2021-2022学年广西南宁市某中学高一（下）期末数学试卷（附答案详解）

《2021-2022学年广西南宁市某中学高一（下）期末数学试卷（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。

2021-2022
ᓭ□ᦪᔁஹᓫ⌱⚪ᜧ⚪ᐳ8⚪ᐳ40.0ᑖ"z=&,ᐸi*+ᦪᓫ,ᑣ.ᦪzᙠ.0☢ᑁ34Ḅ6,7A.9:▲B.9=:▲C.9?:▲D.9A:▲2.CDᙠEABC,F4BḄ3GᑖH*a,b,"sirMMsinB=1MV2,a=V2»ᑣbḄR*A.1B.y[2C.2D.2>/23.CDᔣWX=1,21=3,-5ᑣ3[+2]^7)A.(3,-4)B.(0,-4)C.(3,6)D.(0,6)4.ᑡcd]efḄgA.hijg0kl☢jB.eijg0kl☢jC.mAnoghijD.0kl☢jgAno5.pqrs᪀uvwᐰyz{3|h}~᫑Ḅp3ᢥzᦪᵨᑖ᪵Ḅid᪵"3zᦪ*2M3M4,zᨬḄ100zᑣ᪵ḄW*A.550B.500C.450D.4006.ug“ᜧ72ḄᏔᦪ¡¢⊤¤*¥¦ᦪḄ§”᝞8=3+5.ᡃyᦪ«▰®ᙠuḄẆ°±v²³⚞ᐜḄᡂ·.ᙠ“2,3,5,7,11”5¦ᦪ¹¥¦ᦪᐸ§]gᔠᦪḄᭆ᳛g)7.8.

1জm¾4GÀm¾DCᡠᡂFḄeᑗR*Ãঝm¾4GÀ0☢4EF]0kÇঞ6CÀ6Gᑮ0☢AEFḄÊËÌ^Çট0☢4EFÎeijᡠ±ḄÎ☢☢Ï*A.জটB.ঝঞC.জঞD.ঝট=ஹÐ⌱⚪(ᜧ⚪ᐳ4⚪ᐳ20.0ᑖ)9.☢AᩩÓÔf0☢Ḅg()A.ᩩm¾B.ᩩm¾§6C.¥ᩩÌÕḄm¾D.¥ᩩ0kḄm¾10.Ö×ᦪ5,5,4,3,3,3,2,2,2,1,ᑣ()A.0ᙳᦪ*3B.᪗ÚÛ*gC.Ýᦪ*2§3D.985Þᑖ,ᦪ*4.511.CDßÓ4,B,P(4)=0.5,P(B)=0.2,ᑣᑡáâefḄg()A.᝞·B£A,äåPQ4UB)=0.2,PQ4B)=0.5B.᝞·4ÀBèéäåP(4U8)=0.7,PQ4B)=0C.᝞·4ÀBÌèêëäåPQ4UB)=0.7,PQ4B)=0D.᝞·4ÀBÌèêë,äåP(4B)=0,4>P(AB)=0.412.ᙠEABCF4ஹ8ஹCᡠ3ḄGᑖH*aஹbஹc,(a+b)M(a+c)M(b+c)=9M10M11,ᑣᑡáâ┯îḄg()A.sinAsinBsinC=4M5M8B.EABCḄᨬᑁFgᨬᜧᑁFḄïC.EABCgðF?FñD."c=6,ᑣE4BCḄ᜜óᙊmõ*ö7?ஹ÷ø⚪(ᜧ⚪ᐳ4⚪ᐳ20.0ᑖ)13.CD.ᦪzùúz(2-i)=|3-4"(ᐸi*+ᦪᓫ,)ᑣ.ᦪzḄᐳý.ᦪg14.CDᙊ┵Ḅÿ
5,4,ᑣᙊ┵Ḅ⊤☢2⚓ᐳ15⚓

