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3.2.1函數(shù)的性質(zhì)(一)(精講)(提升版)思維導(dǎo)圖思維導(dǎo)圖考點(diǎn)呈現(xiàn)考點(diǎn)呈現(xiàn)例題剖析例題剖析考點(diǎn)一單調(diào)區(qū)間(無(wú)參)【例1-1】(2022·貴州)函數(shù)SKIPIF1<0的單調(diào)遞減區(qū)間為(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【例1-2】(2022·廣東)函數(shù)SKIPIF1<0的單調(diào)遞增區(qū)間是(

)A.SKIPIF1<0 B.SKIPIF1<0和SKIPIF1<0C.SKIPIF1<0和SKIPIF1<0 D.SKIPIF1<0和SKIPIF1<0【例1-3】(2022·湖北)函數(shù)SKIPIF1<0的單調(diào)遞增區(qū)間是(

)A.SKIPIF1<0SKIPIF1<0 B.SKIPIF1<0SKIPIF1<0C.SKIPIF1<0SKIPIF1<0 D.SKIPIF1<0SKIPIF1<0【例1-4】(2022·山東·濟(jì)南市歷城第二中學(xué)模擬預(yù)測(cè))函數(shù)SKIPIF1<0在SKIPIF1<0上是減函數(shù),則實(shí)數(shù)SKIPIF1<0的范圍是_______.【例1-5】(2021·云南昆明市)函數(shù)SKIPIF1<0的單調(diào)增區(qū)間是【一隅三反】1.(2022·全國(guó)·高三專題練習(xí))函數(shù)SKIPIF1<0的單調(diào)遞增區(qū)間是(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<02.(2022·福建)函數(shù)SKIPIF1<0的單調(diào)減區(qū)間是(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<03.(2021·全國(guó)·高三階段練習(xí)(文))下列函數(shù)在SKIPIF1<0上是減函數(shù)的為(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<04.(2022·全國(guó)·高三專題練習(xí))函數(shù)SKIPIF1<0的單調(diào)遞增區(qū)間為(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<05.(2021·天津靜海區(qū))函數(shù)SKIPIF1<0的單調(diào)減區(qū)間為___________考點(diǎn)二已知單調(diào)性求參數(shù)【例2-1】(2022·陜西·武功縣普集高級(jí)中學(xué))已知函數(shù)SKIPIF1<0在SKIPIF1<0,SKIPIF1<0上單調(diào)遞增,在SKIPIF1<0上單調(diào)遞減,則實(shí)數(shù)a的取值范圍為(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0【例2-2】(2022·河南濮陽(yáng)·一模)“SKIPIF1<0”是“函數(shù)SKIPIF1<0是在SKIPIF1<0上的單調(diào)函數(shù)”的(

)A.充分不必要條件 B.必要不充分條件C.充要條件 D.既不充分也不必要條件【例2-3】(2022·全國(guó)·高三專題練習(xí))若函數(shù)SKIPIF1<0(SKIPIF1<0且SKIPIF1<0)在區(qū)間SKIPIF1<0內(nèi)單調(diào)遞增,則SKIPIF1<0的取值范圍是(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0已知函數(shù)的單調(diào)性確定參數(shù)的值或范圍要注意以下幾點(diǎn):已知函數(shù)的單調(diào)性確定參數(shù)的值或范圍要注意以下幾點(diǎn):若函數(shù)在區(qū)間[a,b]上單調(diào),則該函數(shù)在此區(qū)間的任意子區(qū)間上也是單調(diào)的;分段函數(shù)的單調(diào)性,除注意各段的單調(diào)性外,還要注意銜接點(diǎn)的取值;(3)復(fù)合函數(shù)的單調(diào)性,不僅要注意內(nèi)外函數(shù)單調(diào)性對(duì)應(yīng)關(guān)系,而且要注意內(nèi)外函數(shù)對(duì)應(yīng)自變量取值范圍溫馨提示【一隅三反】1.(2022·全國(guó)·高三專題練習(xí))若函數(shù)SKIPIF1<0是SKIPIF1<0上的單調(diào)函數(shù),則SKIPIF1<0的取值范圍(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<02.(2021·全國(guó)·高三專題練習(xí))已知函數(shù)SKIPIF1<0在SKIPIF1<0上單調(diào)遞減,則實(shí)數(shù)SKIPIF1<0的取值范圍是(

