2022年河南省顶级名校高考数学全真模拟试卷（文科）（5月份）（附答案详解）

《2022年河南省顶级名校高考数学全真模拟试卷（文科）（5月份）（附答案详解）》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。

2022
ᓭḕ⚔᪥ὃᦪᐰᔁᦻ5ᨴஹᓫ⌱⚪ᜧ⚪ᐳ12⚪!ᐳ60.0ᑖ1.#$%ᔠ'=)^+1<0!N=
x|*-.!ᑣMnN=A.[0,1]B.[0,1C,l,4-ooD.—8,1]2.0z=1+i,ᑣA.|z+1|=2B.|=1—iC.z2=—2iD.z•z=23.12345Ḅ7ᯠᦪ9:;⌱<=3>?Ḅᦪ!ᑣ=ᦪ@ABᏔᦪḄᭆ᳛BA.1B.|C.|4.FᑡHᦪ9!IJ᜻HᦪLJᓫMHᦪḄJA.y=xsinxB.y=%4-sinxC.y=xtanxD.y=x+tanx5.0a,᜛B=3O☢!ᑣal/?Ḅᐙ⌕ᩩTJA.a,/?OWX?3O☢B.a,᜛ᚖZX?3O☢C.aᑁᩩZ\ᚖZX£ᑁᩩZ\D.aᑁ^ᙠᩩZ\ᚖZX£6.#$a=0.22,%=3஺ac=log0.4,ᑣ4A.ab>0ḄnஹoᯖqᑖrBs!F,4BCtq!u2FF2-AF=0>vtanw4&F2=V!ᑣCḄxy᳛Br2A.IB.zC.ID.ᓛ33559.0|}B=3~ᚖZḄᓫᔣ!hIJA.\a+b\=2B.\2a+b\=3\2a-b\C.2a+K1a-2bD.a-2a+b
=b,2a+b
10.Fᑡ}9!ᙊGm/2x+y?=0ᙊC2m4/+4y2=9Ḅᑗ\}J

1A.%+V3y4-3=0B.x4-V3y—3=0C.V3x+y+3=0D.V3x—y-3=011.bBᦪᑡ.Ḅ⚗A!uS4=S6=o,hK)A.%=0B.஺4+஺6<0C.S=0D.S+Sn<010212.#$Hᦪ/(%)=/3%2ᦇᙠ¨©(o,3)^ᙠªq!ᑣkḄi+3ᙠߟ8,ÂḄjÃB.16.ᳫ஺ḄÅÆᙊ┵MḄÉ☢ÅÆ!uÊËḄ⊤☢ÍÎ!ᑣᙊ┵MḄÏ☢ÐÑÒḄᙊyÓᜧB,ᳫ஺ḄÔÍᙊ┵MḄÔÍḄ¸jB.ÕஹÖ×⚪ᜧ⚪ᐳ7⚪!ᐳ82.0ᑖ17.Ù4BCdesinAcosB+ÜsiMB=Ü!C=pপß42v஺Bà8Ctq!á2BD=CD=2,ßAD.18.âᖪäåæᕜ7ᜩḄéê!᦮ᳮíᑮF⊤:ðñᕜᕜ±ᕜᕜ2ᕜòᕜóᕜððéêô0.60.50.60.60.81.81.4õ1ᖪäöᑜᙠFᕜÑÐ⚗øùúû!ü0öæ=3}ᫀm}ᫀmþᜩBᓫ!ÿᜩ
⌱100ᜩᑮᑶ;2⚓ᐳ17⚓

2ᫀᕜᓫᕜ
⌱700ᕜᑮᑶ."ὃ$☢⊤'()Ḅ+,-./01ᫀ2314ᔠᳮ789ᳮᵫ;(2);/ᕜᖪ=ᦈᑮ?3@ᜩᑏBᖪ=ḄCDEF/@CDEGᕜHᦈᑮḄᭆ᳛K(3)?LẆᙠᖪ=OᶇQR
?ᵱஹ᝕ᔜ50WXᑮ᝞Zᑡὶ⊤:OᶇQR^_1`QOᶇQRa^_1`Qᵱ3515᝕2030bᔲᨵ99%Ḅef.ᙠᖪ=OᶇQRgឋiᨵᐵ?nCad-bc)2▬K2=n=a+b+c+d.(a+b)(c+d)(a+c)(b+d)'P(K2>fco)0.0500.0100.0013.8416.63510.82819.᝞mᙠno┵P-ABC஺rs☢4BCDGtu⚔wPᙠs☢ABC஺ḄxyGtuzBCDḄr{EPCḄrw.(1)|9PA஻~☢BOEK(2);PABG2ḄuFw4ᑮ~☢BDEḄ.P

