Symbolic Integration

Symbolic integration is a mathematical technique used to find the integral of a function in a general form, often without needing specific numerical values. It involves manipulating mathematical expressions to identify the area under a curve or to determine how a quantity accumulates over time. Unlike numerical integration, which provides approximate values, symbolic integration yields an exact algebraic expression for the integral. This process is crucial in fields like calculus, physics, and engineering, as it allows for deeper understanding and manipulation of functions beyond mere numerical calculations.