)A.SKIPIF1<0或SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0或SKIPIF1<0 D.SKIPIF1<03.(2022·重慶)已知函數(shù)SKIPIF1<0在區(qū)間SKIPIF1<0,SKIPIF1<0上都單調(diào)遞增,則實(shí)數(shù)SKIPIF1<0的取值范圍是(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<04.(2021·重慶市)已知SKIPIF1<0且SKIPIF1<0,若函數(shù)SKIPIF1<0在SKIPIF1<0上是減函數(shù),則SKIPIF1<0的取值范圍是__________【答案】SKIPIF1<0考點(diǎn)三奇偶性的判斷【例3】(2022·廣西)下列函數(shù)中,既是奇函數(shù),又在定義域上單調(diào)遞增的是(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【一隅三反】1.(2022·廣東廣州·二模)下列函數(shù)中,既是偶函數(shù)又在SKIPIF1<0上單調(diào)遞增的是(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<02.(2022·河南)下列函數(shù)中,即是奇函數(shù)又是單調(diào)函數(shù)的是(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<03.(2022·安徽)設(shè)函數(shù)SKIPIF1<0,SKIPIF1<0的定義域?yàn)镽,且SKIPIF1<0是奇函數(shù),SKIPIF1<0是偶函數(shù),則下列結(jié)論中正確的是()A.SKIPIF1<0是偶函數(shù) B.SKIPIF1<0是奇函數(shù)C.SKIPIF1<0是奇函數(shù) D.SKIPIF1<0是奇函數(shù)考點(diǎn)四奇偶性的應(yīng)用【例4-1】(2021·河南)已知SKIPIF1<0為奇函數(shù),當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,則當(dāng)SKIPIF1<0時(shí),SKIPIF1<0(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0【例4-2】(2022·河南洛陽(yáng))若函數(shù)SKIPIF1<0是偶函數(shù),則SKIPIF1<0(

)A.-1 B.0 C.1 D.SKIPIF1<0【一隅三反】1.(2022·全國(guó)·高三專題練習(xí))已知函數(shù)SKIPIF1<0是偶函數(shù),則SKIPIF1<0的值是(

)A.SKIPIF1<0 B.SKIPIF1<0 C.1 D.22.(2022·江西)若函數(shù)SKIPIF1<0為偶函數(shù),則實(shí)數(shù)SKIPIF1<0(

)A.SKIPIF1<0 B.3 C.SKIPIF1<0 D.93.(2022·全國(guó)·高三專題練習(xí))已知函數(shù)SKIPIF1<0是偶函數(shù),則SKIPIF1<0,SKIPIF1<0的值可能是(

)A.SKIPIF1<0,SKIPIF1<0 B.SKIPIF1<0,SKIPIF1<0C.SKIPIF1<0,SKIPIF1<0 D.SKIPIF1<0,SKIPIF1<04.(2021·河北)已知函數(shù)SKIPIF1<0是SKIPIF1<0上的奇函數(shù),當(dāng)SKIPIF1<0時(shí),SKIPIF1<0,則函數(shù)的解析式為SKIPIF1<0______.考點(diǎn)五單調(diào)性與奇偶性應(yīng)用之比較大小【例5-1】(2022·安徽·壽縣第一中學(xué))若SKIPIF1<0為定義在SKIPIF1<0上的偶函數(shù),且在SKIPIF1<0上單調(diào)遞減,則(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0【例5-2】(2022·重慶·西南大學(xué)附中模擬預(yù)測(cè))設(shè)SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,則a,b,c的大小關(guān)系是(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0【一隅三反】1.(2022·天津河北·二模)已知SKIPIF1<0是定義在R上的偶函數(shù),且在區(qū)間SKIPIF1<0單遞調(diào)減,若SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,則a,b,c的大小關(guān)系為(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<02.(2022·安徽·巢湖市第一中學(xué)高三期中(理))已知函數(shù)SKIPIF1<0,設(shè)SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,則a,b,c的大小關(guān)系為(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<03.(2022云南德宏))已知函數(shù)SKIPIF1<0是定義在SKIPIF1<0上的偶函數(shù),對(duì)任意SKIPIF1<0,SKIPIF1<0,都有SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,則(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<04.(2022·湖北·荊門市龍泉中學(xué)一模)設(shè)SKIPIF1<0,SKIPIF1<0,SKIPIF1<0,則下列關(guān)系正確的是(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<0考點(diǎn)六單調(diào)性與奇偶性應(yīng)用之解不等式【例6-1】(2022·安徽馬鞍山)已知偶函數(shù)SKIPIF1<0在SKIPIF1<0上單調(diào)遞增,且SKIPIF1<0,則不等式SKIPIF1<0的解集為(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【例6-2】(2022·安徽·)已知SKIPIF1<0是奇函數(shù),若SKIPIF1<0恒成立,則實(shí)數(shù)SKIPIF1<0的取值范圍是(

)A.SKIPIF1<0 B.SKIPIF1<0 C.SKIPIF1<0 D.SKIPIF1<0【一隅三反】1.(2022·云南昭通)若定義在SKIPIF1<0上的奇函數(shù)SKIPIF1<0在SKIPIF1<0上單調(diào)遞增,且SKIPIF1<0,則不等式SKIPIF1<0的解集為(

)A.SKIPIF1<0 B.SKIPIF1<0C.SKIPIF1<0 D.SKIPIF1<02.(2022·河南)已知定義在R上的函數(shù)SKIPIF1<0為奇函數(shù),則

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