12012全國各地模擬分類匯編理直線與圓、不等式直線與圓部分【江西省上饒縣中學(xué)2012屆高三上學(xué)期第三次半月考】設(shè)點(diǎn)1,0A,2B,如果直線1AXBY與線段AB有一個(gè)公共點(diǎn),那么2ABA最小值為5B最小值為5C最大值為5D最大值為5【答案】A【四川省宜賓市高中2011屆高三調(diào)研理】過點(diǎn)3,2A且垂直于直線02YX的直線方程為A042YXB072YXC3D5【答案】A【陜西省長安一中2012屆高三開學(xué)第一次考試?yán)怼恳阎獟佄锞€02PXY的準(zhǔn)線與圓0762XY相切，則P的值為（）A1B1C2D4【答案】C【山東聊城市五校2012屆高三上學(xué)期期末聯(lián)考】如果函數(shù)1LN2XBAXF的圖象在1X處的切線L過點(diǎn)（B1,0），并且L與圓C,2相離Y則點(diǎn)（A,B）與圓C的位置關(guān)系是（）A在圓內(nèi)B在圓外C在圓上D不能確定【答案】D【2012湖北省武漢市部分學(xué)校學(xué)年高三新起點(diǎn)調(diào)研測試】設(shè)直線0AXBYC的傾斜角為，且SINCO0，則A、B滿足（）AAB1BAB1CAB0DAB0【答案】D【哈爾濱市六中2012學(xué)年度上學(xué)期期末】已知直線062YAX與直線023AYXA平行，則A的值為（）2A0或3或1B0或3C3或1D0或1【答案】D【哈爾濱市六中2012學(xué)年度上學(xué)期期末】已知點(diǎn)3,0M，,N，,0B，動(dòng)圓C與直線MN切于點(diǎn)B，過、N與圓C相切的兩直線相交于點(diǎn)P，則點(diǎn)的軌跡方程為（）A218YXX218YXXC02D20【答案】AHTTP/WWWKS5UCOM/【遼寧省沈陽四校協(xié)作體2012屆高三上學(xué)期12月月考】若第一象限內(nèi)的點(diǎn),AXY，落在經(jīng)過點(diǎn)6,2且具有方向向量3,2A的直線L上，則3223LOGLY有（）A最大值3B最大值1C最小值D最小值1【答案】B【2012大慶鐵人中學(xué)第一學(xué)期高三期末】將一張坐標(biāo)紙折疊一次,使點(diǎn)10,0與6,8重合，則與點(diǎn)4,2重合的點(diǎn)是A（4，2）B（4，3）C（3，2）D（3，1）【答案】A【2012大慶鐵人中學(xué)第一學(xué)期高三期末】過點(diǎn),AA可作圓022AXYX的兩條切線，則實(shí)數(shù)A的取值范圍為A3A或1B231C3D31A或32【答案】A【安徽省六校教育研究會2012屆高三聯(lián)考】直線20MX和KXY把圓42YX分成四個(gè)部分，則K與M滿足的關(guān)系為（）（A）1KM（B）24（C）2（D）21【答案】A【福建省南安一中2012屆高三上期末】已知直線0CBYAX與圓12YXO相交于,AB兩點(diǎn)，且,3則OBA的值是（）3A12B12C34D0【答案】A【北京市東城區(qū)2012高三第一學(xué)期期末】在平面直角坐標(biāo)系內(nèi)，若曲線C04522AYXYX上所有的點(diǎn)均在第二象限內(nèi)，則實(shí)數(shù)A的取值范圍為（A）,（B）1,（C）,1（D）,2【答案】D【浙江省杭州第十四中學(xué)2012屆高三12月月考】若存在直線L平行于直線360XKY，且與直線10KXY垂直，則實(shí)數(shù)K【答案】0【黑龍江省綏棱一中2012屆高三理科期末】圓心在原點(diǎn)且與直線XY20相切的圓的方程為【答案】22YX【哈爾濱市六中2012學(xué)年度上學(xué)期期末】設(shè)圓42YX的一條切線與X軸，Y軸分別交于點(diǎn)BA,，則的最小值為_【答案】4【河南省鄭州市2012屆高三第一次質(zhì)量預(yù)測】若直線0130221YAXLYAXL和平行，則實(shí)數(shù)A的值為【答案】2或【廣東省江門市2012年普通高中高三調(diào)研測試】已知點(diǎn)1,A和圓C47522YX，從點(diǎn)A發(fā)出的一束光線經(jīng)過X軸反射到圓周的最短路程是【答案】8【臨川十中2012學(xué)年度上學(xué)期期末】已知半圓的直徑AB4，O為圓心，C是半圓上不同于A、B的任意一點(diǎn)，若P為半徑OC的中點(diǎn)，則PBA的值是。