Symbolics > Working with Symbolics > Calculus > Example: Symbolic Integral Functions Using the Keyword fully
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.
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2. Evaluate the full conditioned solution of the integral, using the keyword fully.
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3. Evaluate the solution only for the cases when a≠0.
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Linear Power Function
1. Evaluate a symbolic integral of a linear power function.
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2. Evaluate the full conditioned solution of the integral, using the keyword fully.
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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.
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2. Evaluate the full conditioned solution of the complete elliptic integral function of the first kind, using the keyword fully.
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The incomplete elliptic integral function of the first kind:
1. Evaluate a symbolic integral of the incomplete elliptic integral function of the first kind.
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2. Evaluate the full conditioned solution of the incomplete elliptic integral function of the first kind, using the keyword fully.
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Trigonometric Functions
The cos function:
1. Evaluate a symbolic integral of the cos function.
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2. Evaluate the full conditioned solution of the cos function, using the keyword fully.
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The sin function:
1. Evaluate a symbolic integral of the sin function.
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2. Evaluate the full conditioned solution of the sin function, using the keyword fully.
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