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The system of differential equations in steps
Integral Step by Step
Inequalities Step by Step
Equation systems Step by Step
Linear homogeneous differential equations of 2nd order Step-By-Step
Linear inhomogeneous differential equations of the 1st order Step-By-Step
Differential equations with separable variables Step-by-Step
A simplest differential equations of 1-order Step-by-Step
How to use it?
Differential equation
:
Equation xdy=(x^4-2y)dx
Equation xy'=ylny-ylnx
Equation xy'-2y=2x^2
Equation xdy+ydx=y^2dx
Integral of d{x}
:
y^2dx
y^2dx
Identical expressions
xdy+ydx=y^2dx
xdy plus ydx equally y squared dx
xdy+ydx=y2dx
xdy+ydx=y²dx
xdy+ydx=y to the power of 2dx
Similar expressions
xdy-ydx=y^2dx
x^3dy-y(x^2+y^2)dx=0
x*sqrt(3+y^2)dx+y*sqrt(2+x^2)dy=0
xdy-ydx=√(x^2+y^2)dx
e^(y^2)(dx-2xydy)=ydy
((sqrt(x*y))-(sqrt(x)))*dy+ydx=0
Differential equations
/
xdy+ydx=y^2dx
Differential equation xdy+ydx=y^2dx
The teacher will be very surprised to see your correct solution 😉
+ equation
Solve the differential equation!
v
For Cauchy problem:
y(
) =
y'(
) =
y''(
) =
y'''(
) =
y''''(
) =
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