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試卷第=page11頁(yè),共=sectionpages33頁(yè)試卷第=page11頁(yè),共=sectionpages33頁(yè)第34課數(shù)列的概念及簡(jiǎn)單表示法學(xué)校:___________姓名:___________班級(jí):___________考號(hào):___________【基礎(chǔ)鞏固】1.(2022·全國(guó)·高三專題練習(xí))設(shè)數(shù)列SKIPIF1<0的通項(xiàng)公式為SKIPIF1<0,若數(shù)列SKIPIF1<0是單調(diào)遞增數(shù)列,則實(shí)數(shù)SKIPIF1<0的取值范圍為(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【答案】C【分析】由數(shù)列SKIPIF1<0是單調(diào)遞增數(shù)列,可得SKIPIF1<0,從而有SKIPIF1<0恒成立,由SKIPIF1<0,可求得SKIPIF1<0的取值范圍.【詳解】解:由題意得:由數(shù)列SKIPIF1<0是單調(diào)遞增數(shù)列,所以SKIPIF1<0,即SKIPIF1<0,即SKIPIF1<0(SKIPIF1<0)恒成立,又因?yàn)閿?shù)列SKIPIF1<0是單調(diào)遞減數(shù)列所以當(dāng)SKIPIF1<0時(shí),SKIPIF1<0取得最大值SKIPIF1<0,所以SKIPIF1<0.故選:C.2.(2022·北京·北大附中三模)已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,其中SKIPIF1<0,則數(shù)列SKIPIF1<0(

)A.有最大項(xiàng),有最小項(xiàng) B.有最大項(xiàng),無(wú)最小項(xiàng)C.無(wú)最大項(xiàng),有最小項(xiàng) D.無(wú)最大項(xiàng),無(wú)最小項(xiàng)【答案】A【分析】求得數(shù)列SKIPIF1<0的通項(xiàng)公式,再分析數(shù)列的單調(diào)性即可【詳解】依題意,因?yàn)镾KIPIF1<0,其中SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,SKIPIF1<0,兩式相除有SKIPIF1<0,易得SKIPIF1<0隨著SKIPIF1<0的增大而減小,故SKIPIF1<0,且SKIPIF1<0,故最小項(xiàng)為SKIPIF1<0,最大項(xiàng)為SKIPIF1<0故選:A3.(2022·全國(guó)·高三專題練習(xí))已知數(shù)列SKIPIF1<0中,SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,則SKIPIF1<0(

)A.SKIPIF1<0 B.SKIPIF1<0 C.5 D.SKIPIF1<0【答案】B【分析】直接由遞推關(guān)系式得出數(shù)列的周期,再利用周期性即可求解.【詳解】由題意得:SKIPIF1<0,則數(shù)列SKIPIF1<0的周期為3,則SKIPIF1<0.故選:B.4.(2022·全國(guó)·高三專題練習(xí))已知數(shù)列SKIPIF1<0中,SKIPIF1<0,SKIPIF1<0,則數(shù)列SKIPIF1<0的通項(xiàng)公式為(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0【答案】A【分析】根據(jù)SKIPIF1<0,利用數(shù)列的通項(xiàng)和前n項(xiàng)和的關(guān)系,得到SKIPIF1<0,再利用累乘法求解.【詳解】解:由SKIPIF1<0①SKIPIF1<0②,①SKIPIF1<0②得:SKIPIF1<0,即:SKIPIF1<0,SKIPIF1<0所以SKIPIF1<0,所以SKIPIF1<0故選:SKIPIF1<0.5.(2022·海南中學(xué)高三階段練習(xí))已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,則SKIPIF1<0(

)A.50 B.75 C.100 D.150【答案】A【分析】由已知得SKIPIF1<0,SKIPIF1<0,兩式相減得SKIPIF1<0,由此代入可求得答案.【詳解】解:∵SKIPIF1<0,∴SKIPIF1<0,SKIPIF1<0.兩式相減得SKIPIF1<0.則SKIPIF1<0,SKIPIF1<0,…,SKIPIF1<0,∴SKIPIF1<0,故選:A.6.(2022·全國(guó)·高三專題練習(xí))已知SKIPIF1<0為數(shù)列SKIPIF1<0的前SKIPIF1<0項(xiàng)和,SKIPIF1<0,SKIPIF1<0,則SKIPIF1<0(

