MATH 356 — Analysis II-Prerequisite MATH 223
Mathematics · University of Ghana
This is a continuation of MATH 353. We now consider vector spaces of functions and discuss convergence of sequences of functions; pointwise and uniform convergence. Other topics discussed include; power series, the contraction mapping theorem and applications. We examine the definition of the Riemann integral and conditions for integrability. We give a proof of the fundamental theorem of calculus and other major basic results involved in its proof. We finish with some point set topology in R.
- Credits
- 3
- Level
- Level 300
- Semester
- Semester Two
Other courses on this programme
- MATH 350 — Differential Equations I-Prerequisite MATH 223
- MATH 351 — Linear Algebra-Prerequisite MATH 224
- MATH 353 — Analysis I-Prerequisite MATH 223
- MATH 354 — Abstract Algebra I-Prerequisite MATH 224
- MATH 355 — Calculus of Several Variables-Prerequisite MATH 223
- MATH 358 — Computational Mathematics I-Prerequisite MATH 220
- MATH 359 — Discrete Mathematics-Prerequisite MATH 224
- MATH 361 — Classical Mechanics -Prerequisite MATH 222
- MATH 362 — Analytical Mechanics- Prerequisite MATH 222
- MATH 363 — Introductory Concepts in Financial Mathematics-Prerequisite
- MATH 366 — Electromagnetic Theory I-Prerequisite MATH 222
- MATH 368 — Introductory Number Theory-Prerequisite MATH 224
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Start freeCourse details from University of Ghana Volume 3 Handbook for the Bachelor's Degree: Course Descriptions for Programmes in the Sciences (2017).