320.ᱥCy2=4xḄᯖwF,ᡝḄ/C_A,B0w.(1)IḄ3Q,;¢£|>|8£|,F|4F|-2|BF|K(2)¨wP(4,0),ªP4J.PB,F¬®.21.¯ᦪ/'(x)=2ex-x-2,g(x)=x(l—Znx).(1)Ff(x)ḄᓫL¸R;(2)|9g(x)<1K(3)¨a,btᦪªf(a)=b,|9?<1¼%=t--22.ᙠᙶ᪗¿xOyrÁCḄ"ᦪ®,K(t"ᦪ).ᙶ᪗Ãw஺y=£+K+1᩽w,xÇḄtÈÇ᩽ÇÉÊ᩽ᙶ᪗¿Ḅ᩽ᙶ᪗®p(sin஺cos஺)=1.(1)FCÐIḄᙶ᪗®;(2)FC$Ḅwᑮ/Ḅᨬ`Ò.4⚓ᐳ17⚓

4¨a,btᦪªa+b=l.|9:(l)aVd+by/a.a2.

5ÖᫀÐ×᪆1.ூÖᫀ௃Bூ×᪆௃ו.M={x|±SO}={x|OSx<1},/V={x|2^<2}=[x|x?ᵨὃᦪABCDEFBCGẠ⚪.4.ூᫀ௃BH6⚓ᐳ17⚓

6ூ᪆௃!y=x,y=tanx,y=sbixᙳ!*RSTḄ᜻UᦪVG/y=xsi/ixXᏔUᦪᡠ0A┯[\VG8y=%+sinxX᜻Uᦪay=1+cosx20,!ᓫh⌴jUᦪᡠ03lm\VGCy="anxXᏔUᦪᡠ0஺┯[\VGDy=%+tern%X᜻Uᦪvx=3wx+tanx=4-1,vx=zw{|Rvx=?wx+tanx=^-l,~XᓫhUᦪᡠ0஺┯[\44ᦑ⌱:B.ᑖ᪆UᦪḄ*RS0D᪷᜻ᏔUᦪḄ*Rᑨᑨ*XᔲUᦪX᜻Uᦪ᣸◀4ஹC,Uᦪᑨ*ᓫhឋ.⚪ὃUᦪḄឋὃAḄᑖ᪆BCGẠ⚪.5.ூᫀ௃Dூ᪆௃a,0G)#☢wᑣ஺஻0,ᦑA┯[\a஺ᚖG)#☢wa,஺BᚖBB~ᚖᦑB┯[\aᑁ)¢£ᚖG£ᑁ)ᩩ£a,᜛BᚖB§ᙢB~ᚖᦑC┯[\aᑁ)ᩩ£ᚖG0,ᑣal£,ª2ᡂ¬ᦑDlm.ᦑ⌱D.ᵫ☢☢ᐵ¯D☢☢ᚖḄᑨ*°±²³ᑨ4#⌱⚗ᓽ.⚪ὃ☢☢ᚖḄᐙ⌕ᩩ·Ḅᑨὃ☢☢ᚖḄᑨ*¸ឋ¹Ạº»ὃ¼ᳮ¾¿BCX(᫏⚪.6.ூᫀ௃Cூ᪆௃a=0.22=0.04,b=30-3>3°=1,c=log0.4

