýþÿ
ᦪᔠẠ⚪.15.{1,3}ூ᪆௃ᑖ᪆ᔠ4᜻ᦪ᪀ᡂḄᔠᓽ.ூ௃!2A:-I,ZeZ⊤#᜻ᦪᦑ408={1,3}.ᦑ%ᫀ'{1,3}ூ()௃*⚪ὃ,ᔠḄ᪷./0ᔠ12ᓫ⚪.3/16.16ூ᪆௃4(஺6789:1y=x+1,ᑣ
ᙠ=ᩩ9:8Ḅ?@78AB78CᑗEFGᨬIJKᑮ%ᫀ.ூ௃᝞Nᡠ#'4(஺6789:1y=x+LᑣPᙠ=ᩩ9:8Ḅ?@78A11)F=Gy=x--y=x,ᑣ/=2x=/,2,ᦑTᱥ8ḄV789:Ḅᑗ8-4.3ᐔy=x+-d=~7==_77(X8YP஺Ḅ?(ᦑZᙠ788EFGᨬIᦑJ216.3஺ᦑ%ᫀ'16.

11ூ()௃[⚪ὃ,\Tᱥ8?FGḄᨬ]^⚪_ᓄᑗ8^⚪a⚪Ḅᐵc.dஹ%⚪'ᐳ70ᑖ஺%gᑏᦻjklஹml4nᡈpKqr஺17.প(x—2s+u=4.)=v_x2)yூ᪆௃(1)᪷.᩽ᙶ᪗V7}ᙶ᪗~ᓄ
ᦪᓽ;(2)A3=(gḄᦪᑖJ%78/Ḅᦪnᐭ8nᔠ᪷VᦪḄᐵᓽ.ூ௃(1)18CḄ᩽ᙶ᪗n஺=4cos஺᜛2=4᜛cos஺,X=pcos0./ஹ2°ᵫ.Y+y2=4x,ᓽLX—2M~+u=4,y=psm0ᡠ
8CḄn(x-2)2+V=4.,6X=l+—tr-ᵫ78/Ḅᦪn2(/ᦪ)ᦪA=௃ᓽ1x-13y--t278/Ḅny=*(x—l)ᓽ,=48-.

12X=1H----12஺ᦪ)ᐭ8C:/+y2—4x=0(2)A,B=(gḄᦪᑖ4,78IḄᦪny=2Z(HY1i(?1+A+—ᡝ41+Q)=0.2J4ᓄ2'6.3=0,ᑣ4+=y.ᡠ
||¡4|—|M8||=|¢|%||=+4=8ூ()௃[⚪£⌕ὃ,\ᦪnVn᩽ᙶ᪗nV7}ᙶ᪗nḄ~ᓄ
78ḄᦪnḄgᵨḼ§ὃ,\¨ᳮVªK«1Ạ⚪.18.(1)¬᪆±+ᓃ=1(1)¯ᙠm=-243ூ᪆௃পᙊᱏ³ᙊ´ḄᙊZ³µ¶4ᙊ·Vᙊ¸τᨵᐳ(º»|Ḅ½¾¿᪷.+|஺ᵨ=4p(ḄÀÁ¿nÃ(1)4Ä(ÅÆ᳛AḄ78ny=%(x-i),M(᳝,yj,N(w%)ὶÊ78n³Ëᙊn᪷.ÌÍÎᳮ
%=,&=ÑÒ(ᓰ+ᔁ)=“2?”-2s᪷.ᐸÎ]ᑣᨵ3Ö2-12=0x-mx-m4(஻?-1)×+3"-12x2¿Ø.ூ
௃প!ὡ(1,0),Ú(1,0),ᡠ
X»|=2,!ᙊᨴḄµ¶ÜᙊÄḄµ¶4ᔆ!lWrW3,ᡠ
r-rÞ2,ᓽ|4ᔆÞºß4|4+¸|,ᡠ
ᙊὡVᙊàᨵᐳ(ᐳ(P,!*áᑴ+áᕜ=4,ᡠ
P(ḄÀÁ£a
ὡ(-1,0),Ä(1,0)ᯖ(ḄËᙊ,ᡠ
2a=4,c—\=>a—2,b=0,

1322ᓽSTEḄVWXY+ᓃ=143প[\]^_᳛XaḄbcVWXy=%Lx-lMd/L᳝xM,N1x,y22|22Ä+ᓃ=]ᵫ43"fgுiᑮL442+3k2—8ᦇ2%+4a2-12=0,y^k
x-l4p-12mnIX1\+x2=——1-x.x42-=+——3-----জ-4a2+3!æ,Zç12_k1vw2TxᡠsaL4+&M=&G--+—KIIIuG஻2x-mL᳝Gmx-mJ2y22
%T+yzl[=a2L%-1ML{2-|M+L஽-1MLᔲGἔMkLX1G|x2-m2LGLw2—mMᦇ22XJX-Lm+1X,+X+2m22xx-mLxj+ᑍ2M+212জᐭ᦮ᳮiML+3=yX᪷o,ᡠs3/-12=0ᓽm=-2M4+&M=T.ᓽᙠᦪ=G2iaL+a2M=-1.ூ]௃⚪ὃᙊ¡ᳮ¢ᙊVWὃᙊ£Ḅ¡¤¥⚪ᮣ§¨ᵨª«¡ᳮ¬®¯°ᐵ²³^´µ¶·¡¤Ḅᩩ¹º»¼⌕ὃ¾¿Àᑖ᪆ÃÄÅ®¯ÃÄ°£᫏⚪.19.L1MºG1L2Ma=—.212ூÇ᪆௃প᪷ÈÉ-Ê£=ᵫᔣÎ7,᙮Ḅᙶ᪗bÒ®¯ᓽiফᐜ¢¶Ä+ஹÖ᪷ÈᔣÎ×Ḅᙶ᪗ᐵØÇia.ூÙÇ௃

