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河南省郑州市2023-2024学年下学期期中测评试卷(高一)英语 考卷答案

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河南省郑州市2023-2024学年下学期期中测评试卷(高一)英语试卷答案

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B26-year-oldSteBurkewasonhiswayhomewhenthreemencameuptohimaskingifhewantedtobuyabike.Theyweretryingtosellthef1,350bikeforf100.Notonlythat,Burkerealizedthattheremustbesomethingwrongbecausetherewasstillalockonthebike.ThenBurkeimmediatelyboughtitfor£80.Afterheboughtthebike,Burkepostedaphotoofittosocialmediainhopesoffindingthefirstowner."Hasanyonelosthis/herbike?Ijustboughtthisbikeforf80andit'sgotabikelockonit.Itisclearthatit'sfromtheCrosbyarea.Iknowit'saf1,350bikeandI'dbeheartbrokenifitwasmine,"wroteBurke.Withinhours,Burkereceivedaphonecallfromawomanwhoknewthebike'sowner.Amanwhosehousehadbeenburgled(入室偷窃)earlierthatverysameweeklosthisbike.Sincethemanhadsavedupmorethanf1,350ofhisownmoneytobuythebike,hewasverythankfulforitsreturn.ThemantriedtopayBurkethef80,butBurkerefused,"Ididn'tfeelrightacceptingmoneyfromamanwhohadjusthadhishousebrokeninto."Burkehassincebeenshoweredwithsocialmediapraiseforhishonesty,althoughhesaysoverandoverthathedidnotreturnthebikeformediaattention.AnownerofabicyclestoreofferedtogiveBurkeabikeforfreeasareward(forhishonesty.24.WhatdidBurkethinkofthebikewhenthethreementriedtosellit?A.Heguesseditmustbestolen.B.Hefelthehadseenitsomewhere.C.HethoughtitwasabikewithpoorqualityD.Hethoughtitcouldbeboughtatalowerprice.25.HowdidBurketrytofindtheownerofthebike?A.Byfollowingthethreemen.B.Bysearchingbicyclestores.C.Byaskingforpublichelp.D.Byaskinghisneighbors.26.Whydidn'tBurkeacceptthef80fromtheownerofthebike?A.Hecouldgetabikeforfree.B.Hefeltpityforhissuffering.C.Hethoughtitwasnotbigmoney.D.Hedidn'twanttodrawpublicattention.27.WhichofthefollowingcanbestdescribeBurke?A.Generousandconfident.B.Braveandstrong.C.Cleveranddetermined.D.Calmandkind-hearted.CAseriesofsmallearthquakeshaveshakencentralNebraskaandbecomethetalkofthearea.Accordingtotheinformationonawebsite,therehavebeenseveralquakessincethe9ththismonthintheheartofthestate,centeredonthetownArnold,whichisabout225mileswestofthecapital第4页,共10页

分析根据三角函数的性质,即可求出函数的定义域.

解答解:要使函数f(x)=$\frac{1}{cosx}$$+\frac{1}{sinx}$有意义,
则$\left\{\begin{array}{l}{cosx≠0}\\{sinx≠0}\end{array}\right.$,
解得x≠$\frac{π}{2}$+kπ,且x≠kπ,k∈Z,即x≠$\frac{kπ}{2}$
∴函数的定义域为{x|x≠$\frac{kπ}{2}$,k∈Z}
故答案为:{x|x≠$\frac{kπ}{2}$,k∈Z}

点评本题考查了函数的定义域求法,关键是掌握三角形函数性质,属于基础题.

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关于作者: yun

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