7ᑭᵨVᦪUᦪ-ᢣᦪUᦪḄឋ.⚪ὃÈ#ᦪᜧÊḄ±Ë|VᦪUᦪ-ᢣᦪUᦪឋḄᔠᳮᵨ.7.ூᫀ௃4ᜧ,zᨵᨬᜧÏ!2.ᦑ⌱A.ᵫÐÑᩩ·ÒÓSᓄÕ᪗Uᦪ!£°×ḄØÙÚᦪÛᔠÜᑮᨬÞßᨬÞḄᙶ᪗áᐭÕ᪗UᦪÜᫀ.⚪ὃãᓫḄ£ឋäᑜὃᦪÛᔠḄ⚪æç°±X(᫏⚪.8.ூᫀ௃4ூ᪆௃èèé=0=F/21AF,2êCḄëᯖí!c,ᑣtan/4&ï2=ð=2ñ1JMF2I=5m,|FF|—12m=2c,c=6m,=13m,12ᵫùᙊ*RºMF/+\AF\=2a,ᑣQ=9m,2ᡠ0üý᳛e=£=þ=|.a9m3ᦑ⌱A.ᵫÿ
&21AF,tan^AFF=V
NF2I=5m,ᑣ|2|=12m=2c,ᯠ᪷212ᳮ⊤=13m,ᯠᑭᵨ#ᙊḄ&⊤a,m()Ḅᐵ+
,ᐭᑮ/0᳛2ᓽ4ᡂ67.98⚓
ᐳ17⚓

8<⚪ὃ?@#ᙊ/0᳛ḄAB
CD2᫏⚪.9.ூGᫀ௃Cூ7᪆௃7KᵫMN|O=1,|K|=1,a-b=o,P4|Q+S|=J|a+K|2=J|a|2+\b\2+2a-b=®,ᦑ4┯VWPBKXᳮ6N|2Z+S|=Y
2|2Z[9|=2V5.ᓽ|2[+S|#2|2Z-31
ᦑ8┯VWPCK2S+^_•ab[2c_=2|Zd[3ef[2|Sg=0,ᓽ2b+^_1ah[2S_
ᦑCijWP஺Ka%&2a+b'=2\a\2+a-b=2,b-&2a+b'=2b-a+\b\2=1(ᓽZ•a2Z+5*ᜧa2Z+5
ᦑ஺┯V
ᦑ⌱KC.ᑭᵨo☢ᔣrḄsBtᑣ67ᓽ.<⚪ὃ?o☢ᔣrᦪrvḄឋxysB
ᔣrzḄ67
CD2᫏⚪.10.ூGᫀ௃Aூ7᪆௃7KᙊC"M-2%+y2=oḄᙊ0a1,0_{|}1,ᙊ஺2K4/+4y2=9Ḅᙊ00,0,{|}K|,~ᙊ
ᙊGᙊC2ḄᑗḄS}Ky=kx+b,[-4=—|&b=—1&b=-1Nᏸ
7Nk=[ᡈ=ᑗSKx+V3y+3=0ᡈ—V3y+3=0.ᦑ⌱KA.ᑭᵨᙊ+S6S
ᑭᵨᙊ0ᑮḄ/{|Ḅᐵ+67ᓽ.<⚪ὃ?~ᙊḄᐵ+Ḅᵨ
ᑗSḄ6t
ὃ?AB.11.ூGᫀ௃Cூ7᪆௃7KS4=S6H0
•.஺5+06=°
,,஺஺
ᔲᑣ=஺
d=0,NQ=0,.n

9ᓽ2al+9d=0,a+a=2al+8d=—dH0,—dᜧD0,eD0.46•Si஺=5aa+஺6_=0,5S+S=2a+d+lla+^pd=-l(i,ᑣ[|dᜧD0,eD0.2il11¡¢£ᨵCij.ᦑ⌱KC.ᵫ54=5600,N&5+஺6=0,N2a1+9d=0,d#0,ᑭᵨ¦⚗¨6©¨ᓽNª«.<⚪ὃ?@¬ᦪᑡḄ¦⚗¨6©¨
ὃ?@¯ᳮAB
CD2᫏⚪.12.ூGᫀ௃Dூ7᪆௃7K•.•°ᦪ/(%)=%3-3M_kᙠ¹)(0,3)ºᙠ»¼
ᓽy=kg(x)=x3-3/ᙠ¹)(0,3)ºᙠ¼
g'(x)-3x2-6x=3x(x—2),•••00,g(x)⌴Æ
Çg(0)=0,g(2)=-4,g(3)=0,-44[2,ᡠÑa2=4>0,b2=2-2.>0,ᡠÑc?=a2+b2=A+2—A=2,7Nc=V2,ᡠÑÚÛÜḄᯖ}2c=2V2.ᦑGᫀ}K2a.ᵫ4>4—2,N஺2=4>0,b2=2—A>0,Þßᓽ67.910⚓
ᐳ17⚓

