((1+1\2)(1+1\3)(1+1\4)(1+1\5)------(1+1\100))\(1-1\2)(1-1\3)(1-1\4)------(1-1\100)等多少
来源:百度知道 编辑:UC知道 时间:2024/05/17 01:06:36
((1+1\2)(1+1\3)(1+1\4)(1+1\5)------(1+1\100))\(1-1\2)(1-1\3)(1-1\4)------(1-1\100)
=((3/2)*(4/3)*(5/4)*...*101/100)/((1/2)*(2/3)*...*(99/100))
=(101/2)/(1/100)
=101*50
=5050
分子式子=3\2*4\3*5\4*6\5*7\6……101\100=101\2
分母式子=1\2*2\3*3\4*4\5*5\6……99\100=1\100
故结果为50*101=5050
(1+1\2)(1+1\3)(1+1\4)(1+1\5)……(1+1\100))\(1-1\2)(1-1\3)(1-1\4)……(1-1\100)
=((3/2)*(4/3)*(5/4)*……*101/100)/((1/2)*(2/3)*……*(99/100))
=(101/2)/(1/100)
=101*50
=5050
(1-1\2004)(1-1\2003)(1-1\2002).........(1-1\3)(1-1\2)
(1+1\2)*(1+1\3)*(1+1\3)*(1+1\4)*......(1+1\20)
((1+1\2)(1+1\3)(1+1\4)(1+1\5)------(1+1\100))\(1-1\2)(1-1\3)(1-1\4)------(1-1\100)
((1+1\2)(1+1\3)(1+1\4)(1+1\5)------(1+1\100))\(1-1\2)(1-1\3)(1-1\4)------(1-1\100)等多少
(1\2+1\3+...+1\2006)(1+1\2+1\3+...+1\2005)-(1+1\2+1\3+...+1\2006)(1\2+1\3+...+1\2005)
1\2+1\4+1\8+...+1\256+1\512+1\1024=??
(1-1\2)+(1\2-1\3)+(1\3-1\4)+(1\4-1\5)+(1\5-1\6)+........(1\2005-1\2006
(1-1\2)+(1\2-1\3)+(1\3-1\4)+(1\4-1\5)+(1\5-1\6)+........(1\2005-1\20把括号变为绝对号咋么做06
[1+(-1\2)]+[1\2+(-1\3)]+[1\3+(-1\4)]+......[1\1999+(-1\2000)]
1+1\2+1\4+……