List questions from partial-derivative

395

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Confusion about partial derivatives / the difference between functions and pairs of related variables

Published on 22 Sep 2014 - 22:20

171

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Differentiating in two variables?

Published on 22 Sep 2014 - 22:59

3.1k

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understanding $\frac{\partial x}{\partial y}\frac{\partial y}{\partial z}\frac{\partial z}{\partial x}=-1$

Published on 23 Sep 2014 - 4:14

129

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Gradient calculation for Matrix

Published on 26 Mar 2026 - 1:26

57

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Notation for Partials

Published on 25 Sep 2014 - 3:13

1.4k

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Uncertainty & Propagation of Errors

Published on 25 Sep 2014 - 3:58

779

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Three variables partial derivatives using chain rule

Published on 25 Sep 2014 - 5:31

472

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Unit vector that maximizes or minimizes

Published on 28 Mar 2026 - 2:42

74

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Problems on calculus of variations

Published on 28 Mar 2026 - 2:48

195

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partial derivative of $f(x,y)$ who satisfies $f_{xx}-f_{yy}=0$

Published on 25 Sep 2014 - 14:32

194

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Finding Directional derivative (multivariate calculus)

Published on 25 Sep 2014 - 14:42

53

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Question about Cauchy-Kowalevsky theorem

Published on 25 Sep 2014 - 16:42

95

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Transform the following Differential Equation

Published on 27 Sep 2014 - 4:24

1.2k

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If $u = e^{x+y} + \ln (x^3+y^3-x^2y-xy^2)$, find the value of -

Published on 27 Sep 2014 - 5:03

238

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Find a normal to a surface defined by $F(u,v) =0$, $u = xy$, $v = \sqrt{x^2+z^2}$

Published on 29 Mar 2026 - 9:11

List Question

Confusion about partial derivatives / the difference between functions and pairs of related variables

Differentiating in two variables?

understanding $\frac{\partial x}{\partial y}\frac{\partial y}{\partial z}\frac{\partial z}{\partial x}=-1$

Gradient calculation for Matrix

Notation for Partials

Uncertainty & Propagation of Errors

Three variables partial derivatives using chain rule

Unit vector that maximizes or minimizes

Problems on calculus of variations

partial derivative of $f(x,y)$ who satisfies $f_{xx}-f_{yy}=0$

Finding Directional derivative (multivariate calculus)

Question about Cauchy-Kowalevsky theorem

Transform the following Differential Equation

If $u = e^{x+y} + \ln (x^3+y^3-x^2y-xy^2)$, find the value of -

Find a normal to a surface defined by $F(u,v) =0$, $u = xy$, $v = \sqrt{x^2+z^2}$

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