【答案】2【廣東省執(zhí)信中學(xué)2012第一學(xué)期期末】垂直于直線2610XY且與曲線321YX相切的直線方程是【答案】0Y【甘肅省天水一中2012第一學(xué)期高三第四階段考】過原點(diǎn)O作圓402862YX的兩條切線，設(shè)切點(diǎn)分別為P、Q,則直線PQ的方程是【答案】43【北京市朝陽區(qū)2012屆高三上學(xué)期期末考試】設(shè)直線10XMY與圓221XY相交于A，B兩點(diǎn)，且弦A的長為23，則實(shí)數(shù)的值是【答案】3【哈爾濱市六中2012學(xué)年度上學(xué)期期末】設(shè)圓42YX的一條切線與X軸，Y軸分別交于點(diǎn)BA,，則的最小值為_【答案】4【河南省鄭州市2012屆高三第一次質(zhì)量預(yù)測】若直線0130221YAXLYAXL和平行，則實(shí)數(shù)A的值為【答案】2或【廣東省江門市2012年普通高中高三調(diào)研測試】已知點(diǎn)1,A和圓C47522YX，從點(diǎn)A發(fā)出的一束光線經(jīng)過X軸反射到圓周的最短路程是【答案】8臨川十中2012學(xué)年度上學(xué)期期末】已知半圓的直徑AB4，O為圓心，C是半圓上不同于A、B的任意一點(diǎn)，若P為半徑OC的中點(diǎn)，則PBA的值是?！敬鸢浮?【湖北省部分重點(diǎn)中學(xué)2012屆高三起點(diǎn)考試】直線3YKX與圓224Y相交于M，N兩點(diǎn)，23,則K的取值范圍是（）3,04A,0,4B,3C2,03D【答案】A【江蘇省南京師大附中2012屆高三12月檢試題】過點(diǎn)（1,2）的直線L被圓210XY截得的弦長為，則直線L的斜率為【答案】1或7【江蘇省南通市2012屆高三第一次調(diào)研測試】經(jīng)過點(diǎn)（2，3），且與直線250XY平5行的直線方程為【答案】210XY【上海市南匯中學(xué)2012屆高三第一次考試月考】過點(diǎn)A（2，3），且法向量是4,3M的直線的點(diǎn)方向式方程是。【答案】42YX【株洲市2012屆高三質(zhì)量統(tǒng)一檢測】在直角坐標(biāo)系XOY中，以坐標(biāo)原點(diǎn)為圓心的圓與直線3XY相切。（1）求圓O的方程；（2）若圓上有兩點(diǎn)NM、關(guān)于直線02YX對稱，且32MN,求直線MN的方程；（3）圓與X軸相交于A、B兩點(diǎn)，圓內(nèi)的動(dòng)點(diǎn)P使|PA|、|PO|、|PB|成等比數(shù)列，求PAB的取值范圍。【答案】（1）依題設(shè)，圓O的半徑R等于原點(diǎn)O到直線34XY的距離，即4213R得圓的方程為4XY3分（2）由題意，可設(shè)直線MN的方程為02MYX。則圓心O到直線MN的距離5D。5分由垂徑分弦定理得223M，即5。所以直線MN的方程為05YX或0YX。7分（3）不妨設(shè)12120AB，由4得2AB，設(shè)PXY，由PO，成等比數(shù)列，得222XYX，即2XY9分AB，16由于點(diǎn)P在圓O內(nèi)，故24XY，由此得21Y11分所以AB的取值范圍為0，。