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(3)当0?a?33a3a?1??2,由(Ⅰ)和(Ⅱ)知, 时,0?1?334f(0)?f(1?23a3a23a3a)?f(1?),f(2)?f(1?)?f(1?), 3333学.科网所以f(x)在区间[0,2]上的取值范围为[f(0),f(2)],因此
M?max{|f(0)|,|f(2)|}?max{|?1?b|,|1?2a?b|} ?max{|1?a?(a?b)|,|1?a?(a?b)|} ?1?a?|a?b|?1. 41. 4综上所述,当a?0时,g(x)在区间[0,2]上的最大值不小于考点:导数的运算,利用导数研究函数的性质、证明不等式 【结束】
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