List questions from homogeneous-equation

Published on 04 Jun 2017 - 18:27

373

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Transformation of a differential equation into variables u &x

Published on 06 Jun 2017 - 3:03

583

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Show that a homogeneous equation is invariant under transformation!

Published on 06 Jun 2017 - 10:57

117

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differential equation with linear coefficients other answer than in book

Published on 09 Jun 2017 - 15:18

466

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If V is a homogeneous function of degree $n$ , how is $\frac{\delta V}{\delta x}$ a homogeneous function of degree $(n-1)$

Published on 11 Jun 2017 - 16:56

39

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Help needed with the following differentiation problem

Published on 12 Jun 2017 - 13:18

438

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Reducible to homogeneous differential equation

Published on 15 Jun 2017 - 13:55

73

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Is this the right way to show it?

Published on 15 Jun 2017 - 15:03

120

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If $f(x,y,z) = \frac{x}{y} + \frac{y}{z} + \frac{z}{x}$ then find $xf_x + yf_y + zf_z$

Published on 15 Jun 2017 - 17:07

65

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How to divide numbers to the power of something by a number to the power of something

Published on 17 Jun 2017 - 10:09

477

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How to find a degree 2 homogeneous linear recurrence relation given a formula

Published on 19 Jun 2017 - 6:13

364

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Solving Differential Equations faster

Published on 27 Jun 2017 - 22:07

847

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Homogeneous function differential degree

Published on 12 Jul 2017 - 17:39

33

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Linear non-homogeneous recurrent relation

Published on 15 Jul 2017 - 12:42

1.9k

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Verify that the given functions are solutions to the corresponding homogenous equation $t^2y'' - 2y = 3t^2 - 1 | y_1(t) = t^2, y_2(t) = t^{-1}$

Published on 24 Jul 2017 - 0:09

List Question

General solution for a nonhomogeneous differential equation

Transformation of a differential equation into variables u &x

Show that a homogeneous equation is invariant under transformation!

differential equation with linear coefficients other answer than in book

If V is a homogeneous function of degree $n$ , how is $\frac{\delta V}{\delta x}$ a homogeneous function of degree $(n-1)$

Help needed with the following differentiation problem

Reducible to homogeneous differential equation

Is this the right way to show it?

If $f(x,y,z) = \frac{x}{y} + \frac{y}{z} + \frac{z}{x}$ then find $xf_x + yf_y + zf_z$

How to divide numbers to the power of something by a number to the power of something

How to find a degree 2 homogeneous linear recurrence relation given a formula

Solving Differential Equations faster

Homogeneous function differential degree

Linear non-homogeneous recurrent relation

Verify that the given functions are solutions to the corresponding homogenous equation $t^2y'' - 2y = 3t^2 - 1 | y_1(t) = t^2, y_2(t) = t^{-1}$

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