)A.2020 B.2021 C.2022 D.2024【答案】C【分析】利用SKIPIF1<0化簡(jiǎn)可得出SKIPIF1<0,則可求出答案.【詳解】當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),由SKIPIF1<0得SKIPIF1<0,兩式相減可得SKIPIF1<0,即SKIPIF1<0,所以SKIPIF1<0,可得SKIPIF1<0,所以SKIPIF1<0.故選:C.7.(2022·全國(guó)·高三專題練習(xí))數(shù)列SKIPIF1<0的前SKIPIF1<0項(xiàng)的和SKIPIF1<0滿足SKIPIF1<0,則下列選項(xiàng)中正確的是(

)A.?dāng)?shù)列SKIPIF1<0是常數(shù)列B.若SKIPIF1<0,則SKIPIF1<0是遞增數(shù)列C.若SKIPIF1<0,則SKIPIF1<0D.若SKIPIF1<0,則SKIPIF1<0的最小項(xiàng)的值為SKIPIF1<0【答案】D【分析】由題設(shè)可得SKIPIF1<0且SKIPIF1<0(SKIPIF1<0),進(jìn)而可知SKIPIF1<0時(shí)SKIPIF1<0偶數(shù)項(xiàng)、奇數(shù)項(xiàng)的值分別相等,再結(jié)合各項(xiàng)的描述判斷正誤.【詳解】當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,則SKIPIF1<0,而SKIPIF1<0不一定成立,故SKIPIF1<0不一定是常數(shù)列,A錯(cuò)誤;由SKIPIF1<0,顯然SKIPIF1<0且SKIPIF1<0,即SKIPIF1<0不單調(diào),B錯(cuò)誤;若SKIPIF1<0,則SKIPIF1<0,SKIPIF1<0,故SKIPIF1<0,SKIPIF1<0偶數(shù)項(xiàng)為3,奇數(shù)項(xiàng)為SKIPIF1<0,而SKIPIF1<0,C錯(cuò)誤;若SKIPIF1<0,則SKIPIF1<0,SKIPIF1<0,故SKIPIF1<0,SKIPIF1<0偶數(shù)項(xiàng)為SKIPIF1<0,奇數(shù)項(xiàng)為2,故SKIPIF1<0的最小項(xiàng)的值為SKIPIF1<0,D正確.故選:D8.(2022·全國(guó)·高三專題練習(xí))大衍數(shù)列來(lái)源于《乾坤譜》中對(duì)易傳“大衍之?dāng)?shù)五十”的推論,主要用于解釋中國(guó)傳統(tǒng)文化中的太極衍生原理,數(shù)列中的每一項(xiàng),都代表太極衍生過程中,曾經(jīng)經(jīng)歷過的兩儀數(shù)量總和,是中華傳統(tǒng)文化中隱藏的世界數(shù)學(xué)史上第一道數(shù)列題.其前10項(xiàng)依次是0、2、4、8、12、18、24、32、40、50,則此數(shù)列的第21項(xiàng)是(

)A.200 B.210 C.220 D.242【答案】C【分析】由數(shù)列奇數(shù)項(xiàng)的前幾項(xiàng)可歸納出奇數(shù)項(xiàng)上的通項(xiàng)公式,從而得到答案.【詳解】根據(jù)題意,數(shù)列的前10項(xiàng)依次是0、2、4、8、12、18、24、32、40、50,其中奇數(shù)項(xiàng)為0、4、12、24、40,有SKIPIF1<0故其奇數(shù)項(xiàng)上的通項(xiàng)公式為SKIPIF1<0故SKIPIF1<0,故選:C9.(多選)(2022·廣東惠州·高三階段練習(xí))數(shù)列SKIPIF1<0的首項(xiàng)為1,且SKIPIF1<0,SKIPIF1<0是數(shù)列SKIPIF1<0的前n項(xiàng)和,則下列結(jié)論正確的是(

