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planet/高考数学/2022年全国高考甲卷数学文科试题.tm

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Tcl

<TeXmacs|2.1.2>
<style|<tuple|exam|std-latex|chinese>>
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\<#5219\>
A.\<#8BB2\>\<#5EA7\>\<#524D\>\<#95EE\>\<#5377\>\<#7B54\>\<#9898\>\<#7684\>\<#6B63\>\<#786E\>\<#7387\>\<#7684\>\<#4E2D\>\<#4F4D\>\<#6570\>\<#5C0F\>\<#4E8E\><math|70><with|font-family|rm|\<#FF05\>>
B. \<#8BB2\>\<#5EA7\>\<#540E\>\<#95EE\>\<#5377\>\<#7B54\>\<#9898\>\<#7684\>\<#6B63\>\<#786E\>\<#7387\>\<#7684\>\<#5E73\>\<#5747\>\<#6570\>\<#5927\>\<#4E8E\><math|85><with|font-family|rm|\<#FF05\>>
C. \<#8BB2\>\<#5EA7\>\<#524D\>\<#95EE\>\<#5377\>\<#7B54\>\<#9898\>\<#7684\>\<#6B63\>\<#786E\>\<#7387\>\<#7684\>\<#6807\>\<#51C6\>\<#5DEE\>\<#5C0F\>\<#4E8E\>\<#8BB2\>\<#5EA7\>\<#540E\>\<#6B63\>\<#786E\>\<#7387\>\<#7684\>\<#6807\>\<#51C6\>\<#5DEE\>
D. \<#8BB2\>\<#5EA7\>\<#540E\>\<#95EE\>\<#5377\>\<#7B54\>\<#9898\>\<#7684\>\<#6B63\>\<#786E\>\<#7387\>\<#7684\>\<#6781\>\<#5DEE\>\<#5927\>\<#4E8E\>\<#8BB2\>\<#5EA7\>\<#524D\>\<#6B63\>\<#786E\>\<#7387\>\<#7684\>\<#6781\>\<#5DEE\>
<item>\<#82E5\><math|z=1+i>\<#FF0C\>\<#5219\><math|<around|\||i*z+3*<wide|z|\<bar\>>|\|>=>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|4*<sqrt|5>>>|<cell|B. <math|4*<sqrt|2>>>|<cell|C.
<math|2*<sqrt|5>>>|<cell|D. <math|2*<sqrt|2>>>>>>>
<item>\<#5982\>\<#56FE\>\<#FF0C\>\<#7F51\>\<#683C\>\<#7EB8\>\<#4E0A\>\<#7ED8\>\<#5236\>\<#7684\>\<#662F\>\<#4E00\>\<#4E2A\>\<#591A\>\<#9762\>\<#4F53\>\<#7684\>\<#4E09\>\<#89C6\>\<#56FE\>\<#FF0C\>\<#7F51\>\<#683C\>\<#5C0F\>\<#6B63\>\<#65B9\>\<#5F62\>\<#7684\>\<#8FB9\>\<#957F\>\<#4E3A\><math|1>\<#FF0C\>\<#5219\>\<#8BE5\>\<#591A\>\<#9762\>\<#4F53\>\<#7684\>\<#4F53\>\<#79EF\>\<#4E3A\>
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<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|8>>|<cell|B. <math|12>>|<cell|C. <math|16>>|<cell|D. <math|20>>>>>>
<item>\<#5C06\>\<#51FD\>\<#6570\><math|f<around|(|x|)>=<math-up|sin><around|(|\<omega\>*x+<frac|\<pi\>|3>|)>*<around|(|\<omega\>\<gtr\>0|)>>\<#7684\>\<#56FE\>\<#50CF\>\<#5411\>\<#5DE6\>\<#5E73\>\<#79FB\><math|<frac|\<pi\>|2>>\<#4E2A\>\<#5355\>\<#4F4D\>\<#957F\>\<#5EA6\>\<#540E\>\<#5F97\>\<#5230\>\<#66F2\>\<#7EBF\><math|C>\<#FF0C\>\<#82E5\><math|C>\<#5173\>\<#4E8E\><math|y>\<#8F74\>\<#5BF9\>\<#79F0\>\<#FF0C\>\<#5219\><math|\<omega\>>\<#7684\>\<#6700\>\<#5C0F\>\<#503C\>\<#662F\>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<table|<row|<cell|A.
