裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题 裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题

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裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题裂项相消法求和(1)an=1/(2n+1)(2n

裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题 裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题
裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题
裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题

裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题 裂项相消法求和(1)an=1/(2n+1)(2n+3)(2)an=5/n(n+2)(3)an=1/(n+1)(n+2)(4)an=2/n(n+1)四道题
(1)an=(1/2)[1/(2n+1)-1/(2n+3)],
∴a1+a2+……+an
=(1/2)[1/3-1/5+1/5-1/7+……+1/(2n+1)-1/(2n+3)]
=(1/2)[1/3-1/(2n+3)]
=n/(6n+9).
先把an裂项,求和时注意消去哪些项,留下哪些项.余者类推.
剩下的题目留给您练习.

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