)A.SKIPIF1<0 B.?dāng)?shù)列SKIPIF1<0是等比數(shù)列C.SKIPIF1<0 D.SKIPIF1<0【答案】AB【分析】根據(jù)題意可得SKIPIF1<0,從而可得數(shù)列SKIPIF1<0是等比數(shù)列,從而可求得數(shù)列SKIPIF1<0的通項(xiàng),再根據(jù)分組求和法即可求出SKIPIF1<0,即可得出答案.【詳解】解:∵SKIPIF1<0,可得SKIPIF1<0,又SKIPIF1<0∴數(shù)列SKIPIF1<0是以2為首項(xiàng),2為公比的等比數(shù)列,故B正確;則SKIPIF1<0,∴SKIPIF1<0,故C錯(cuò)誤;則SKIPIF1<0,故A正確;∴SKIPIF1<0,故D錯(cuò)誤.故選:AB.10.(多選)(2022·江蘇南京·高三開學(xué)考試)已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,則(

)A.SKIPIF1<0≥2SKIPIF1<0 B.SKIPIF1<0是遞增數(shù)列C.{SKIPIF1<0-4SKIPIF1<0}是遞增數(shù)列 D.SKIPIF1<0【答案】ABD【分析】根據(jù)所給的遞推公式,結(jié)合選項(xiàng)構(gòu)造對(duì)應(yīng)的表達(dá)式推導(dǎo)即可【詳解】對(duì)于A,因?yàn)镾KIPIF1<0,故SKIPIF1<0,所以SKIPIF1<0,當(dāng)且僅當(dāng)SKIPIF1<0時(shí)取等號(hào),故A正確;對(duì)于B,由A可得SKIPIF1<0為正數(shù)數(shù)列,且SKIPIF1<0,則SKIPIF1<0,故SKIPIF1<0為遞增數(shù)列,且SKIPIF1<0,根據(jù)對(duì)勾函數(shù)的單調(diào)性,SKIPIF1<0為遞增數(shù)列,故B正確;對(duì)于C,由SKIPIF1<0,由題意SKIPIF1<0,SKIPIF1<0,即SKIPIF1<0可知SKIPIF1<0不是遞增數(shù)列;對(duì)于D,因?yàn)镾KIPIF1<0,所以SKIPIF1<0,所以SKIPIF1<0,所以SKIPIF1<0,即SKIPIF1<0.故選:ABD11.(多選)(2022·廣東·模擬預(yù)測(cè))已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,SKIPIF1<0為其前n項(xiàng)和,則(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0【答案】ABC【分析】根據(jù)條件依次可得SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,…,SKIPIF1<0,然后可得SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,然后可逐一判斷.【詳解】因?yàn)镾KIPIF1<0,SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,…,SKIPIF1<0,所以SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,累加得SKIPIF1<0,∴SKIPIF1<0,SKIPIF1<0,因?yàn)镾KIPIF1<0,SKIPIF1<0,所以SKIPIF1<0,故選:ABC.12.(多選)(2022·江蘇泰州·模擬預(yù)測(cè))已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,SKIPIF1<0,前n項(xiàng)和為SKIPIF1<0,則(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【答案】BCD【分析】根據(jù)首項(xiàng)判斷A,由遞推關(guān)系式可推出數(shù)列為遞減數(shù)列,據(jù)此放縮后可判斷D,再由SKIPIF1<0放縮可得SKIPIF1<0,據(jù)此可判斷BC.【詳解】由SKIPIF1<0知,A錯(cuò);∵SKIPIF1<0,SKIPIF1<0,∴SKIPIF1<0,SKIPIF1<0,∴SKIPIF1<0,SKIPIF1<0時(shí),SKIPIF1<0;SKIPIF1<0時(shí),SKIPIF1<0,D對(duì);SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0;SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0,∴SKIPIF1<0SKIPIF1<0時(shí),SKIPIF1<0,SKIPIF1<0,B對(duì).SKIPIF1<0,C對(duì).故選:BCD13.(2022·福建·廈門雙十中學(xué)模擬預(yù)測(cè))在數(shù)列SKIPIF1<0中,SKIPIF1<0,SKIPIF1<0,則SKIPIF1<0的值為__________.【答案】SKIPIF1<0【分析】根據(jù)條件求出數(shù)列的周期即可求解.【詳解】因?yàn)镾KIPIF1<0,SKIPIF1<0,所以SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,所以數(shù)列SKIPIF1<0是周期為SKIPIF1<0的周期數(shù)列,所以SKIPIF1<0.故答案為:SKIPIF1<0.14.(2022·湖北·高三開學(xué)考試)記數(shù)列SKIPIF1<0的前SKIPIF1<0項(xiàng)和為SKIPIF1<0,若SKIPIF1<0,則使得SKIPIF1<0取得最小值時(shí)SKIPIF1<0的值為________.【答案】16【分析】根據(jù)數(shù)列的單調(diào)性,即可判斷SKIPIF1<0的最小時(shí)SKIPIF1<0的值.【詳解】由SKIPIF1<0得SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0單調(diào)遞減,且SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,故當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,且SKIPIF1<0,所以當(dāng)SKIPIF1<0時(shí),SKIPIF1<0最小.故答案為:1615.(2022·福建·莆田八中高三開學(xué)考試)已知數(shù)列SKIPIF1<0滿足:①先單調(diào)遞減后單調(diào)遞增:②當(dāng)SKIPIF1<0時(shí)取得最小值.寫出一個(gè)滿足條件的數(shù)列SKIPIF1<0的通項(xiàng)公式SKIPIF1<0_________.【答案】SKIPIF1<0【分析】利用數(shù)列單調(diào)性的定義進(jìn)行判斷,從而得到數(shù)列的最值.【詳解】設(shè)SKIPIF1<0,則SKIPIF1<0,SKIPIF1<0,當(dāng)SKIPIF1<0,數(shù)列單調(diào)遞減,當(dāng)SKIPIF1<0,數(shù)列單調(diào)遞增,即SKIPIF1<0,可得當(dāng)SKIPIF1<0時(shí)數(shù)列取得最小值,故答案為:SKIPIF1<016.(2022·河北·滄縣中學(xué)模擬預(yù)測(cè))已知SKIPIF1<0為數(shù)列SKIPIF1<0的前n項(xiàng)和,SKIPIF1<0,則SKIPIF1<0___________,若SKIPIF1<0的前n項(xiàng)和為SKIPIF1<0,則SKIPIF1<0___________.【答案】

