Example: Symbolic Integral Functions Using the Keyword fully
Use the keyword fully to receive a full detailed solution to a symbolic function. Using fully, you can receive solutions for different values of the function’s coefficients. In the following example: a, b, and c. To narrow the solution to only one value of the function’s coefficients, use the assume keyword.
1. Evaluate a symbolic integral.
2. Evaluate the full conditioned solution of the integral, using the keyword fully.
3. Evaluate the solution only for the cases when a≠0.
Linear Power Function
1. Evaluate a symbolic integral of a linear power function.
2. Evaluate the full conditioned solution of the integral, using the keyword fully.
Elliptic Integral Functions
The complete elliptic integral function of the first kind:
1. Evaluate a symbolic integral of the complete elliptic integral function of the first kind.
2. Evaluate the full conditioned solution of the complete elliptic integral function of the first kind, using the keyword fully.
The incomplete elliptic integral function of the first kind:
1. Evaluate a symbolic integral of the incomplete elliptic integral function of the first kind.
2. Evaluate the full conditioned solution of the incomplete elliptic integral function of the first kind, using the keyword fully.
Trigonometric Functions
The cos function:
1. Evaluate a symbolic integral of the cos function.
2. Evaluate the full conditioned solution of the cos function, using the keyword fully.
The sin function:
1. Evaluate a symbolic integral of the sin function.
2. Evaluate the full conditioned solution of the sin function, using the keyword fully.