215.ᙠBCAB=2,AC=3,^BAC=120°,஺!BC"Eᙠ$4c&AE=XAC,AD-BE=\,ᑣ|(|=)4Ḅ*16.ᙠ,
9Ḅ./0ABCD—AB'C'D'"E,Fᑖ7ᙠ,AB,CD'&89:=;=2,"P!஺஺&=">PB஻@☢CEF,ᑣA,┵P—ABCD᜜CᳫḄ⊤☢rU.AஹFG⚪(Jᜧ⚪ᐳ6L⚪ᐳ70.0ᑖ)17.OP=(2,1),\b\=2V5.(1)RS஻aUVḄᙶ᪗)(2)R(5Y=2Z)10+E)U\]VḄᜳ_.18.ab3000cbdefghijᐵPlmnᡂpqr᝞tᡠv.(1)UaḄ*wxrybefὃ{Ḅ3000cbdᡂpᙠ|80,90)&Ḅ}ᦪ)(2)RᙠJὃ{(1500cefnᑣᐭnbdḄᑖᦪ᝞ᑴ(ᵨᑖᦪ⊤v).19.᝞tA,┵P—ABCDḄ☢ABCD!@A$PAJ☢ABCD,PCD=90°,PA=AB=AC=2.(1)AC1CD(2)RE!,PCḄ"U4஺]@☢PCDᡠᡂḄ_.

320.ᙠ4BCᑁ_A,B,CᡠḄ$
ᑖ7!a,b,c.(1)R©=2,C=p>AaBCḄ☢S=V5Ua,bḄ*)(11)R5R+ᡈ11(8—4)=524{ᑨABCḄ.21.a⚶¡〈@£┐᜜ᓬᕒ〈⚶§"¨©ᑴZ᝞ªḄὃ᪶/ᫀ=ᓫ¯Cᓫ°ᙠ±²³ᑁ〈´ஹµ¶5ᑖ·ᑁ〈´ஹµ¶5¸10ᑖ·〈´ஹᐸºµ¶¨©ᑖ7»AB,C,஺A¼½¾ᔜ½¾ÀᝄÂ3ᐗஹᝄÂ0ᐗஹÄÅ3ᐗஹÄÅ6ᐗᎷ»½¾4B,CḄᭆ᳛ᑖ7!3É.4832(1)Ra᜜ᓬᕒCZ=¼ÊᓫUᐸSËÄÅḄᭆ᳛)(2)Ra᜜ᓬᕒCZ̼Êᓫ>̼ÊᓫÍSÎÏUÐÌᓫÑÒḄᝄÂÓÔ3ᐗḄᭆ᳛.22.᝞tA,ÕABCD-4/iGDi☢4BCD!Ú/.ABC=60°,1@☢ABCD,E441"AA=AB=2.r(1)UACÛ஻@☢஺Ü)(2)UÝ,┵4-஺Ü1Ḅ0)(3)ᙠ4G&!ᔲßᙠ"M,89AG@☢MBÛ஺ÛáRßᙠUâAMḄ
RSßᙠãᳮᵫ.4⚓ᐳ15⚓

4GᫀÔF᪆1.ூGᫀ௃AூF᪆௃Fz=±=ëᓃ=#?,ᑣᦪzᙠ@☢ᑁḄ"Gïðñ=ò▲.ᦑ⌱A.ᑭᵨᦪḄAᑣh÷øᑣஹùúûᓽýÒâþ.J⚪ὃÿ
ᦪḄᑣஹὃᳮẠ⚪.2.ூᫀ௃Cூ#᪆௃#%ᵫ'()ᳮ*-<=.=sinAsinBc-rasinA1ᡠ0ᱏ2=3ᡠ0b=y/2a=2.ᦑ⌱%C.ᑭᵨ'()ᳮᓽ:;#.<⚪ὃ#=>?@ABC'()ᳮD#⚪ḄᐵFὃG#Ạ⚪.3.ூᫀ௃Aூ#᪆௃#%,.JKL=(-1,2)=(3,—5)3a+2b=(-3,6)4-(6,-10)=(3,-4).ᦑ⌱:A.ᑭᵨᔣKᙶ᪗ZᑣG#ᓽ:.<⚪[⌕ὃᔣKḄᙶ᪗Ạ⚪.4.ூᫀ௃Cூ#᪆௃#%]4^L_Ḅᔜa]☢DcdḄᦑ'ef]B,'L_Ḅᔜa]☢DcdḄᦑ'e%]C,hijḄ]☢klcdᦑ┯nf]஺ᢥ᯿ijḄ)cdr☢_DḄsiDcdḄDijᦑ'e%ᦑ⌱%C.

