Integral Calculus
Accumulation, the Fundamental Theorem, techniques, and applications.
Accumulation, the Fundamental Theorem, techniques, and applications.
This course expects complete reasoning: definitions and hypotheses are stated, manual arguments remain visible, computation is labeled as exact or approximate, and conclusions are interpreted rather than merely reported.
Course outcomes
- Interpret definite integrals as signed accumulation and limits of sums.
- Use the Fundamental Theorem of Calculus with its hypotheses visible.
- Select, execute, and verify integration techniques.
- Model geometric and quantitative accumulation and analyze approximation error.
Prerequisites
differential-calculus