Differential Equation
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Topic / Topic starter | Replies | Views | Last post | |
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differential equation: Determine whether a member of the family can be found that satisfies the initial conditions by Dutsky Kamdon » February 1, 2016 - 10:27pm |
0 |
486 |
by Dutsky Kamdon August 27, 2021 - 1:37am |
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Differential Equation: Application of D.E: Newton's Law of Motion by Ednalyn DG Carpio » March 16, 2017 - 9:02am |
1 |
4,341 |
by fitzmerl duron August 15, 2021 - 2:47pm |
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Differential Equation: $ye^{xy} dx + xe^{xy} dy = 0$ by qwerty » July 17, 2016 - 8:28am |
3 |
3,671 |
by engeng November 18, 2021 - 12:54am |
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Differential Equation: $y' = x^3 - 2xy$, where $y(1)=1$ and $y' = 2(2x-y)$ that passes through (0,1) by The Organist » December 5, 2020 - 5:09pm |
1 |
2,114 |
by Jhun Vert November 18, 2021 - 12:20am |
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Differential equation: $(x+2y-1)dx-(x+2y-5)dy=0$ by Helpme » August 21, 2019 - 8:41pm |
4 |
3,460 |
by Infinitesimal November 18, 2021 - 12:17am |
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Differential Equation: $(1-xy)^{-2} dx + \left[ y^2 + x^2 (1-xy)^{-2} \right] dy = 0$ by The Organist » December 11, 2020 - 1:12am |
1 |
4,822 |
by Jhun Vert November 17, 2021 - 11:40pm |
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Differential Equation $2y \, dx+x(x^2 \ln y -1) \, dy = 0$ by qwerty » August 6, 2016 - 9:58pm |
2 |
1,268 |
by Jhun Vert January 15, 2022 - 11:49am |
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Differential equation by Helpme » August 21, 2019 - 2:13pm |
1 |
253 |
by amaziahbryceherrera August 15, 2021 - 2:25pm |
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differential Equation by Wilfredo Milla » October 30, 2015 - 1:01pm |
1 |
4,720 |
by Jhun Vert August 27, 2021 - 1:25am |
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Differential EQNS: $y \, dx = \left[ x + (y^2 - x^2)^{1/2} \right] dy$ by Sydney Sales » July 14, 2016 - 10:53am |
8 |
685 |
by Sydney Sales November 18, 2021 - 12:59am |
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diff eqn by Kennett Rubia » August 8, 2019 - 3:59pm |
1 |
184 |
by Jhun Vert October 15, 2023 - 12:25pm |
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DE: $x \, dx + [ sin^2 (y/x) ](y \, dx - x \, dy) = 0$ by Sydney Sales » July 16, 2016 - 3:08pm |
1 |
2,181 |
by Jhun Vert November 18, 2021 - 12:55am |
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DE: $(x²+4) y' + 3 xy = x$ by Sydney Sales » September 19, 2016 - 2:55pm |
0 |
59 |
by Sydney Sales November 18, 2021 - 12:19am |
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bernoulli: $(y^4 - 2xy) dx + 3 x^2 dy= 0$ by Sydney Sales » September 5, 2016 - 12:19pm |
2 |
2,007 |
by Sydney Sales November 18, 2021 - 12:19am |
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