极限计算题lim(1+sinx)^(1/x) = exp[lim (1/x)In(1+sinx)] = e^1 = e (x趋向于0)

来源:学生作业帮助网 编辑:作业帮 时间:2024/10/03 04:00:47
极限计算题lim(1+sinx)^(1/x) = exp[lim (1/x)In(1+sinx)] = e^1 = e (x趋向于0)
x){6 /-|nE3r2s0.̫x3NPBSV! ({i@ThƂ AFŋmO'L|@&Hl,/|Vu=O[W<[u6yv 

极限计算题lim(1+sinx)^(1/x) = exp[lim (1/x)In(1+sinx)] = e^1 = e (x趋向于0)
极限计算题
lim(1+sinx)^(1/x) = exp[lim (1/x)In(1+sinx)] = e^1 = e (x趋向于0)

极限计算题lim(1+sinx)^(1/x) = exp[lim (1/x)In(1+sinx)] = e^1 = e (x趋向于0)
对的,完全正确