SKIPIF1<0

SKIPIF1<0【分析】根據(jù)SKIPIF1<0(SKIPIF1<0)即可得到SKIPIF1<0,再對(duì)SKIPIF1<0分奇偶兩種情況討論,即可得到SKIPIF1<0,從而得解;【詳解】解:當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,由SKIPIF1<0得SKIPIF1<0,當(dāng)SKIPIF1<0為偶數(shù)時(shí),SKIPIF1<0,則SKIPIF1<0,即當(dāng)SKIPIF1<0為奇數(shù)時(shí),SKIPIF1<0;當(dāng)SKIPIF1<0為奇數(shù)時(shí),SKIPIF1<0,則SKIPIF1<0,即當(dāng)SKIPIF1<0為偶數(shù)時(shí),SKIPIF1<0.所以SKIPIF1<0,SKIPIF1<0,所以SKIPIF1<0.故答案為:SKIPIF1<0;SKIPIF1<017.(2022·廣東廣州·高三開學(xué)考試)已知集合SKIPIF1<0,SKIPIF1<0,將A與B中的所有元素按從小到大的順序排列構(gòu)成數(shù)列SKIPIF1<0(若有相同元素,按重復(fù)方式計(jì)入排列)為1,3,3,5,7,9,9,11,….,設(shè)數(shù)列SKIPIF1<0的前n項(xiàng)和為SKIPIF1<0.(1)若SKIPIF1<0,求m的值;(2)求SKIPIF1<0的值.【解】(1)因?yàn)镾KIPIF1<0,所以數(shù)列SKIPIF1<0中前SKIPIF1<0項(xiàng)中含有A中的元素為1,3,5,7,9,…,27,共有14項(xiàng),數(shù)列SKIPIF1<0中前SKIPIF1<0項(xiàng)中含有B中的元素為3,9,27,共有3項(xiàng),排列后為1,3,3,,5,7,9,9,…,27,27,29,…,所以SKIPIF1<0或17.(2)因?yàn)镾KIPIF1<0,SKIPIF1<0,SKIPIF1<0,所以數(shù)列SKIPIF1<0中前50項(xiàng)中含有B中的元素為3,9,27,81共有4項(xiàng),它們都是正奇數(shù),均屬于A,所以數(shù)列SKIPIF1<0中前50項(xiàng)中含有A中的元素為1,3,5,7,9,…,27,29,…,79,81,83,…,SKIPIF1<0,共有46項(xiàng),所以SKIPIF1<0.18.(2022·湖北·宜城市第二高級(jí)中學(xué)高三開學(xué)考試)已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,SKIPIF1<0(其中SKIPIF1<0)(1)判斷并證明數(shù)列SKIPIF1<0的單調(diào)性;(2)記數(shù)列SKIPIF1<0的前n項(xiàng)和為SKIPIF1<0,證明:SKIPIF1<0.【解】(1)單調(diào)遞減,理由如下:SKIPIF1<0.∵SKIPIF1<0,∴SKIPIF1<0,∴數(shù)列SKIPIF1<0單調(diào)遞減;(2)∵SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,∴SKIPIF1<0,又SKIPIF1<0,則SKIPIF1<0.∵SKIPIF1<0,SKIPIF1<0,∴SKIPIF1<0,則SKIPIF1<0,當(dāng)SKIPIF1<0,累加可得SKIPIF1<0,則SKIPIF1<0,則SKIPIF1<0,則SKIPIF1<0,∴SKIPIF1<0SKIPIF1<0,則SKIPIF1<0.【素養(yǎng)提升】1.(2022·全國(guó)·高三專題練習(xí))已知數(shù)列SKIPIF1<0滿足SKIPIF1<0,則(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【答案】B【分析】先通過遞推關(guān)系式確定SKIPIF1<0除去SKIPIF1<0,其他項(xiàng)都在SKIPIF1<0范圍內(nèi),再利用遞推公式變形得到SKIPIF1<0,累加可求出SKIPIF1<0,得出SKIPIF1<0,再利用SKIPIF1<0,累加可求出SKIPIF1<0,再次放縮可得出SKIPIF1<0.【詳解】∵SKIPIF1<0,易得SKIPIF1<0,依次類推可得SKIPIF1<0由題意,SKIPIF1<0,即SKIPIF1<0,∴SKIPIF1<0,即SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,…,SKIPIF1<0,累加可得SKIPIF1<0,即SKIPIF1<0,∴SKIPIF1<0,即SKIPIF1<0,SKIPIF1<0,又SKIPIF1<0,∴SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,…,SKIPIF1<0,累加可得SKIPIF1<0,∴SKIPIF1<0,即SKIPIF1<0,∴SKIPIF1<0,即SKIPIF1<0;綜上:SKIPIF1<0.故選:B.