14ஹ(1)ᵫ⚪ᔣÎa=(cosa,sina),b-(4஺,sina+—l4JI47|271o•2=cosacosa+—+sinasincos-cr+sin'a471]Ú1—1=--------12/ஹஹi•71iI(2)vc=(1,1),.\h+c=cosad■G+1,sinex,H—+1.I4I4JJ.(B+c)//a,cosja+34-1sincr-sincr+—+1cosa=0,I4JI4JJ71᦮ᳮisina-cosa=sin[a+?cosa-cosa+—sina,47T.71.7ᐔTᓄÞi⊈sina——=sin—,gDpnsinI«--9442717171Q0

15·---F2kjr<2x--<—F2k],Z£Z,ÇiX£---6k/r,—hk7T,keZ.26263(2)஻8)=2sin[2B—"J=2,X3e(0,»),.CB—ᦑ2B-°=<,B^-.6<66>623᪷Èëì¡ᳮ7b2-a1+c2-laccosB=49,b=7.“b2+c2-a252+72-821cosA=---------=---------=—.2hc2x5x77ூ]௃⚪ὃ¾yôឤö÷ᣚyôùᦪᓫûឋëì¡ᳮýᙠὃ¿Àþÿ
ᦪḄᔠᵨ.21.(1)F=2y(2)ᙠ-2ூ᪆௃(1)᪷ᱥ!Ḅ"#$᧕ᐸ'()ᱥ!*ᔠ+,Ḅᙶ᪗ᓽ01234(2)ᵫᱥ!3412,PḄᙶ᪗789!/Ḅ34ᑭᵨ<ᦪ12,TḄᙶ᪗ὶ?9!/Ḅ34@ᱥ!34,*ᔠBC"ᳮ12▬FGH12|P7fL▬▬MNḄᜧPᐵRᓽ012Sᦪ/LூU௃(1)ᵫ⚪W2,ᵨL,ḄXYZ[\],“ᑮ9!y=-gḄXYᵫᱥ!Ḅ"#ᙊbMḄ'(cd,(0))ᯖ,9!y=-)g!Ḅᱥ!ᑣL=!=L.••ᙊbMḄ'(34)*2=2%(2)n)Pc'(£pqᙶ᪗)2Ḅ,ᵫ(Dstuv(2,2),ᡠd9!OPḄy᳛)1.n)஻/OP,ᡠd79!/Ḅ34)>=X+஻?஺().1,,ᵫy=5%2>=X,ᑣEᙠ,PᜐḄᑗ!y᳛)2,ᡠd£ᙠ,PᜐḄᑗ!34)y=2x—2.

16y=x+m,\x=m+2,ᵫ.஺2c.ᡠd(+2,26+2),y=2x-2,[y=2m+2,ᡠd|PT=[(+2)-2]2+[(2m+2)-2=5m2.y=x+tn,ᵫ1,cy2f—2x—2=0x=2yᵫ=4+8஻z>0,2>—஺0.27A(w,y)3(ᜩ)ᑣ᳝+஽=2,xx--2m.]2n),T,A,8ᙠ9!/pᡠd|734|=—(᪷+2)|,\TB\=y/2\x-(m+2)\,2ᡠd17X|-|78|=2-(m+2)|-|x-(m+2)|2=2w—(+2)(᳝+x)+(m+2)2|2=21-2m-2(m+2)+(m+2)21=2m2,i5ᡠd|PT|2=5|/4|♦|rB|.•\2=Z•2ᦑᙠ2ூ,௃⚪ὃᱥ!'(34Ḅ1dᱥ!"¡¢⚪Ḅ1£<ᦪḄ¤¥W#¦ᔠឋ᫏⚪.22.(I)a—2,h—y/2(H)©ª«᪆.ூ
᪆௃ᵫ/¬஻=/Le=q=^,2᪗=2^,c2B1--®[¯~3஺/Ḅ34)±=⊈4.7M(⊈a,yj,N(V^a,%)

17ᵫC.ᓺ=0E3,„X%=-#vo.জ(I)ᵫ|èé|ê|=2ëJ+P2=26ঝJᾙj+W=2Bঞᵫজஹঝஹঞdðு2ò/=4,ᦑ஺=2,஺=ó=⊈.(II)|MNs=(y-%õ=¢+ö-2y%N-2yy-2y%=஺ð%=6a?,2BÅ÷B×=%=ø஺ᡈᑘ=—X=ú஺EûᨬI]ü“ஹ*E,y2=÷⊈0,þ+%)=÷⊈00)=2GÚ,/ᦑ”+ÅLÆᐳ!.