Differential Equations Steps

Generally, differential equations calculator provides detailed solution

Online differential equations calculator allows you to solve:

Including detailed solutions for:

[✔] First-order differential equations

[✔] Linear homogeneous and inhomogeneous first and second order equations

[✔] A equations with separable variables

Examples of solvable differential equations:

[✔] Simple first-order differential equations

[✔] Differential equations with separable variables

[✔] Inhomogeneous linear differential equation of first order

[✔] Bernoulli differential equation

[✔] Exact differential equations

[✔] Linear homogeneous second order differential equations with constant coefficients

[✔] Inhomogeneous linear second order differential equations with constant coefficients

[✔] Differential equations, allowing reduction of the order

[✔] Linear homogeneous and inhomogeneous differential equations of higher order with constant coefficients

[✔] Supported all math symbols and functions. For example: sin(x), cos(x), exp(x), tan(x), ctan(x) and other.

[✔] Suported complex variables (solve complex equations)

The Calculator contain several features:

[✔] Several examples

[✔] Сorrect input expression errors

Examples for solve:

y' = x + e^x - 1

y' = 2x/(x^2 - 7)^(1/3)

e^y*dy = (x + sin(2x))dx

y' = y*(x^2 + e^x)

y' - 2*x*y/(1+x^2) = 1 + x^2

y'' + 3*y' = 0

x*y'' - xy' + y = 0

y'' - 2y' = (x^2 + 1)*e^x

x*y'' - xy' + y = x^2 + 1

(x^2 - y^2)dx - 2xydy = 0

y'''' + y''' - 5y'' + y' - 6y = x*cos(x) + sin(x)

4y^3*y'' = y^4 - 1

通常，微分方程计算器提供详细的解决方案

在线微分方程计算器可让您解决：

包括以下方面的详细解决方案：

[✔]一阶微分方程

[✔]线性齐次和非齐次的一阶和二阶方程

[✔]具有可分离变量的方程

可解微分方程的示例：

[✔]简单的一阶微分方程

[✔]具有可分离变量的微分方程

[✔]一阶不均匀线性微分方程

[✔]伯努利微分方程

[✔]精确的微分方程

[✔]具有常数系数的线性齐次二阶微分方程

[✔]具有常数系数的非均匀线性二阶微分方程

[✔]微分方程，可减少阶数

[✔]具有恒定系数的高阶线性齐次和非齐次微分方程

[✔]支持所有数学符号和功能。例如：sin（x），cos（x），exp（x），tan（x），ctan（x）等。

[✔]支持复杂变量（求解复杂方程）

计算器包含以下功能：

[✔]几个例子

[✔]正确输入表达式错误

解决的例子：

y'= x + e ^ x-1

y'= 2x /（x ^ 2-7）^（1/3）

e ^ y * dy =（x + sin（2x））dx

y'= y *（x ^ 2 + e ^ x）

y'-2 * x * y /（1 + x ^ 2）= 1 + x ^ 2

y''+ 3 * y'= 0

x * y''-xy'+ y = 0

y''-2y'=（x ^ 2 +1）* e ^ x

x * y''-xy'+ y = x ^ 2 +1

（x ^ 2-y ^ 2）dx-2xydy = 0

y''''+ y'''-5y''+ y'-6y = x * cos（x）+ sin（x）

4y ^ 3 * y''= y ^ 4-1