Finding critical points of a multivariable function: Revision history

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  • curprev 03:3403:34, 22 May 2022Wikiadmin talk contribs 1,114 bytes +71 No edit summary
  • curprev 03:2503:25, 22 May 2022Wikiadmin talk contribs 1,043 bytes +1,043 Created page with "In the same way we have to rely on derivatives to find critical points of a single variable functions, we have to rely on partial derivatives to find critical points of a multivariable function. The idea of looking for points were we have horizontal tangent lines or zeroes of a function remains the same for multivariable functions. <div style="text-align:center; background-color: #f8f9fa; padding:1em;"> Let <math>f</math> be a function with a domain <math>D</math>. <mat..."