<math|<frac|1|6>>>|<cell|B. <math|<frac|1|4>>>|<cell|C.
<math|<frac|1|3>>>|<cell|D. <math|<frac|1|2>>>>>>>
<item>\<#4ECE\>\<#5206\>\<#522B\>\<#5199\>\<#6709\><math|1>\<#FF0C\><math|2>\<#FF0C\><math|3>\<#FF0C\><math|4>\<#FF0C\><math|5>\<#FF0C\><math|6>\<#7684\><math|6>\<#5F20\>\<#5361\>\<#7247\>\<#4E2D\>\<#65E0\>\<#653E\>\<#56DE\>\<#968F\>\<#673A\>\<#62BD\>\<#53D6\><math|2>\<#5F20\>\<#FF0C\>\<#5219\>\<#62BD\>\<#5230\>\<#7684\><math|2>\<#5F20\>\<#5361\>\<#7247\>\<#4E0A\>\<#7684\>\<#6570\>\<#5B57\>\<#4E4B\>\<#79EF\>\<#662F\><math|4>\<#7684\>\<#500D\>\<#6570\>\<#7684\>\<#6982\>\<#7387\>\<#4E3A\>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|<frac|1|5>>>|<cell|B. <math|<frac|1|3>>>|<cell|C.
<math|<frac|2|5>>>|<cell|D. <math|<frac|2|3>>>>>>>
<item>\<#51FD\>\<#6570\><math|y=<around*|(|3<rsup|x>-3<rsup|-x>|)><math-up|cos>
x>\<#5728\>\<#533A\>\<#95F4\><math|<around*|[|-<frac|\<pi\>|2>,<frac|\<pi\>|2>|]>>\<#7684\>\<#56FE\>\<#8C61\>\<#5927\>\<#81F4\>\<#4E3A\>
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<item>\<#5F53\><math|x=1>\<#65F6\>\<#FF0C\>\<#51FD\>\<#6570\><math|f<around|(|x|)>=a<math-up|ln>x+<frac|b|x>>\<#53D6\>\<#5F97\>\<#6700\>\<#5927\>\<#503C\><math|-2>\<#FF0C\>\<#5219\><math|f<rprime|'><around|(|2|)>=>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|-1>>|<cell|B. <math|-<frac|1|2>>>|<cell|C.
<math|<frac|1|2>>>|<cell|D. <math|1>>>>>>
<item>\<#5728\>\<#957F\>\<#65B9\>\<#4F53\><math|A*B*C*D-A<rsub|1>*B<rsub|1>*C<rsub|1>*D<rsub|1>>\<#4E2D\>\<#FF0C\>\<#5DF2\>\<#77E5\><math|B<rsub|1>*D>\<#4E0E\>\<#5E73\>\<#9762\><math|A*B*C*D>\<#548C\>\<#5E73\>\<#9762\><math|A*A<rsub|1>*B<rsub|1>*B>\<#6240\>\<#6210\>\<#7684\>\<#89D2\>\<#5747\>\<#4E3A\><math|30<rsup|\<circ\>>>\<#FF0C\>\<#5219\>
A. <math|A*B=2*A*D>
B. <math|A*B>\<#4E0E\>\<#5E73\>\<#9762\><math|A*B<rsub|1>*C<rsub|1>*D>\<#6240\>\<#6210\>\<#7684\>\<#89D2\>\<#4E3A\><math|30<rsup|\<circ\>>>
C. <math|A*C=C*B<rsub|1>>
D. <math|B<rsub|1>*D>\<#4E0E\>\<#5E73\>\<#9762\><math|B*B<rsub|1>*C<rsub|1>*C>\<#6240\>\<#6210\>\<#7684\>\<#89D2\>\<#4E3A\><math|45<rsup|\<circ\>>>
