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        1. 若函數(shù)f(x)=在區(qū)間[1.3]上為單調(diào)函數(shù).則實(shí)數(shù)a的取值范圍是 查看更多

           

          題目列表(包括答案和解析)

          若函數(shù)f(x)=
          a•2x-a-12x-1
          為奇函數(shù).
          (1)求函數(shù)的定義域;          
          (2)確定實(shí)數(shù)a的值;
          (3)判斷函數(shù)f(x)在區(qū)間(0,+∞)上的單調(diào)性并用定義證明.

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          若函數(shù)f(x)、g(x)在給定的區(qū)間上具有單調(diào)性,利用增(減)函數(shù)的定義容易證得,在這個(gè)區(qū)間上:

          (1)函數(shù)f(x)與f(x)+C(C為常數(shù))具有________的單調(diào)性.

          (2)C>0時(shí),函數(shù)f(x)與C·f(x)具有________的單調(diào)性;C<0時(shí),函數(shù)f(x)與C·f(x)具有________的單調(diào)性.

          (3)若f(x)≠0,則函數(shù)f(x)與具有________的單調(diào)性.

          (4)若函數(shù)f(x)、g(x)都是增(減)函數(shù),則f(x)+g(x)仍是增(減)函數(shù).

          (5)若f(x)>0,g(x)>0,且f(x)與g(x)都是增(減)函數(shù),則f(x)·g(x)是________(________)函數(shù);若f(x)<0,g(x)<0,且f(x)與g(x)都是增(減)函數(shù),則f(x)·g(x)是________(________)函數(shù).

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          若函數(shù)f(x)、g(x)在給定的區(qū)間上具有單調(diào)性,利用增(減)函數(shù)的定義容易證得在這個(gè)區(qū)間上:

          (1)函數(shù)f(x)與f(x)+C(C為常數(shù))具有________的單調(diào)性.

          (2)C>0時(shí),函數(shù)f(x)與C·f(x)具有________的單調(diào)性;C<0時(shí),函數(shù)f(x)與C·f(x)具有________的單調(diào)性.

          (3)若f(x)≠0,則函數(shù)f(x)與具有________的單調(diào)性.

          (4)若f(x)、g(x)都是增(減)函數(shù),則f(x)+g(x)是________函數(shù).

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          若函數(shù)f(x)在(0,+∞)上恒有xf′(x)>f(x)成立(其中f′(x)為f(x)的導(dǎo)函數(shù)),則稱這類函數(shù)為A類函數(shù).
          (1)若函數(shù)g(x)=x2-1,試判斷g(x)是否為A類函數(shù);
          (2)若函數(shù)h(x)=ax-3-lnx-
          1-a
          x
          是A類函數(shù),求函數(shù)h(x)的單調(diào)區(qū)間;
          (3)若函數(shù)f(x)是A類函數(shù),當(dāng)x1>0,x2>0時(shí),證明f(x1)+f(x2)<f(x1+x2).

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          若函數(shù)f(x)在(0,+∞)上恒有xf′(x)>f(x)成立(其中f′(x)為f(x)的導(dǎo)函數(shù)),則稱這類函數(shù)為A類函數(shù).
          (1)若函數(shù)g(x)=x2-1,試判斷g(x)是否為A類函數(shù);
          (2)若函數(shù)是A類函數(shù),求函數(shù)h(x)的單調(diào)區(qū)間;
          (3)若函數(shù)f(x)是A類函數(shù),當(dāng)x1>0,x2>0時(shí),證明f(x1)+f(x2)<f(x1+x2).

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