12分不等式部分【浙江省寧波四中2012屆高三上學(xué)期第三次月考理】設(shè)ZYX,滿足約束條件組2301ZXYZ，則ZYXT463的最大值為_【答案】5【四川省宜賓市高中2011屆高三調(diào)研理】在面積為定值9的扇形中，當(dāng)扇形的周長取得最小值時(shí)，扇形的半徑是A3B2C4D5【答案】A【四川省宜賓市高中2011屆高三調(diào)研理】某電視臺應(yīng)某企業(yè)之約播放兩套連續(xù)劇連續(xù)劇甲每次播放時(shí)間為80分鐘，其中廣告時(shí)間為1分鐘，收視觀眾為60萬；連續(xù)劇乙每次播放時(shí)間為40分鐘，其中廣告時(shí)間為1分鐘，收視觀眾為20萬若企業(yè)與電視臺達(dá)成協(xié)議，要求電視臺每周至少播放6分鐘廣告，而電視臺每周只能為該企業(yè)提供不多于320分鐘的節(jié)目時(shí)間則該電視臺每周按要求并合理安排兩套連續(xù)劇的播放次數(shù)，可使收視觀眾的最大人數(shù)為（A）200萬（B）180萬（C）160萬（D）210萬【答案】A【四川省宜賓市高中2011屆高三調(diào)研理】不等式0321X的解集為【答案】3,1,【四川省成都市雙流中學(xué)2012屆高三9月月考理】設(shè),2AB，則1YAB的最小值（）A2B4C52D72【答案】A【陜西省長安一中2012屆高三開學(xué)第一次考試?yán)怼恳阎獙?shí)數(shù)XY，滿足1XM，如果目7標(biāo)函數(shù)ZXY的最小值為1，則實(shí)數(shù)M（）A2B5C6D7【答案】B【陜西省長安一中2012屆高三開學(xué)第一次考試?yán)怼亢瘮?shù)1,0LOG1AXXFA的圖像恒過定點(diǎn)A，若點(diǎn)A在直線02NYX上，其中,0N則M的最小值為【答案】2【陜西省寶雞中學(xué)2012屆高三上學(xué)期月考理】設(shè)偶函數(shù)2XF，則不等式F（X2）0的解集為（）A42X或B40X或C60或D2或【答案】B【江西省贛州市2012屆上學(xué)期高三期末】由約束條件0,2XYK確定的可行域D能被半徑為1的圓面完全覆蓋，則實(shí)數(shù)K的取值范圍是【答案】2【株洲市2012屆高三質(zhì)量統(tǒng)一檢測】函數(shù)1,02LOGAXYA的圖象恒過定點(diǎn)A，若點(diǎn)A在直線01NYMX上，其中0MN,則N1的最小值為【答案】23【安師大附中2012屆高三第五次模擬】已知實(shí)數(shù)YX,滿足0,12XY若目標(biāo)函數(shù)YAXZ0取得最小值時(shí)的最優(yōu)解有無數(shù)個(gè)，則實(shí)數(shù)A的值為_【答案】【安師大附中2012屆高三第五次模擬】對一切實(shí)數(shù)X，不等式X2A|X|10恒成立，則實(shí)數(shù)A的取值范圍是【答案】2【遼寧省沈陽四校協(xié)作體2012屆高三上學(xué)期12月月考】已知1053YX，則2YX1的最大值是_；8【答案】8【山東聊城市五校2012屆高三上學(xué)期期末聯(lián)考】若實(shí)數(shù)X，Y滿足210,3XYXYZ則的最小值是。【答案】1【山東聊城市五校2012屆高三上學(xué)期期末聯(lián)考】函數(shù)3LOGXYA0A且的圖象恒過定點(diǎn)A，若點(diǎn)A在02NMX上，其中NM，N21則的最小值為【答案】4【山東省臨清三中2012屆高三上學(xué)期學(xué)分認(rèn)定理】函數(shù)1且A0,3AFX1的圖象過一個(gè)點(diǎn)P，且點(diǎn)P在直線0且N0M1NYX上，則NM4的最小值是A12B13C24D25【答案】D【山西省太原五中2012屆高三9月月考理】函數(shù)028XY的最大值是（）AB8C10D1【答案】A【山西省太原五中2012屆高三9月月考理】不等式32X的解集是A32,B32,0C0,D0,32【答案】B