<item>\<#7532\>\<#3001\>\<#4E59\>\<#4E24\>\<#4E2A\>\<#5706\>\<#9525\>\<#7684\>\<#6BCD\>\<#7EBF\>\<#957F\>\<#76F8\>\<#7B49\>\<#FF0C\>\<#4FA7\>\<#9762\>\<#5C55\>\<#5F00\>\<#56FE\>\<#7684\>\<#5706\>\<#5FC3\>\<#89D2\>\<#4E4B\>\<#548C\>\<#4E3A\><math|2*\<pi\>>\<#FF0C\>\<#4FA7\>\<#9762\>\<#79EF\>\<#5206\>\<#522B\>\<#4E3A\><math|S<rsub|<with|math-font-family|rm|font-family|rm|\<#7532\>>>>\<#548C\><math|S<rsub|<with|math-font-family|rm|font-family|rm|\<#4E59\>>>>\<#FF0C\>\<#4F53\>\<#79EF\>\<#5206\>\<#522B\>\<#4E3A\><math|V<rsub|<with|math-font-family|rm|font-family|rm|\<#7532\>>>>\<#548C\><math|V<rsub|<with|math-font-family|rm|font-family|rm|\<#4E59\>>>>.\<#82E5\><math|<frac|S<rsub|<with|math-font-family|rm|font-family|rm|\<#7532\>>>|S<rsub|<with|math-font-family|rm|font-family|rm|\<#4E59\>>>><with|math-font-family|rm|=>2>\<#FF0C\>\<#5219\><math|<frac|V<rsub|<with|math-font-family|rm|font-family|rm|\<#7532\>>>|V<rsub|<with|math-font-family|rm|font-family|rm|\<#4E59\>>>><with|math-font-family|rm|=>>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|<sqrt|5>>>|<cell|B. <math|2*<sqrt|2>>>|<cell|C.
<math|<sqrt|10>>>|<cell|D. <math|<frac|5*<sqrt|10>|4>>>>>>>
<item>\<#5DF2\>\<#77E5\>\<#692D\>\<#5706\><math|C:<frac|x<rsup|2>|a<rsup|2>>+<frac|y<rsup|2>|b<rsup|2>>=1*<around|(|a\<gtr\>b\<gtr\>0|)>>\<#7684\>\<#79BB\>\<#5FC3\>\<#7387\>\<#4E3A\><math|<frac|1|3>>\<#FF0C\><math|A<rsub|1>>\<#FF0C\><math|A<rsub|2>>\<#5206\>\<#522B\>\<#4E3A\><math|C>\<#7684\>\<#5DE6\>\<#3001\>\<#53F3\>\<#9876\>\<#70B9\>\<#FF0C\><math|B>\<#4E3A\><math|C>\<#7684\>\<#4E0A\>\<#9876\>\<#70B9\>.\<#82E5\><math|<wide|B*A<rsub|1>|\<vect\>>\<cdot\><wide|B*A<rsub|2>|\<vect\>>=-1>\<#FF0C\>\<#5219\><math|C>\<#7684\>\<#65B9\>\<#7A0B\>\<#4E3A\>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|<frac|x<rsup|2>|18>+<frac|y<rsup|2>|16>=1>>|<cell|B.
<math|<frac|x<rsup|2>|9>+<frac|y<rsup|2>|8>=1>>|<cell|C.
<math|<frac|x<rsup|2>|3>+<frac|y<rsup|2>|2>=1>>|<cell|D.
<math|<frac|x<rsup|2>|2>+y<rsup|2>=1>>>>>>
<item>\<#5DF2\>\<#77E5\><math|9<rsup|m>=10>\<#FF0C\><math|a=10<rsup|m>-11>\<#FF0C\><math|b=8<rsup|m>-9>\<#FF0C\>\<#5219\>
<tabular*|<tformat|<cwith|1|-1|1|-1|cell-valign|c>|<twith|table-width|1par>|<twith|table-hmode|exact>|<cwith|1|1|1|-1|cell-halign|l>|<table|<row|<cell|A.
