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求数列1,1-3,1-3+9,1-3+9-27,…前n项的和
人气:108 ℃ 时间:2020-05-13 16:12:54
解答
an = (-3)^0+ (-3)^1 +(-3)^2 +...+(-3)^(n-1) = (1/4)[1- (-3)^n]数列1,1-3,1-3+9,1-3+9-27,…前n项的和=a1+a2+...+an= (1/4) { n - (-3)[ 1- (-3)^n]/4 }=(1/4) [ n + (3/4)(1-(-3)^n ) ]=a1+a2+...+an= (1/4) { n - (-3)[ 1- (-3)^n]/4 }=(1/4) [ n + (3/4)(1-(-3)^n ) ] 看不太懂,能写详细点么
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