【湖北省黃岡市黃州區(qū)一中2012屆高三10月綜合理】某運(yùn)輸公司有12名駕駛員和19名工人，有8輛載重量為10噸的甲型卡車和7輛載重量為6噸的乙型卡車某天需運(yùn)往A地至少72噸的貨物，派用的每輛車需滿載且只運(yùn)送一次派用的每輛甲型卡車需配2名工人，運(yùn)送一次可得利潤450元；派用的每輛乙型卡車需配1名工人，運(yùn)送一次可得利潤350元，該公司合理計(jì)劃當(dāng)天派用兩類卡車的車輛數(shù)，可得最大利潤為A4650元B4700元C4900元D5000元【答案】C【湖北省黃岡市黃州區(qū)一中2012屆高三10月綜合理】若正數(shù)CB，A滿足14CBA,則CBA2的最大值為【答案】109【山東省冠縣武訓(xùn)高中2012屆高三二次質(zhì)檢理】設(shè)X,Y滿足約束條件XY312，若目標(biāo)函數(shù)XYZA0,B的最大值為10，則5A4B的最小值為【答案】8【黑龍江省綏棱一中2012屆高三理科期末】若0X，則4X的最小值為（）A2B3C2D4【答案】D【甘肅省天水一中2012高三第四階段考】設(shè)RX,如果73LGXA恒成立，那么A1ADB1AC10D1A【答案】【安徽省六校教育研究會2012屆高三聯(lián)考】已知實(shí)數(shù)YX,滿足20|XY，目標(biāo)函數(shù)YXZ的最小值和最大值分別為和，則A的值為【答案】2【北京市西城區(qū)2012學(xué)年度第一學(xué)期期末】已知點(diǎn),PXY的坐標(biāo)滿足條件1,20,XY那么2XY的取值范圍是（）（A）1,4（B）1,5（C）4,5（D）4,5【答案】D【浙江省杭州第十四中學(xué)2012屆高三12月月考】已知實(shí)數(shù)X，Y滿足線性約束條件,1,YX則2ZXY的最大值為A3B32C2D3【答案】D【浙江省杭州第十四中學(xué)2012屆高三12月月考】若不等式2XYAX對任意的10實(shí)數(shù)0,XY恒成立，則實(shí)數(shù)A的最小值為【答案】512【北京市朝陽區(qū)2012屆高三上學(xué)期期末考試】在平面直角坐標(biāo)系中,不等式組0,4XYA所表示的平面區(qū)域的面積是9,則實(shí)數(shù)A的值為【答案】1【北京市東城區(qū)2012學(xué)年度高三數(shù)第一學(xué)期期末】已知不等式XY2A，若對任意2,X且3,Y，該不等式恒成立，則實(shí)數(shù)A的取值范圍是【答案】A1【安徽省皖南八校2012屆高三第二次聯(lián)考理】若變量,XY滿足約束條件23YX，則目標(biāo)函數(shù)2ZXY的最大值為A、9B、0C、9D、15【答案】D【解析】畫出滿足不等式組的可行域，易得目標(biāo)函數(shù)過直線），的交點(diǎn)即（與直線6323XYX時(shí)取最大值，故15MAXZ【浙江省塘棲、瓶窯、余杭中學(xué)2012屆高三上學(xué)期聯(lián)考理】若,XY滿足約束條件1YX，則目標(biāo)函數(shù)2ZXY的最大值是（）A3B3C2D3【答案】D【浙江省塘棲、瓶窯、余杭中學(xué)2012屆高三上學(xué)期聯(lián)考理】12XXF，則XF的最小值為【答案】611【浙江省塘棲、瓶窯、余杭中學(xué)2012屆高三上學(xué)期聯(lián)考理】若函數(shù)210XF，則滿足24FXF的X的取值范圍是【答案】,【2012湖北省武漢市部分學(xué)校學(xué)年高三新起點(diǎn)調(diào)研測試】設(shè)不等式組0,4XYK在平面直角坐標(biāo)系中所表示的區(qū)域的面積為S，則當(dāng)1,KS時(shí)的最小值為。【答案】32【江蘇省南京師大附中2012屆高三12月檢試題】已知X、Y滿足503Y，則24ZXY的最小值為【答案】6【上海市南匯中學(xué)2012屆高三第一次考試月考】點(diǎn)A（3，1）和B（4，6）在直線30A的兩側(cè)，則A的取值范圍是。