<math|a\<gtr\>0\<gtr\>b>>|<cell|B. <math|a\<gtr\>b\<gtr\>0>>|<cell|C.
<math|b\<gtr\>a\<gtr\>0>>|<cell|D. <math|b\<gtr\>0\<gtr\>a>>>>>>
</enumerate-numeric>
\<#4E8C\>\<#3001\>\<#586B\>\<#7A7A\>\<#9898\>\<#FF08\>\<#672C\>\<#5927\>\<#9898\>\<#5171\>4\<#5C0F\>\<#9898\>\<#FF0C\>\<#5171\>20\<#5206\>\<#FF09\>
<\enumerate-numeric>
<assign|item-nr|12><item>\<#5DF1\>\<#77E5\>\<#5411\>\<#91CF\><math|<wide|a|\<vect\>>=<around|(|m,3|)>>\<#FF0C\><math|<wide|b|\<vect\>>=<around|(|1,m+1|)>>.\<#82E5\><math|<wide|a|\<vect\>>\<bot\><wide|b|\<vect\>>>\<#FF0C\>\<#5219\><math|m=><underline|<space|2cm>>\<#FF0E\>
<item>\<#8BBE\>\<#70B9\><math|M>\<#5728\>\<#76F4\>\<#7EBF\><math|2*x+y-1=0>\<#4E0A\>\<#FF0C\>\<#70B9\><math|<around|(|3,0|)>>\<#548C\><math|<around|(|0,1|)>>\<#5747\>\<#5728\><math|\<varodot\>*M>\<#4E0A\>\<#FF0C\>\<#5219\><math|\<varodot\>*M>\<#7684\>\<#65B9\>\<#7A0B\>\<#4E3A\><underline|<space|2cm>>\<#FF0E\>
<item>\<#8BB0\>\<#53CC\>\<#66F2\>\<#7EBF\><math|C:<frac|x<rsup|2>|a<rsup|2>>-<frac|y<rsup|2>|b<rsup|2>>=1*<around|(|a\<gtr\>0,b\<gtr\>0|)>>\<#7684\>\<#79BB\>\<#5FC3\>\<#7387\>\<#4E3A\><math|e>\<#FF0C\>\<#5199\>\<#51FA\>\<#6EE1\>\<#8DB3\>\<#6761\>\<#4EF6\>``\<#76F4\>\<#7EBF\><math|y=2*x>\<#4E0E\><math|C>\<#65E0\>\<#516C\>\<#5171\>\<#70B9\>''\<#7684\><math|e>\<#7684\>\<#4E00\>\<#4E2A\>\<#503C\><underline|<space|2cm>>\<#FF0E\>
<item>\<#5DF2\>\<#77E5\><math|\<vartriangle\>*A*B*C>\<#4E2D\>\<#FF0C\>\<#70B9\><math|D>\<#5728\>\<#8FB9\><math|B*C>\<#4E0A\>\<#FF0C\><math|\<angle\>*A*D*B=120<rsup|\<circ\>>,A*D=2,C*D=2*B*D>.\<#5F53\><math|<frac|A*C|A*B>>\<#53D6\>\<#5F97\>\<#6700\>\<#5C0F\>\<#503C\>\<#65F6\>\<#FF0C\><math|B*D=><underline|<space|2cm>>\<#FF0E\>
</enumerate-numeric>
\<#4E09\>\<#3001\>\<#89E3\>\<#7B54\>\<#9898\>\<#FF08\>\<#672C\>\<#5927\>\<#9898\>\<#5171\>7\<#5C0F\>\<#9898\>\<#FF0C\>\<#5171\>80\<#5206\>\<#FF09\>
\ (\<#4E00\>) \ \<#5FC5\>\<#8003\>\<#9898\>\<#FF1A\>\<#5171\> 60 \<#5206\>.