5᪷u^L_vhijḄឋxᑨzᓽ:.<⚪[⌕ὃijḄ{᪀ᱯ~Ạ⚪.5.ூᫀ௃Cூ#᪆௃#%a᪵<ḄKn,ᑣ=3#;=450.2+3+471ᦑ⌱%C.᪷u*ᩩ{ᔠᑖ᪵Ḅ)ᓽ:G#.<⚪[⌕ὃᑖ᪵Ḅ)Ạ⚪.6.ூᫀ௃Bூ#᪆௃#%ᵫ⚪2,3,5,7,115aᦪaᦪ<ᦪn=C5=10,ᐸaᦪḄvDᔠᦪḄ<ᨵ(2,3)ஹ(2,5)ஹ(2,11),ᐳ3aᡠ0ᡠGᭆ᳛P=^.10ᦑ⌱%B.ᐜe)2,3,5,7,115aᦪaᦪḄ<ᦪe)ᐸaᦪḄvDᔠᦪḄ

6ᡠ0PA1BC,!BCA.AB,PACtAB=A,PA,uc☢P4B,ᡠ0BC_Lc☢PAB,BCuc☢PBC,ᡠ0c☢PAB1c☢PBC,ᦑB'e;]஺*241¶☢4BCD,·¶☢4BC0¸?ᡠ0P41CD,¹CD14஺¹P4n4D=4,PA,ADuc☢PAD,ᡠ0CD1c☢PAD,¹CDuc☢PCD,ᡠ0c☢PCDc☢/MD,ᦑ஺'e%ᦑ⌱C.8.ூᫀ௃Aூ#᪆௃#%᝞¿ᡠÀ]জµ4B//DC,ᡠ0NBMiGᓽhª41GhªDCᡠᡂḄ>tanzBi&G=᦮=gᦑ'ef]ঝB1GÅN,ÆÇ&N,GN,ᙠ'L_ABCDA""AE,NG//EF,A#Cc☢EF,AEuc☢EF.ᡠ041N//c☢AEF.Éᳮ:¨NG//c☢4EF.41NCNG=N,ᡠ0c☢&GN஻c☢4EF,¹&Guc☢&GN,ᡠ0&G஻c☢4EF,ᦑ┯nf]ঞᎷCGᑮc☢4EFḄÎÏÐÑᓽc☢AEFÒCGcᑖᑣc☢4EFlÓCGḄÅÆÇCGÔEF"ÕHDCGÅᑣᎷᡂÖᦑ┯nf]টᙠ'L_4BCD-ADJ/EF,ØÙ☢4EF⊡?ÑῪÜ?AEF%,᧕*D௃=VLEF=)4E=Þa%,EF*ßḄÎàd=JAE2-=áᡠ0Ü?AEF/Ḅ☢â=(EF+45)xd=i(—+V2)X—=-,ᦑ'e.22248ᦑ⌱:A.ᵫNBi&Gᓽhª41GhªDCᡠᡂḄ>:ᑨzজf&GÅN,¨ãc☢4GN஻c☢4EFᓽ:ᑨzঝfᵫc☢4EFÓCGḄÅ:ᑨzঞfᐜäåÙ☢☢âᓽ:ᑨzট.<⚪[⌕ὃæ☢hªᡠᡂḄ>çßÅஹªஹ☢ḄèéᐵêÎÏὃëìᳮ

