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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 4*y-4*y'+y''=e^(2*x)
Equation y'=1/(x^2+1)
Equation y'=y^2/x^3
Equation y^3+3*y^2*y'=x+1
Integral of d{x}
:
y^2dy
xdx
xdx
Identical expressions
y^2dy=xdx
y squared dy equally xdx
y2dy=xdx
y²dy=xdx
y to the power of 2dy=xdx
Similar expressions
(-xysinx+ycos(x))dx+xcos(x)dy=0
(y^4-y^3)dx+(3xy^3-3xy^2)dy=(y+2)dy
x*dx+dy*((x^2)*ctgy-3*cosy)=0
ydx=x^2(1+y^2)dy
y*ln(y/x)dx-x*dy=0
Differential equations
/
y^2dy=xdx
Differential equation y^2dy=xdx
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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