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15
Math.TechQA.Club
2026-04-01 18:27:45
3.3k
Views
Derivative of trace functions using chain rule
Published on
01 Apr 2026 - 18:27
#matrices
#derivatives
#trace
#chain-rule
80
Views
How can I express $\frac{dy}{dx}$ if I make the change of variable $x-1 = t$?
Published on
19 Jul 2017 - 8:32
#calculus
#derivatives
#chain-rule
1.1k
Views
Chain rule with differentiation by vectors and matrices?
Published on
24 Jul 2017 - 7:49
#matrix-calculus
#chain-rule
1.1k
Views
chain rule - second derivative
Published on
27 Jul 2017 - 10:25
#chain-rule
229
Views
first and second partial derivative of integral of a vector norm
Published on
29 Jul 2017 - 5:03
#real-analysis
#derivatives
#definite-integrals
#partial-derivative
#chain-rule
78
Views
The map $A\mapsto A^{-1}$ is $C^{\infty}$?
Published on
30 Jul 2017 - 13:56
#analysis
#multivariable-calculus
#differential-geometry
#chain-rule
59
Views
Is this application of the chain rule correct?
Published on
03 Aug 2017 - 10:17
#calculus
#chain-rule
56
Views
Differentiate numerically a function with respect to another
Published on
04 Aug 2017 - 5:48
#derivatives
#physics
#chain-rule
430
Views
Rigorously understanding chain rule for sum of functions
Published on
05 Aug 2017 - 13:29
#partial-derivative
#calculus-of-variations
#chain-rule
236
Views
Partial Derivative and Chain Rule
Published on
05 Aug 2017 - 16:41
#real-analysis
#derivatives
#chain-rule
90
Views
derivative with respect to function in numerical work
Published on
09 Aug 2017 - 18:11
#derivatives
#numerical-methods
#chain-rule
82
Views
Why does covariant dot contra variant basis equal 1
Published on
10 Aug 2017 - 22:34
#calculus
#partial-derivative
#chain-rule
95
Views
Separation of Variables when one variable depends on another.
Published on
11 Aug 2017 - 1:06
#partial-differential-equations
#partial-derivative
#chain-rule
423
Views
Matrix chain rule question: what is $\frac{d}{dX} f(S)$ where $S = (A+X)^{-1}$
Published on
12 Aug 2017 - 8:57
#matrices
#matrix-calculus
#chain-rule
131
Views
How to find $Z_y(x_0,y_0)$ if $Z(x, y) = Z(x(u,v), y(u,v)) =T(u,v)$ and $u=xy$, $v={y\over x}$?
Published on
31 Mar 2026 - 14:29
#multivariable-calculus
#partial-derivative
#implicit-differentiation
#chain-rule
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