MATH 241 is the linear-algebra-plus-transforms toolkit that engineering students lean on for the rest of their degree: it teaches you to think of systems, signals, and structures as matrices and operators rather than tangled equations. You'll work through weekly quizzes and two written exams, drilling Gaussian elimination, eigenvalue computations, and the Laplace/z-transform machinery that turns differential and difference equations into algebra. It sits right before the signals, control, and numerical methods courses in EE and ME, where treating a system as "Ax = b" or "a pole in the s-plane" stops being abstract and becomes how you actually solve things.
→ STARS müfredatı (resmi syllabus)
The use of generative AI tools is strictly prohibited during in-class assessments, including quizzes, the midterm, and the final exam. Students remain fully responsible for all submitted material and must be able to explain and justify their results, and written content. Inappropriate reliance on AI-generated content will be treated as a violation of academic integrity.
İlk dosyayı sen atarsan — not, slayt, geçmiş sınav, çözüm, cheat-sheet, ne varsa — defter ekibi öğrenci paylaşımlarından bu dersin notlarını yazar. Drive linki / PDF / ZIP, hepsi olur.
| Dönem | Course CPA | |
|---|---|---|
| 2025-2026 Fall | 2.17 | 3 sec · 175 öğr |
| 2024-2025 Fall | 2.18 | 3 sec · 180 öğr |
| 2024-2025 Summer | 2.32 | 1 sec · 33 öğr |
| 2024-2025 Spring | 2.08 | 2 sec · 95 öğr |
| 2023-2024 Fall | 1.96 | 3 sec · 177 öğr |
| 2023-2024 Summer | 1.99 | 1 sec · 55 öğr |
| 2023-2024 Spring | 2.09 | 1 sec · 86 öğr |
| 2022-2023 Fall | 2.08 | 3 sec · 174 öğr |
| 2022-2023 Summer | 1.96 | 1 sec · 33 öğr |
| 2022-2023 Spring | 1.98 | 2 sec · 96 öğr |
Aggregate course GPA — Bilkent STARS'tan public data. Hoca-bazlı per-section detayı için STARS evaluation report →. Öğrenci anket cevapları KVKK kapsamında defter'de tutulmaz.
Course Learning Outcomes: Course Learning Outcome Assessment Convert a linear system to a matrix equation Midterm 1 (i) Apply elimination methods to solve a linear sytem (ii) Analyze echelon forms asocciated to linear systems as no solutions/infinitely many solutions/unique solution. Midterm 1 (i) Find the inverse of a matrix (ii Relate solutions of linear systems with invertible/noninvertible coefficient matrices (iii) Calculate determinants using row operations (iv) Find rank and nulllity of a