10<⚪ὃ?@ÛÜḄᯖ
CDÔẠ⚪.14.ூGᫀ௃à3ூ7᪆௃7K•••¬áᦪᑡâᓽã}⌴Æᦪᑡ
äa3=-3,a=-l,5.“2[as[1"q...q='ᡈq=-å(æç)
ᦑGᫀ}K5.3ᵫ⚪èq2=ªᔠᦪᑡ
a“}⌴Æᦪᑡ67ᓽ.<⚪ὃ?@¬áᦪᑡḄឋxḄᵨ
CDÔẠ⚪.15.ூGᫀ௃[2,3)ூ7᪆௃7K°ᦪ/(0=ê[2'+1+3=(2ë-1)2+2,ᙠ([8,ì¢
2xe(0,V2],í=0Â
f(x)îNᨬeÏ}2,íxðD-8Â
2*ðD0,°ᦪ/(x)ðD3,ᦑf(x)ḄÏÐ}[2,3),ᦑGᫀ}:[2,3).ᵫ⚪è
ᑭᵨᢣᦪ°ᦪḄឋx
óô°ᦪḄឋx
6N/(x)ḄÏÐ.<⚪õ⌕ὃ?óô°ᦪஹᢣᦪ°ᦪḄឋx
CDÔẠ⚪.16.ூGᫀ௃yV2ூ7᪆௃7Kᳫ஺Ḅ{|yᙊ┵MḄú☢{|ᙳ}R,ᙊ┵MḄüý}

ᑣ4ᐔ/?2=ᐔ/?2+ᐔá
ᡠÑ/=3R,ᙊ┵MḄÿ☢
Ḅᙊᜧ=Yᳫ஺Ḅᙊ┵ḄḄh=VPR=2Rᙊ┵MḄᐔ/?2.2&R=33

11ᡠᳫ஺Ḅᙊ┵MḄḄ!"#.ᦑ&ᫀ(),+.,ᳫ஺Ḅ-.ᙊ┵MḄ/☢-ᙳR,ᙊ┵”Ḅ345I,7᪷9ᳫᙊ┵Ḅ⊤☢;<=>1=3R,ᓽB>ᙊ┵MḄC☢
ḄᙊᜧD᪷9EFGᳮ=>h=28R(7Jᔠᳫᙊ┵Ḅ;<ᑖ᪆!ᓽBN⚪ὃQRᳫSᙊ┵ḄTUVWX᫏⚪.17.ூ&ᫀ௃](প᪷9⚪_sin4cosB=V5(l—siMB)=75cosmcosB=0oB=9,poA=ᐔ—8—C=/D26mcosB஺0oviJsizM=V3cosB=>/3cos(y-4)=—ycosA+gsA,ᡠ~sinzl——cosA=sin(A—£)=0,22'3OVAVᡠ4=ᐰ4=ᡈ4=g.o3(2)BC=BD+CD=3,ᵫ(1)BmB=],NBACoAB=BC-tanC=3V3,ᡠ4c=y/AB2+BD2=2᜛Dᵫ(1)BmNB4c=goB=pAB=BC=3,ᵫGᳮBA஺=AB2+2_2AB-BD-cosB=9+l-2x3xlx[=7,BDᡠ4஺=V7.ூ]᪆௃(1)ᵫ⚪_B=sin4cosB=gcos2B,ᑖᑭᵨ~ᦪឤᣚᓽB=].(2)ᵫ⚪_]~B=4B,40Ḅ"¡¢᪷9GᳮᓽB=].N⚪ὃQR~ᦪឤᣚGᳮᙠ]~XḄ+ᵨὃQRTU¤¥Sᑖ¦§VWX᫏⚪.18.ூ&ᫀ௃]((1)¨ᫀ©ªᔠᳮ.ᳮᵫ(ᕜ¬ஹᕜ®¯®Ḅᓫ®±ᙳ²³´1.6µ¶¢ᕜ·ᑮᕜ¹Ḅᓫ®±ᙳ²³´º0.62µ¶ᕜ¬ஹᕜ®ᓫ®±ᙳ²³´Ḅ)=38.75%,¼12⚓ᐳ17⚓