7᫏⚪.9ூᫀ௃CDூ#᪆௃#%᪷u⚪îïᑖ᪆⌱⚗%]4,.ᩩhªe)c☢A┯n]hªvhª᜜.Å:0e).ac☢B┯nf]C,ᩩÐÔḄhª:0e).ac☢C'ef]D,ᩩcdḄhª:0e).ac☢C'efᦑ⌱%CD.᪷u⚪îïᑖ᪆⌱⚗Dᔲ'eòᔠ:;ᫀ.<⚪ὃc☢Ḅ<ឋxóc☢Ḅe)LZẠ⚪.10.ூᫀ௃ACூ#᪆௃ூᑖ᪆௃<⚪ὃ᪗ôõஹöᦪஹcᙳᦪஹøᑖèᦪḄGZDẠ⚪#⚪ù⌕ó¡¢Ḅᔠᳮᵨ.ᵨ᪗ôõஹöᦪஹcᙳᦪஹøᑖèᦪḄ¡¢G#ᓽ:.ூ#௃#%cᙳᦪ%5+5+4+3+3+3+2+2+2+1=310öᦪ%åïᦪᨬúḄ2v3᪗ôõ%û(5-3)2+(5-3)2+…+(1-3)2_2V10ᦪᢥᑮᜧ᣸ᑡᑣ1,2,2,2,3,3,3,4,5,5,ᐳ10ᦪ10x85%=8.5,8.5᦮ᦪᑣ9⚗585ᑖᦪᦑ⌱AC.11.ூ!ᫀ௃BDூ$᪆௃$ᵫ'(4B,)P(A)=0.5,P(B)=0.2,*+,4,᝞./0PQ4UB)=0.5,PQ4B)=0.2,ᦑA┯23+,B,᝞.44B56/0P(AUB)=P(A)+P(B)=O.7,P(4B)=0,ᦑB78;8⚓ᐳ15⚓

8+,C,᝞.44B?5@A/0P(AUB)=P(A)+P(B)-P(AB)=0.5+0.2-0.5X0.2=0.6,P(AB)=P(A)P(B)=0.5X0.2=0.1,ᦑC┯2;+,C,᝞.44B?5@A/0P(4B)=P(A)P(B)=(1-0.5)x(1-0.2)=0.4P(AB)=P(A)P(B)=0.5X(1-0.2)=0.4ᦑ஺78.ᦑ⌱BD.ᑭᵨ+A'(ᭆ᳛STUVஹ56'(ᭆ᳛XYUVஹ?5@A'(ᭆ᳛ZYUV[\]$.^⚪ὃaᭆ᳛Ḅ]Yὃa+A'(ᭆ᳛STUVஹ56'(ᭆ᳛XYUVஹ?5@A'(ᭆ᳛ZYUVcdẠ*fὃagT]$hidẠ⚪.12.ூ!ᫀ௃ACDூ$᪆௃$ᵫ(a+b)(a+c)(b+c)=91011,noa+b=9t,a+c=lOt,b+c=lit,$ta=4t,b=5t,c=6t,tabc=456,uᵫ7vwᳮtsinAsinBsinC=abc=456,ᦑA┯2;(4t)2+(5t)2-(6t)2_1(5t)2+(6t)2-(4t)2_3cosCcosA24t-5t-8’2-5t-6t-4’•••cos2A-2COS2A-1=2x(|)2-1==cosC,ᵫcos4>0,cosC>0,tC=2A,ᦑ878;ᵫ*ᨬᜧC┦ᦑC┯23•••sinC=J1_©2=u,••.ABCḄ᜜\ᙊ[᱃=ᜓ=—ᦑ஺┯2.ᦑ⌱ACD.ᵫ(a+b~)(a+c)(b+c)=91011,noa+h=93a+c=lOt,b+c=lit,$ta=43b=53c=6t,ᯠ⌲]$⌱⚗t!ᫀ.^⚪ὃa7vwᳮᵨὃaᦪgThi,᫏⚪.13.ூ!ᫀ௃2-iூ$᪆௃$ᵫz(2-i)=|3—4i|,tZ=|3->_"+(-4)2_5_5(2+i)_5(2+i)-2-i——2^1—~ᨵ—(2-i)(2+t)-22+(-1)2

