题目内容
(本小题满分13分)
已知函数
,
,
.
(Ⅰ)设
,函数
的定义域为
,求函数
的最值;
(Ⅱ)求使
的
的取值范围.
已知函数
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(Ⅰ)设
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
(Ⅱ)求使
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
(I)
,
(II)①当
时,
;②当
时,
。
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(II)①当
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试题分析:(1)根据对数函数定义域,和单调性得到函数的最值(2)对于底数a,由于不定,需要分情况来讨论得到。
解
(I)当
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故
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
(II)
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①当
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
②当
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点评:解决该试题的关键是利用底数的大于1,还是底数大于零小于1,分情况来解决对数不等式的求解。
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