12᝞À⌱¨ᫀ·ÃÄŲᙠᕜ¬ஹᕜ®¯ᜩ±ᙳÇÈ⌱ᑮḄᭆ᳛ºᕜ·ᑮᕜ¹±ᙳÇÈ⌱ᑮḄᭆ᳛Ḅ38.75%,p⌱¨ᫀ©ªᔠᳮ.L82(2)ËÌÍÎᙠᕜ¬Ḅᭆ᳛7?0.6+0.5+0.6+0.6+0.8+1.84-1.4(3)᪷9ᑡὶ⊤B(a—35,b—15,c—20,d=30,a+b=c+d=50,Q+c=55,b+d=45,ri=a+b+c+d=100,TI(ad-be)2ᡠK2X9.09>6.635,(a+b)(c+d)(a+c)(b+d)ᦑᨵ99%ḄØÙÚŲᙠᖪÜÝᶇoßឋáᨵᐵ.ூ]᪆௃(1)᪷9·ᕜ7ᜩḄ²³´ḄãᙳᒴឋB>JD(2)ᑭᵨåᐺᭆçᭆ᳛;<ᓽ>D(3)ᑭᵨ;K2,ᓽ>.N⚪ὃQRåᐺᭆçḄᭆ᳛TU.èéឋêëVWX᫏⚪.19.ூ&ᫀ௃]((1)ìí(îïAC,=BD>0,îïOE,ñò4BCDôõ¨©஺±ö4C,ᓽ04=OC,•••EPCḄXù,OEúP4CḄXû4OE//PA,■BOEu±☢BDE,PAC±☢80E,ý¥//±☢BDE.(2)ᵫ(1)Bù4ᑮ±☢BOEḄþÿ
Pᑮ☢BOEḄ•••P4B⚔Pᙠ☢4BCDḄ!BCDḄ"#,PCD%PC1BE,PC1DE,•••BE,OE☢BOEᑁ()*+,PC☢BDE,••PEḄ-ᓽ/P0U☢BDEḄvPC=2,B.PE=1,44ᑮ☢BOEḄ/1.

13ூ7᪆௃(1)<=AC,*BD
஺ᵫE/PCḄ"Aᑮ஺E஻P4Cᑭᵨ,☢FḄᑨHHᳮJKLP4஻☢BDEM(2)ᵫ(1)A4ᑮ☢Ḅ
Pᑮ☢ḄCKLPCJ■☢BOE,JQR4ᑮ☢BDEḄ.S⚪ὃV,☢Fஹ,ᚖ+ḄᑨHYឋ[ஹᑮ☢Ḅ\Ạ^_ὃV`aQ7J!"᫏⚪.20.ூdᫀ௃7f(1)ᵫgᱥ,Cfy2=4xḄklAfᯖF(l,0),ᵫ⚪plA+,Ḅq᳛k=tan45°=1,ᡠu+,IḄk/x=y+Ly4(%,%),B(x,y),ᵫᵨ>Rᵨ,lA%>|22ὶ~᦮ᳮlAy2—4y-4=0,lAஹ==2±2ᡠu=y+1=3±2V2,ᡠul^Y=3+2&x=3-2V2,2ᵫgᱥ,Ḅឋ[lA|4F|=/+1=3+2+1=4+2\BF\=x+l=3-22V2+1=4-2A/2.ᡠuᵨ2\BF\=4+2V2-2(4-2V2)=6V2-4;(2)ᯠ+,/Ḅq᳛/0,y+,/Ḅk/x=my+1,y4(Y,),B(x,y),22ὶ~M2>᦮ᳮlAy2-4my-4=°,l^%+y2=4m2=-4M/P(4,0),PA1PB,ᡠul•=0ᓽ(Y-4/1)•(X2-4,y)=0=Qi-4)(x-4)+yy=0=»(my[+1—4)(my+22r221—4)4-yy=0=(1+m2)yy—3m(y+y)+9=0=—4•(1+m2)—3m-t212t24m+9=0,7A£=[ᡠun=+¦716-4ᡠu+,/Ḅk/x=§¨y+1BP4x+y/15y—1=0.ூ7᪆௃(1)ᵫgᱥ,ḄklAᯖFḄᙶ᪗ᵫ+,Ḅ«qlA+,Ḅq᳛y+,1ḄkYgᱥ,ḄklA4BḄᙶ᪗ᵫgᱥ,Ḅឋ[lA|4F|,ᵪ?|Ḅ®,¯lAMF|-2|BF|Ḅ®;(2)y+,±²kYgᱥ,Ḅkὶ~QR(᪷´µ¶(᪷´·ᵫPA1PB,lAᦪ¹·º•=0,QRᦪ¹·Ḅ⊤¼½¾(᪷´µ¶(᪷´·¿ᐭlAÁᦪmḄ®¯QR+,IḄk.Â14⚓ᐳ17⚓

