题目

已知数列{an}的前n项和为Sn,且.(Ⅰ) 求证:数列{an+1}为等比数列; (Ⅱ) 令bn=,求数列{bn}的的前n项和Tn. 答案:(I)由,可得S1=2a1-1,即a1=1,······················································· 1分 又因为, 相减得 即································································ 2分 所以, 故{an+1}是以a1+1=2为首项,以2为公比的等比数列11.先化简$\frac{{{x^2}+2x+1}}{2x-6}÷(x-\frac{1-3x}{x-3})$,并回答:原代数式的值可能等于1吗,为什么?
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