【答案】24,7【上海市南匯中學(xué)2012屆高三第一次考試月考】函數(shù)120,1XYAA的圖像恒過定點(diǎn)A，若點(diǎn)A在直線10,MXNYN上，則MN的最小值是?！敬鸢浮?3【江西省上饒縣中學(xué)2012屆高三上學(xué)期第三次半月考】若0XYA，YXZ2的最大值是3，則A的值是（）A1B1C0D2【答案】A【江西省上饒縣中學(xué)2012屆高三上學(xué)期第三次半月考】（本題12分）解關(guān)于X的不等式22AXA?！敬鸢浮拷釧0,X1A1，X1或2XA【湖北省黃岡市黃州區(qū)一中2012屆高三10月綜合理】本小題滿分12分已知函數(shù)FXX|XA|21當(dāng)A1時(shí)，解不等式FX|X2|；2當(dāng)X0,1時(shí)，F(xiàn)XX21恒成立，求實(shí)數(shù)A的取值范圍12【答案】解析1A1時(shí)，F(xiàn)X|X2|，即X|X1|2|X2|當(dāng)X2時(shí)，由XX12X20X2又X2，X；當(dāng)1X2時(shí)，由XX122X2X2，又1X2，1X2；當(dāng)X1時(shí)，由X1X22XXR又X1，X1綜上所述，知不等式的解集為，22當(dāng)X0,1時(shí)，F(xiàn)XX21，即X|XA|2X21恒成立，1212也即XAX在X0,1上恒成立121X321X而GXX在0,1上為增函數(shù)，121X故GXMAXG112HXX2，當(dāng)且僅當(dāng)X，即X時(shí)，等號成立故A321X326321X6312，6【陜西省寶雞中學(xué)2012屆高三上學(xué)期月考理】（本小題13分）某飲料生產(chǎn)企業(yè)為了占有更多的市場份額，擬在2010年度進(jìn)行一系列促銷活動(dòng)，經(jīng)過市場調(diào)查和測算，飲料的年銷售量X萬件與年促銷費(fèi)T萬元間滿足1TX。已知2010年生產(chǎn)飲料的設(shè)備折舊，維修等固定費(fèi)用為3萬元，每生產(chǎn)1萬件飲料需再投入32萬元的生產(chǎn)費(fèi)用，若將每件飲料的售價(jià)定為其生產(chǎn)成本的150與平均每件促銷費(fèi)的一半之和，則該年生產(chǎn)的飲料正好能銷售完。（1）將2010年的利潤Y（萬元）表示為促銷費(fèi)T（萬元）的函數(shù)；（2）該企業(yè)2010年的促銷費(fèi)投入多少萬元時(shí)，企業(yè)的年利潤最大（注利潤銷售收入生產(chǎn)成本促銷費(fèi)，生產(chǎn)成本固定費(fèi)用生產(chǎn)費(fèi)用）13【答案】解析（1）年生產(chǎn)成本固定費(fèi)用年生產(chǎn)費(fèi)用32X3,當(dāng)銷售X（萬元）時(shí)，年銷售收入150（32X3）T21,由題意，生產(chǎn)X（萬件）飲料正好銷售完，所以年利潤年銷售收入年生產(chǎn)成本促銷費(fèi)，即0123598TTY（2）因?yàn)?1625032150TY（萬元）,當(dāng)且僅當(dāng)12T，即T7時(shí)，4MAX，【山西省太原五中2012屆高三9月月考理】（本小題滿分8分）若X5|1|7與不等式022BXA的解集相同，求A和B的值?！敬鸢浮?5A4,B9【山西省太原五中2012屆高三9月月考理】（本小題滿分8分）設(shè)函數(shù)1FXXA（1）若，解不等式3FX；（2）如果,2XRF，求A的取值范圍?！敬鸢浮?,2,13,內(nèi)部資料僅供參考內(nèi)部資料僅供參考內(nèi)部資料僅供參考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