14S⚪ὃVgᱥ,Ḅឋ[ḄÅᵨ¶+,Ygᱥ,ḄÆᔠÅᵨ+,kḄQÈÉ
"᫏⚪.21.ூdᫀ௃(1)7f//(x)=2☜%-2,ᡠu/'(%)=2e*—1,Î/'(x)=0,ᑣ=—஺2,ÐxTn2Ó,/'(X)>0,ᓽ/(x)Ḅᓫ×⌴ÝÚÛ/()2,+8).(2)KLf/g(x)=x(l-Inx)Hßà/(0,+8),ᡠug'(x)=Tnx,Îg'(x)=0,á!|x=1,Ð00,g(x)ᓫ×⌴ÝÐx>lÓg'(x)<0,g(x)ᓫ×⌴Ù,ᡠuÐ=1ÓãᦪäA᩽ᜧ®¶ᨬᜧ®ᡠug(x)Q+Q2,ᓽK2e“2a—Q?—2>0.y/i(%)=2ex—2x—x2—2,ᑣh'(%)=2ex—2—2%,y3(%)=hz(x)=2ex—2—2x,ᑣÐ%>஺Ó,(p(x)=2ex-2>0,?(%)ᙠ(0,+8)ᓫ×⌴Ý,ᡠuÐ%>0Óh!(x)=0Ó÷(%)>/i(0)=0,ᓽ2☜—2%—%2—2>0,Æø/(a)=b,ᑣ?<1éூ7᪆௃(1)QRãᦪ/(x)ḄùãᦪᓽlAᑮãᦪḄᓫ×ÚÛM(2)QRãᦪg(x)ḄùãᦪᓽlAᑮãᦪḄᓫ×ឋᓽlAᑮãᦪḄ᩽ᜧ®ᓽlAKMবᵫ(2)l^ᐸ1-ln1)<1,ᓽlAᑮᔩ2a+a?

152a-a2-2>0,yhüxý=2þ-2x-x2-2,ᑭᵨùᦪẆ
ᦪḄᓫឋᓽ.⚪ὃᑭᵨᦪẆ
ᦪḄᨬὃ⚪.&x=t--22.ூ#ᫀ௃&'(1*+,CḄ.ᦪ/012'(t1.ᦪ*4ᣚ167ᙶ᪗/0Iy=t+-+1x=pcosOy=psinO,4ᣚ167ᙶ᪗{%2+y2=p2/01A+V2y—V2=0.(2*EF+ᑣFPᑮ6,/ḄKLH=1N4P(t+QD-Sl=|(ᡃ+i*t+XYτ2Z1*஺\]=^aN6N6-V33bcdbt=2-eᡈt=V^-2hijᡂlmᦑᨬo1^.3ூ&᪆௃(1*6qᑭᵨ4ᣚᐵsᙠ.ᦪ/0᩽ᙶ᪗/0v67ᙶ᪗/0wx4ᣚm(2*ᑭᵨFᑮ6,ḄKLyzḄ{ᵨv|}izḄ{ᵨ~.⚪ὃḄ⌕F'.ᦪ/0᩽ᙶ᪗/0v67ᙶ᪗/0wxḄ4ᣚFᑮ6,ḄKLyzḄ{ᵨ|}izḄ{ᵨ⌕ὃḄvᦪ᫏⚪.23.ூ#ᫀ௃'(l)aVfo+by[a=y[ab(y/a4-Vb)Wi=(bcdba=bhijᡂla,b1᦮ᦪv(Va+VF)2=Q+b+2>Jab<2(a+b)=2,bcdba=bhijᡂl,:.yfa+VF

16•••a2+1-a>2y[a^—a=a•••(a2+b)(b2+a)=(a2+1—a)2>a2.ூ&᪆௃(1)᪷¡¢ᩩ¤ᔠ|}izḄyzᓽ~.(2)ᑭᵨ¢ᩩ¤¦ᐗ¨ᔠ|}iyzᓽ~.⚪⌕ὃ}izḄ©ª|}iz«&⚪Ḅᐵ¬|Ạ⚪.