<\enumerate-numeric>
<assign|item-nr|16><item>\<#7532\>\<#3001\>\<#4E59\>\<#4E24\>\<#57CE\>\<#4E4B\>\<#95F4\>\<#7684\>\<#957F\>\<#9014\>\<#5BA2\>\<#8F66\>\<#5747\>\<#7531\><math|A>\<#548C\><math|B>\<#4E24\>\<#5BB6\>\<#516C\>\<#53F8\>\<#8FD0\>\<#8425\>\<#FF0C\>\<#4E3A\>\<#4E86\>\<#4E86\>\<#89E3\>\<#8FD9\>\<#4E24\>\<#5BB6\>\<#516C\>\<#53F8\>\<#957F\>\<#9014\>\<#5BA2\>\<#8F66\>\<#7684\>\<#8FD0\>\<#884C\>\<#60C5\>\<#51B5\>\<#FF0C\>\<#968F\>\<#673A\>\<#8C03\>\<#67E5\>\<#4E86\>\<#7532\>\<#3001\>\<#4E59\>\<#4E24\>\<#57CE\>\<#4E4B\>\<#95F4\>\<#7684\><math|500>\<#4E2A\>\<#73ED\>\<#6B21\>\<#FF0C\>\<#5F97\>\<#5230\>\<#4E0B\>\<#9762\>\<#5217\>\<#8054\>\<#8868\>\<#FF1A\>
<block*|<tformat|<table|<row|<cell|>|<cell|\<#51C6\>\<#70B9\>\<#73ED\>\<#6B21\>\<#6570\>>|<cell|\<#672A\>\<#51C6\>\<#70B9\>\<#73ED\>\<#6B21\>\<#6570\>>>|<row|<cell|A>|<cell|240>|<cell|20>>|<row|<cell|B>|<cell|210>|<cell|30>>>>>
(1)\<#6839\>\<#636E\>\<#4E0A\>\<#8868\>\<#FF0C\>\<#5206\>\<#522B\>\<#4F30\>\<#8BA1\>\<#8FD9\>\<#4E24\>\<#5BB6\>\<#516C\>\<#53F8\>\<#7532\>\<#3001\>\<#4E59\>\<#4E24\>\<#57CE\>\<#4E4B\>\<#95F4\>\<#7684\>\<#957F\>\<#9014\>\<#5BA2\>\<#8F66\>\<#51C6\>\<#70B9\>\<#7684\>\<#6982\>\<#7387\>;
(2)\<#80FD\>\<#5426\>\<#6709\><math|90%>\<#7684\>\<#628A\>\<#63E1\>\<#8BA4\>\<#4E3A\>\<#7532\>\<#3001\>\<#4E59\>\<#4E24\>\<#57CE\>\<#4E4B\>\<#95F4\>\<#7684\>\<#957F\>\<#9014\>\<#5BA2\>\<#8F66\>\<#662F\>\<#5426\>\<#51C6\>\<#70B9\>\<#4E0E\>\<#5BA2\>\<#8F66\>\<#6240\>\<#5C5E\>\<#516C\>\<#53F8\>\<#6709\>\<#5173\>?
