Differential Equation
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Differential Equations: $[x \csc (y/x)  y] dx + x \, dy = 0$ by Sydney Sales » July 10, 2016  9:57pm 
2 
7,509 
by Sydney Sales November 18, 2021  1:01am 

Differential equation: Eliminate the arbitrary constant from $y=c_1e^{5x}+c_2x+c_3$ by Awing » September 17, 2019  10:00am 
2 
1,646 
by Infinitesimal November 18, 2021  12:18am 

Families of Curves: family of circles with center on the line y= x and passing through the origin by danedison » September 12, 2017  9:10pm 
2 
22,492 
by Infinitesimal August 15, 2021  2:21pm 

Differential Equations  Elementary Application by agentcollins » August 21, 2016  10:17pm 
2 
993 
by Anonymous (guest) October 15, 2023  12:22pm 

Differential Equation: $ye^{xy} dx + xe^{xy} dy = 0$ by qwerty » July 17, 2016  8:28am 
3 
3,669 
by engeng November 18, 2021  12:54am 

Differential equations: Newton's Law of Cooling by John Philip » September 20, 2019  4:46pm 
3 
20,722 
by Jhun Vert January 4, 2021  7:36pm 

Use the exponential shift to find the general solution. by Dutsky Kamdon » February 9, 2016  9:07pm 
3 
4,534 
by fitzmerl duron August 15, 2021  11:45pm 

differential equations: $y(9x  2y)dx  x(6x  y)dy = 0$ by Sydney Sales » July 13, 2016  7:50am 
4 
3,722 
by Jhun Vert November 18, 2021  12:21am 

Differential equation: $(x+2y1)dx(x+2y5)dy=0$ by Helpme » August 21, 2019  8:41pm 
4 
3,400 
by Infinitesimal November 18, 2021  12:17am 

DIIFERENTIAL EQUATION: $(x^2 + y^2) dx + x (3x^2  5y^2) dy = 0$ by Sydney Sales » July 16, 2016  4:45pm 
4 
2,405 
by Helpme November 18, 2021  12:16am 

Differential Equations: $(6x3y+2)dx  (2xy1)dy = 0$ by agentcollins » July 10, 2016  5:02pm 
4 
16,564 
by Jhun Vert November 18, 2021  1:02am 

HOMOGENEOUS DE: $(x  y \ln y + y \ln x) dx + x(\ln y  \ln x) dy = 0$ by Sydney Sales » July 4, 2016  9:16am 
6 
15,465 
by Krug (guest) January 5, 2022  5:52pm 

Differential Equations: $(x  2y  1) dy = (2x  4y  5) dx$ by agentcollins » July 16, 2016  11:12pm 
7 
7,446 
by Allison914 (guest) June 1, 2022  10:20am 

Differential EQNS: $y \, dx = \left[ x + (y^2  x^2)^{1/2} \right] dy$ by Sydney Sales » July 14, 2016  10:53am 
8 
683 
by Sydney Sales November 18, 2021  12:59am 
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