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这个极限的推广形式 lim (x→0) (1+kx)^ (1/x) = e^k 也经常被使用。 这个极限的发现和研究在数学发展史上具有重要意义，它连接了离散与连续、代数与分析等多个数学领域，是理解指数增长和自然对数的基础。 e的x次方的图像是怎么画的？y等于e的x次方是一种指数函数，其图像是单调递增，x∈R，y>0，与y轴相交于（0,1）点，图像位于X轴上方，第二象限无限接近X轴，如下图所示：扩展资料：指数函数指数函数是重要的基本初 其中 x 是幂函数，而 \ln x 是对数函数，显然 x\rightarrow0^+ 时， x 收敛于 0 的速度是要快于 \ln x 发散于 -\infty 的速度，因此整体看上去是收敛于 0 的速度更快。 三、直接计算出这个极限 最后一个办法是最安全的办法，我们直接计算出这个极限。
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