2.(2022·浙江·模擬預(yù)測(cè))已知數(shù)列{SKIPIF1<0}滿足SKIPIF1<0,則SKIPIF1<0(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【答案】C【分析】先由SKIPIF1<0判斷出SKIPIF1<0是遞增數(shù)列且SKIPIF1<0,再由SKIPIF1<0結(jié)合累加法求得SKIPIF1<0;再由SKIPIF1<0結(jié)合累加法求得SKIPIF1<0,即可求解.【詳解】由SKIPIF1<0,得SKIPIF1<0,SKIPIF1<0,所以SKIPIF1<0,又SKIPIF1<0,所以數(shù)列SKIPIF1<0是遞增數(shù)列且SKIPIF1<0,SKIPIF1<0,所以SKIPIF1<0,所以SKIPIF1<0SKIPIF1<0,所以SKIPIF1<0,SKIPIF1<0.當(dāng)SKIPIF1<0,得SKIPIF1<0,由SKIPIF1<0得SKIPIF1<0,則SKIPIF1<0,同上由累加法得SKIPIF1<0,所以SKIPIF1<0,所以SKIPIF1<0,則SKIPIF1<0.故選:C.3.(多選)(2022·江蘇·南京師大附中模擬預(yù)測(cè))若數(shù)列SKIPIF1<0滿足:對(duì)SKIPIF1<0,若SKIPIF1<0,則SKIPIF1<0,稱數(shù)列SKIPIF1<0為“鯉魚躍龍門數(shù)列”.下列數(shù)列SKIPIF1<0是“鯉魚躍龍門數(shù)列”的有(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【答案】BD【分析】舉特例SKIPIF1<0,SKIPIF1<0可說明A不符合題意,同理可說明C不符合題意;依據(jù)“鯉魚躍龍門數(shù)列”的定義,可說明B,D.【詳解】對(duì)于A,不妨取SKIPIF1<0,但SKIPIF1<0,不滿足SKIPIF1<0,故A錯(cuò)誤;對(duì)于B,SKIPIF1<0,對(duì)SKIPIF1<0,若SKIPIF1<0,則SKIPIF1<0,則SKIPIF1<0,即SKIPIF1<0,故B正確;對(duì)于C,不妨取SKIPIF1<0

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