9ᑣz=2-i.ᦑ!ᫀ2-i.¢£*cV¤¥ᑭᵨ¦ᦪ§ᦪ¥VḄZ◀gTᓄª«ᵫᐳℕ¦ᦪḄᭆt!ᫀ.^⚪ὃa¦ᦪ§ᦪ¥VḄZ◀gTὃa¦ᦪḄd^ᭆὃa¦ᦪ®Ḅ]YdẠ⚪.14.ூ!ᫀ௃247rூ$᪆௃$ᵫ⚪¯*ᙊ┵Ḅ±²³5,´4,ᑣᙊ┵Ḅµ☢·V52-42=3.ᡠ¹ᙊ┵Ḅ⊤☢»ᐔX3X5+TTX32=247r.ᦑ!ᫀ247r.ᵫ±²³¹½´]¾ᙊ┵Ḅµ☢·ᵫ⊤☢»UV]$ᓽ.^⚪ὃaÀᙊ┵ḄÁ☢ÂÃÄḄᳮ$4ᵨ$⚪ḄᐵÆÇÈᙊ┵Á☢ÂÃÄḄɳc,µ☢ᕜ³·c,ᙊ┵Ḅ±²³ὃaÀËÌÍᳮhi,dẠ⚪.15.ூ!ᫀ௃᳘323ூ$᪆௃$᝞ÄvAE—AAC•BE=BA+AE——AB+AAC1v஺BCḄÏÐ=g(+Ð))iB=2fAC=3,Z-BAC=120°,•••|ᑭ"JÑ+ACy=^-J4+9-2X2X3X|=ÒÓÐ=.-.^(AB+ACy(-AB+AAC)=^[-AB2+AAC2+AB-AC]=^[-4+9A+(A-l)2x3x(-i)]=p$t4=ᦑ!ᫀ4.23Ծĥ᪷ᩩ(t¾×=-ᓭ+4Ù₹="Û+Ü)ᯠ᪷IÝ|J(Û+Ð)2Þßᦪà»ḄgTᓽ]¾|AD|Ḅá3᪷ЕBE=ât¾*Û+AC)-(-AB+AAC)=Þßᦪà»ḄgTᓽ]¾3IḄá.^⚪ὃaÀᔣàXYåᦪZḄæç¯èᔣàXYḄéßê¥Yᑣᔣàᦪà»Ḅg10⚓ᐳ15⚓