\<#9644\>\<#FF1A\><math|K<rsup|2>=<frac|n*<around|(|a*d-b*c|)><rsup|2>|<around|(|a+b|)>*<around|(|c+d|)>*<around|(|a+c|)>*<around|(|b+d|)>>>\<#FF0C\><block|<tformat|<cwith|2|2|1|1|cell-halign|c>|<table|<row|<cell|<math|P<around*|(|K<rsup|2>\<geqslant\>k|)>>>|<cell|0.100>|<cell|0.050>|<cell|0.010>>|<row|<cell|<math|k>>|<cell|2.706>|<cell|3.841>|<cell|6.635>>>>><vspace|5cm>
<item>\<#8BB0\><math|S<rsub|n>>\<#4E3A\>\<#6570\>\<#5217\><math|<around*|{|a<rsub|n>|}>>\<#7684\>\<#524D\><math|n>\<#9879\>\<#548C\>\<#FF0E\>\<#5DF2\>\<#77E5\><math|<frac|2*S<rsub|n>|n>+n=2*a<rsub|n>+1>\<#FF0E\>
(1)\<#8BC1\>\<#660E\>\<#FF1A\><math|<around*|{|a<rsub|n>|}>>\<#662F\>\<#7B49\>\<#5DEE\>\<#6570\>\<#5217\>\<#FF1B\>
(2)\<#82E5\><math|a<rsub|4>,a<rsub|7>,a<rsub|9>>\<#6210\>\<#7B49\>\<#6BD4\>\<#6570\>\<#5217\>\<#FF0C\>\<#6C42\><math|S<rsub|n>>\<#7684\>\<#6700\>\<#5C0F\>\<#503C\>\<#FF0E\><vspace|5cm>
<item>\<#5C0F\>\<#660E\>\<#540C\>\<#5B66\>\<#53C2\>\<#52A0\>\<#7EFC\>\<#5408\>\<#5B9E\>\<#8DF5\>\<#6D3B\>\<#52A8\>\<#FF0C\>\<#8BBE\>\<#8BA1\>\<#4E86\>\<#4E00\>\<#4E2A\>\<#5C01\>\<#95ED\>\<#7684\>\<#5305\>\<#88C5\>\<#76D2\>.
\<#5305\>\<#88C5\>\<#76D2\>\<#5982\>\<#56FE\>\<#6240\>\<#793A\>\<#FF1A\>
\<#5E95\>\<#9762\><math|A*B*C*D>\<#662F\>\<#8FB9\>\<#957F\>\<#4E3A\><math|8(>\<#5355\>\<#4F4D\>\<#FF1A\><math|c*m>)
\<#7684\>\<#6B63\>\<#65B9\>\<#5F62\>\<#FF0C\>
<math|\<bigtriangleup\>*E*A*B>\<#FF0C\>
<math|\<bigtriangleup\>*F*B*C>\<#FF0C\>
<math|\<bigtriangleup\>*G*C*D>\<#FF0C\><math|\<bigtriangleup\>*H*D*A>\<#5747\>\<#4E3A\>\<#6B63\>\<#4E09\>\<#89D2\>\<#5F62\>\<#FF0C\>\<#4E14\>\<#5B83\>\<#4EEC\>\<#6240\>\<#5728\>\<#7684\>\<#5E73\>\<#9762\>\<#90FD\>\<#4E0E\>\<#5E73\>\<#9762\><math|A*B*C*D>\<#5782\>\<#76F4\>\<#FF0E\>
(1)\<#8BC1\>\<#660E\>\<#FF1A\><math|E*F//>\<#5E73\>\<#9762\><math|A*B*C*D>;
(2)\<#6C42\>\<#8BE5\>\<#5305\>\<#88C5\>\<#76D2\>\<#7684\>\<#5BB9\>\<#79EF\>(<math|>\<#4E0D\>\<#8BA1\>\<#5305\>\<#88C5\>\<#76D2\>\<#6750\>\<#6599\>\<#7684\>\<#539A\>\<#5EA6\><math|>)\<#FF0E\>
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(2)\<#8BBE\>\<#76F4\>\<#7EBF\><math|M*D,N*D>\<#4E0E\><math|C>\<#7684\>\<#53E6\>\<#4E00\>\<#4E2A\>\<#4EA4\>\<#70B9\>\<#5206\>\<#522B\>\<#4E3A\><math|A>\<#FF0C\><math|B>\<#FF0C\>\<#8BB0\>\<#76F4\>\<#7EBF\><math|M*N,A*B>\<#7684\>\<#503E\>\<#659C\>\<#89D2\>\<#5206\>\<#522B\>\<#4E3A\><math|\<alpha\>,\<beta\>>.\<#5F53\><math|\<alpha\>-\<beta\>>\<#53D6\>\<#5F97\>\<#6700\>\<#5927\>\<#503C\>\<#65F6\>\<#FF0C\>\<#6C42\>\<#76F4\>\<#7EBF\><math|A*B>\<#7684\>\<#65B9\>\<#7A0B\>\<#FF0E\><vspace|5cm>
