- 无穷多个无穷小量之和（ ）
- 下列积分发散的是（ ）
- 幂函数的原函数一定是（ ）.
- 若函数 .w66962047540s .brush0 { fill: rgb(255,255,255); } .w66962047540s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962047540s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962047540s .font1 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962047540s .font2 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) fx 与 .w66962047527s .brush0 { fill: rgb(255,255,255); } .w66962047527s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962047527s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962047527s .font1 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962047527s .font2 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) gx 对于区间 .w66962047515s .brush0 { fill: rgb(255,255,255); } .w66962047515s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962047515s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962047515s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962047515s .font2 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962047515s .font3 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) , ab 内每一点都有 .w66962047503s .brush0 { fill: rgb(255,255,255); } .w66962047503s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962047503s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962047503s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962047503s .font2 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962047503s .font3 { font-size: 373px; font-family: Symbol, serif; } .w66962047503s .font4 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) ( ) '' fxgx = ，则在 .w66962047492s .brush0 { fill: rgb(255,255,255); } .w66962047492s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962047492s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962047492s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962047492s .font2 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962047492s .font3 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) , ab 内有（ ）.
- 当x→0时，下列变量中（ ）是无穷小量。
- 下列各式中，正确的是（ ）
- 下列各组函数中,是相同函数的是（ ）.
- 下列数列为单调递增数列的是（ ）
- 下列函数不是复合函数的有（ ）。
- 数列｛y n｝有界是数列收敛的 （ ） .
- 若 .w66962046924s .brush0 { fill: rgb(255,255,255); } .w66962046924s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046924s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046924s .font1 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962046924s .font2 { font-size: 373px; font-family: Symbol, serif; } .w66962046924s .font3 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) ( ) fxfx -= ， .w66962046912s .brush0 { fill: rgb(255,255,255); } .w66962046912s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046912s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046912s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962046912s .font2 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962046912s .font3 { font-size: 373px; font-family: Symbol, serif; } .w66962046912s .font4 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) , x Î-¥+¥ ，在 .w66962046900s .brush0 { fill: rgb(255,255,255); } .w66962046900s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046900s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046900s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962046900s .font2 { font-size: 373px; font-family: Symbol, serif; } .w66962046900s .font3 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) ,0 -¥ 内 .w66962046889s .brush0 { fill: rgb(255,255,255); } .w66962046889s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046889s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046889s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962046889s .font2 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962046889s .font3 { font-size: 373px; font-family: Symbol, serif; } .w66962046889s .font4 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) '0 fx > ， .w66962046877s .brush0 { fill: rgb(255,255,255); } .w66962046877s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046877s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046877s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962046877s .font2 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962046877s .font3 { font-size: 373px; font-family: Symbol, serif; } .w66962046877s .font4 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) ''0 fx < ，则 .w66962046866s .brush0 { fill: rgb(255,255,255); } .w66962046866s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046866s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046866s .font1 { font-style: italic; font-size: 406px; font-family: "Times New Roman", serif; } .w66962046866s .font2 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) fx 在 .w66962046854s .brush0 { fill: rgb(255,255,255); } .w66962046854s .pen0 { stroke: rgb(0,0,0); stroke-width: 1; stroke-linejoin: round; } .w66962046854s .font0 { font-size: 470px; font-family: Symbol, serif; } .w66962046854s .font1 { font-size: 406px; font-family: "Times New Roman", serif; } .w66962046854s .font2 { font-size: 373px; font-family: Symbol, serif; } .w66962046854s .font3 { font-weight: bold; font-size: 76px; font-family: System, sans-serif; } ( ) 0, +¥ 内（ ）
- 下列反常积分中收敛的是（ ）
- 下面“凑微分”正确的是（ ）；
- 下列反常积分中收敛的是（ ）
- 下列变量中（ ）是无穷小量。
- 下列函数在给定区间上满足罗尔定理条件的是（ ）
- 下列各式中，正确的是（ ）
- 下列积分值为0的是（ ）
答案:错
答案:对
答案:充要条件
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答案:2
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答案:
答案:
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