10T½STUVὃaÀSThi,dẠ⚪.16.ூ!ᫀ௃1787rூ$᪆௃$᝞Äᡠíî\BDðCE,0,1òó=2,ᡠô=ᘤDDî\0F,òP8஻é☢CEF,PBué☢PBD,é☢PBOné☢CEF=OF,ᡠ¹PB//OF,ùúû*òDO'=9,==2,ᡠ¹FD=3,ᡠ¹PF=ᑣ0P=4,ᡠ¹ý┵P-4BC஺᜜\ᳫḄ[PB=V92+92+42=V178-ᡠᵫ2ᡠ┵P-4BCD᜜ᳫḄ⊤☢4ᐔX#$%=1787T.ᦑ)ᫀ:1787r.-BD.CE0஺-஺F,ᵫPB஻5☢CEF,56BP஻OF,678DP=4,9:;8┵P-4BC஺᜜ᳫḄᓽ=;8>┵P-ABCD᜜ᳫḄ⊤☢.@⚪ὃC┵᜜ᳫḄ⊤☢Ḅ;DὃCEFGஹ┵ஹᳫIJẠLMὃC6ᳮOPQRஹST;UQRஹVWXYQRὃCᓄ[\]ᓄ^Xஹᦪ`aᔠ^Xcd᫏⚪.17.ூ)ᫀ௃Uh#1ij஺=#2,1i,ᵫF஻3=lF=#2m4in᪷p|h|=2V5=V422+A2i;t4=±2,:.b-#4,2iᡈ#-4,-2i.#2iw#5Fx2yi1#ᐗ+Fiᑣ#5|x2}i0+3i=5|+3|•3-2,=25+33-40=0,a-b=5-l\FḄᜳ஺96[0,TT],ᑣx2xcos஺=5;tcos஺=|,஺=g.ூU᪆௃#1iᵫ⚪ᑭᵨᔣ5Ḅឋ;tḄᙶ᪗.#2iᵫ⚪ᑭᵨᔣᚖḄឋᔣḄᦪ¡ᔣᙶ᪗`¡Ḅ

11STDᑣ¢T;tE\BḄᜳḄ£¤¥=t¦\}Ḅᜳ.@⚪§⌕ὃCᔣ5ஹᚖḄឋᔣḄᦪ¡ᔣᙶ᪗`¡ḄSTDᑣ©0JẠ⚪.18.ூ)ᫀ௃Uh#1iᵫªLth#2a+2a+3a+6a+7aix10=1tha=0.005,ᦑᡂᙠ¯80,90i°Ḅ⚣᳛0஺3x10=0.3,ᦑᡂᙠ¯80,90i°Ḅ³ᦪh3000x0.3=900#³ij#2il50%ᑖ¶ᦪx,·¡2x0.005+3x0.005ix10+7x0.005x¸2x10=0.5,80—70UtX=771ᑖiᦑ¹ᐭ»¼½¾Ḅᑖᦪ¿ÀÁÂ077,ᑖ.ூU᪆௃#1i᪷pÃÄ`☢ÅÆ1;8aḄ¥ᯠÈ᪷p¯80,90ÉÅWḄ⚣᳛¢T3000³dᙠÊËWḄ³ᦪj#2iᙠÌÍ@ÎὃÏḄ3000³dÐÑÒ1500ÓÌÍ»¼ᓽ;8Ô3000³ḄÕᑖÅ|ᓝᑖ¶ᦪᓽ=ÐÑ8ÌÍ»¼Ḅᑖᦪ×.@⚪ὃC⚣᳛FØḄឋÙÕᑖ¶ᦪḄ;D©0JẠ⚪.19.ூ)ᫀ௃#1iPÚhÛÜ☢ABC஺CDuÜ☢RBCD,ᡠPA1CD.<=஽PCD=90°,ᡠPC_LCO,!PACPC=P,PA,PCu5☢PAC,ᡠCD_L5☢PAC.Û4cu5☢PAC,ᡠCD1AC.#2iUhᵫ#1iCDJL5☢PAC,AC,4Eu5☢PAC,ᡠRE_LCD.ÛP4=4C=2,EPCḄdâᡠ4E1PC.ÛPCCCO=C,PC,COu5☢PC஺ᡠ4E_L5☢PCO,ᡠNED4ᓽ×\5☢PCDᡠᡂḄ.ÛPA=AB=AC=2,ᡠAD=y/AC2+CD2=2&PC=y/AP2+AC2=2åᡠ==ᡠsinzEDA=é==ê.2AD2V22ÛNEZME©%ᡠîEDA=£ᓽ×4D\5☢PCDᡠᡂḄ?ZOOூU᪆௃#1iPÚP41CD.PC1CD,68CDJ■5☢PAC.ᓽ=PÚC஺1AC.#2iòÚNED4ᓽ×4஺\5☢PCOᡠᡂḄ.óô;Uõ`68aöᓽ=.@⚪ὃC×\5☢ᚖḄᑨÑÑᳮḄ¿ᵨὃC×\5☢ᡠᡂḄ;DὃCVWXYQR]ᓄ^XÙ¢TQRcd᫏⚪.ø12⚓ᐳ15⚓

