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由导数定义推导正弦函数的导数

视频
  • 内容位置 → 导数
    依据Candidate from reviewed en material v1: The derivative at a fixed point is the finite limit of its difference quotient, when that limit exists. In the limit, h is nonzero and approaches 0.
  • 内容位置 → 导数
    依据Candidate from reviewed zh material v1: 固定点的导数是差商存在且有限的极限；取极限时h非零并趋于0。

导数

知识点
  • 讲解 → 导数
    依据Candidate from reviewed en material v1: The derivative at a fixed point is the finite limit of its difference quotient, when that limit exists. In the limit, h is nonzero and approaches 0.
  • 讲解 → 导数
    依据Candidate from reviewed zh material v1: 固定点的导数是差商存在且有限的极限；取极限时h非零并趋于0。

导数

片段
  • 内容位置 → 由导数定义推导正弦函数的导数
    依据Candidate from reviewed en material v1: The derivative at a fixed point is the finite limit of its difference quotient, when that limit exists. In the limit, h is nonzero and approaches 0.
  • 讲解 → 导数
    依据Candidate from reviewed en material v1: The derivative at a fixed point is the finite limit of its difference quotient, when that limit exists. In the limit, h is nonzero and approaches 0.

导数

片段
  • 内容位置 → 由导数定义推导正弦函数的导数
    依据Candidate from reviewed zh material v1: 固定点的导数是差商存在且有限的极限；取极限时h非零并趋于0。
  • 讲解 → 导数
    依据Candidate from reviewed zh material v1: 固定点的导数是差商存在且有限的极限；取极限时h非零并趋于0。