To find the solution of the differential equation it is necessary:
1. Specify the space variables ($SPACE$).
2. Set equation and get a solution (solveDE).
Equation with separating variables:
Linear homogeneous equation:
Equation in total differentials:
Procedure of solving a differential equation consists of four steps.
1. To set the ring ($SPACE$).
2. To set an equation(systLDE).
3. To set initial conditions (initCond).
4. Solving the equation(solveLDE).
Procedure of solving a system of differential equations (SDE) consists of four parts.
1. To set the ring ($SPACE$).
2. To set a system of equations (systLDE).
3. To set initial conditions (initCond).
4. To get solution of SDE (solveLDE).
In the following example, the option STEPBYSTEP = 1, gives the output of all intermediate calculations that are needed to solve this system of differential equations. Note that it does not use the command $ print()$.
Solve this system of differential equations on the accuracy e.
The graphics solve this system of differential equations on the accuracy e.
The graphics solve this system of differential equations.
To find the transfer function of the object, you must perform the following steps:
1. Specify the space variables ($SPACE$).
2. Ask equation input - x.
3. Ask output equation - y.
4. Obtain a solution (solveWFDS).
To find the temporal characteristics of the object, perform the following steps:
1. Specify the space variables ($SPACE$).
2. Ask equation input - x.
3. Ask output equation - y.
4. Obtain a solution (solveTPDS).
To find the frequency characteristics of the object, you must perform the following steps:
1. Specify the space variables ($SPACE$).
2. Ask equation input - x.
3. Ask output equation - y.
4. Obtain a solution (solveCHDS).