</enumerate-numeric>
(\<#4E8C\>) \<#9009\>\<#8003\>\<#9898\>\<#FF1A\>\<#5171\> 10 \<#5206\>
<\enumerate>
<assign|item-nr|21><item>\<#5728\>\<#76F4\>\<#89D2\>\<#5750\>\<#6807\>\<#7CFB\><math|x*O*y>\<#4E2D\>\<#FF0C\>\<#66F2\>\<#7EBF\><math|C<rsub|1>>\<#7684\>\<#53C2\>\<#6570\>\<#65B9\>\<#7A0B\>\<#4E3A\><math|<around*|{|<tabular*|<tformat|<cwith|1|-1|1|1|cell-halign|l>|<cwith|1|-1|1|1|cell-lborder|0ln>|<cwith|1|-1|1|1|cell-rborder|0ln>|<table|<row|<cell|x=<frac|2+t|6>>>|<row|<cell|y=<sqrt|t>>>>>>|\<nobracket\>>(t>\<#4E3A\>\<#53C2\>\<#6570\><math|>)\<#FF0C\>\<#66F2\>\<#7EBF\><math|C<rsub|2>>\<#7684\>\<#53C2\>\<#6570\>\<#65B9\>\<#7A0B\>\<#4E3A\><math|<around*|{|<tabular*|<tformat|<cwith|1|-1|1|1|cell-halign|l>|<cwith|1|-1|1|1|cell-lborder|0ln>|<cwith|1|-1|1|1|cell-rborder|0ln>|<table|<row|<cell|x=-<frac|2+s|6>>>|<row|<cell|y=-<sqrt|s>>>>>>|\<nobracket\>>(s>\<#4E3A\>\<#53C2\>\<#6570\><math|>)\<#FF0E\>
(1)\<#5199\>\<#51FA\><math|C<rsub|1>>\<#7684\>\<#666E\>\<#901A\>\<#65B9\>\<#7A0B\>\<#FF1B\>
(2)\<#4EE5\>\<#5750\>\<#6807\>\<#539F\>\<#70B9\>\<#4E3A\>\<#6781\>\<#70B9\>\<#FF0C\><math|x>\<#8F74\>\<#6B63\>\<#534A\>\<#8F74\>\<#4E3A\>\<#6781\>\<#8F74\>\<#5EFA\>\<#7ACB\>\<#6781\>\<#5750\>\<#6807\>\<#7CFB\>\<#FF0C\>\<#66F2\>\<#7EBF\><math|C<rsub|3>>\<#7684\>\<#6781\>\<#5750\>\<#6807\>\<#65B9\>\<#7A0B\>\<#4E3A\><math|2<math-up|cos>\<theta\>-<math-up|sin>\<theta\>=0>\<#FF0C\>\<#6C42\><math|C<rsub|3>>\<#4E0E\><math|C<rsub|1>>\<#4EA4\>\<#70B9\>\<#7684\>\<#76F4\>\<#89D2\>\<#5750\>\<#6807\>\<#FF0C\>\<#53CA\><math|C<rsub|3>>\<#4E0E\><math|C<rsub|2>>\<#4EA4\>\<#70B9\>\<#7684\>\<#76F4\>\<#89D2\>\<#5750\>\<#6807\>\<#FF0E\><vspace|5cm>
<item>\<#5DF2\>\<#77E5\><math|a>\<#FF0C\><math|b>\<#FF0C\><math|c>\<#5747\>\<#4E3A\>\<#6B63\>\<#6570\>\<#FF0C\>\<#4E14\><math|a<rsup|2>+b<rsup|2>+4*c<rsup|2>=3>\<#FF0C\>\<#8BC1\>\<#660E\>\<#FF1A\>
(1)<math|a+b+2*c\<leq\>3>\<#FF1B\>
(2)\<#82E5\><math|b=2*c>\<#FF0C\>\<#5219\><math|<frac|1|a>+<frac|1|c>\<geq\>3>\<#FF0E\><vspace|5cm>
</enumerate>
</body>
<initial|<\collection>
</collection>>