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  • | '''(SEE ''[[Classes of continuously differentiable functions]]'')''' - a function is {{M|C_k}} on {{M|U}} if {{M|U\subset\math | '''(SEE ''[[Classes of continuously differentiable functions]]'')''' - denotes a set, given {{M|U\subseteq\mathbb{R}^n}} (that
    3 KB (612 words) - 21:06, 29 February 2016
  • ...{{M|C^k}} notation are addressed on the page: ''[[Classes of continuously differentiable functions]]''}} ...{M|f}} be [[k-times continuously differentiable|{{M|k}}-times continuously differentiable]] {{M|\forall k\in\mathbb{Z}[k\ge 0]}}
    2 KB (259 words) - 23:41, 21 October 2015
  • * Let {{M|f:[a,b]\rightarrow\mathbb{R} }} be a continuous function, differentiable on {{M|(a,b)\subset[a,b]}}, then{{rAPIKM}}: ...s can be generalised to: {{M|f}} continuous on a closed connected set, and differentiable on the interior, then the result follows.
    3 KB (529 words) - 08:07, 4 June 2016
  • ...0 comes from this being notation being used for [[classes of continuously differentiable functions]], {{M|C^1}} means all continuous functions whose first-order [[p
    3 KB (535 words) - 09:01, 31 October 2016