1220.ூ)ᫀ௃Uh(I)ᵫ£¤ÑᳮÙüLᩩþtM+᮱஺6=4,….(3ᑖ)ABCḄ☢ᡠabsC=B,ab=4.(5ᑖ)ὶ
஺ᓃ=4&=2,b=2.(7ᑖ)(!)ᵫ⚪$sinC+sin(B—X)=sin2Aᑮsin(4+B)+sin(F—A)=sin2A=2sinAcoAᓽsinAcosB+cosAsinB+sinBcosA—cosBsinA=2sinAcoAᡠᨵsinBcosA-sinAcosA,(10ᑖ)(cos4=0)A=pABC*+,+-(12ᑖ)(cos4ro)MsinS=sinA,ᵫ/01ᳮa=b,ᡠ4BCῪ,+-.(14ᑖ)ூ᪆௃(I)᪷9:01ᳮ=a2+b2-ab=4,ᵫ,+-☢;<=absinC=><ὶ?ᑮabḄ@(!)᪷9,+-ᑁ+B1ᳮClDsinC=sin(A+B),EᐭGH<IJᓄLᔠN,sinBcosA=sinAcosZ,ᨬPQR(cosA=0)S(cosAT஺)ᑖUVABCḄ-WḄ-WXᑨZ?ᑮ[R.\⚪ὃ^_/01ᳮS:01ᳮḄ`ᵨbc᫏⚪.efgh,+iᦪḄᨵᐵ;<,lm\⚪Ḅᐵn.21.ூoᫀ௃qrs4B,C,DᑖU⊤u''wxyA,B,C,D”ᵫ⚪$rs4,B,C,D>>z{ᡠP(D)=1——=}4UB="w”ᡠP(AUB)=(4)+P(B)=-4-i=-.488“w”Ḅᭆ᳛9;O(2)qrs4,BiACtA4⊤u“iᓫwxyA,B,C,D",1=1,2,ᑣ“>ᓫᐳḄᝄ3ᐗ”ᓽrs(AB2)U(42BI),rs4⍝2஽(z{PG4IB2)=P(&BI)=X3=஺ᡠ((4%)U(4&)=PGM?)+P(&Bi)=2=.

13ூ᪆௃(1)ᑭᵨz{rsḄᭆ᳛;<ᓽ?¢(2)ᑭᵨz{rsBḄᭆ᳛ᓽ?¢.\⚪ὃ^ᭆ᳛Ḅ¢£l¤Ạ⚪⚪)⌕§¨©⚪ª$«z¬rsᭆ᳛£;<Ḅᮣ¯°ᵨ.22.ூoᫀ௃(1)±²³&G´Bµ¶³EF,r4B1C1D1l¼-½¾l41clc¶•.•Pl441c¶EFf/AC^•••EFuÃ☢BiAE,4cl

14ூ᪆௃(1)³&G´B௃Di¶F,³EF,±²EF஻4Gᓽ?±²4G஻Ã☢(øÊ(2)ÌøÍ1ḄÏÐѶH,ù²Ã☢4&D1D,¢â5/=6.ᳮᵫû£üᓄ¢ᓽ?.(3)ù²(஺1_L44iAC1J.B1D1ÌᙠRt4416cÍFM14C1ᚖìM,ýâTCiLÃ☢M&Diù²ïᙠMðìᩩsþÌ¢,+-¢4MḄÐ.\⚪ὃ^*ÑSÃ☢ᚖ*Ḅᑨ11ᳮḄ`ᵨÿ
Ḅ
Ḅ
Ḅᵨὃᓄᳮ᫏⚪.