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Course Description
This course discusses the application of basic mathematical concepts to solve the real-world problems related to science phenomena and provide the solution using substantive and procedural concepts of linear algebra, vector calculus, differential, integral, and ordinary differential equations across science (physics, chemistry , and biology) fields.
Program Objectives (PO)
- Apply substantive and procedural concepts of linear algebra and vectors calculus to solve the real-world problem related to science phenomena
- Apply substantive and procedural concept of differential and integral to solve the real-world problem related to science phenomena
- Apply substantive and procedural concepts of ordinary differential equations (ODEs) to solve the real-world problem related to science phenomena
Aktifitas Pembelajaran
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Pertemuan 1 Explain the substantive concept of matrices, determinant, and linear system -
Pertemuan 2 Explain the substantive concept of matrices, determinant, and linear system -
Pertemuan 3 Explain the substantive concept of matrices, determinant, and linear system -
Pertemuan 4 Explain the substantive concept of eigenvalues and eigenvectors -
Pertemuan 5 Applying open-source software for problem-solving matrix problems in the science field -
Pertemuan 6 Explain the substantive concept of vectors and vector analysis -
Pertemuan 7 Explain the substantive concept of vectors and vector analysis -
Pertemuan 8 Mid-Semester Test -
Pertemuan 9 Explain the substantive concept of differential and integral -
Pertemuan 10 Explain the substantive concept of differential and integral -
Pertemuan 11 Explain the substantive concept of partial differentiation and multiple integral -
Pertemuan 12 Explain the substantive concept of partial differentiation and multiple integral -
Pertemuan 13 Explain the substantive concept of the first and second-order of ODEs -
Pertemuan 14 Explain the substantive concept of the first and second-order of ODEs -
Pertemuan 15 Applying open-source software for problem-solving ODEs problems in the science field -
Pertemuan 16 Final Semester Test
References
- Boas, M. L. (2006). Mathematical methods in the physical science (3rd Ed.). John Wiley & Sons.
- Roswati Mudjiarto, dkk. 2004. Matematika Fisika I. Universitas Pendidikan Indonesia. Bandung.
- Kreyszig, E. (2006). Advanced engineering mathematics (9th Ed.). John Wiley & Sons.
- Wospakrik,H.J.(1993).Dasar-Dasar Matematika untuk Fisika,DirjenDikti, Depdiknas, Jakarta.
- Goodson, D. Z. (2011). Mathematical methods for physical and analytical chemistry. Wiley.
- Logan, J. D., & Wolensensky, W. (2009). Mathematical methods in biology (Vol. 96). John Wiley & Sons.
- Arfken, G. B., Weber, H. J., & Harris, F. E. (2013). Mathematical methods for physicists: A comprehensive guide (7th Ed.). Academic Press.
- Allonso, M. and Finn, D.J. 1993. Fundamental University Fisic, Vol I, Edisons Wesley Pub.Co..
- Sahara Muslim. 2004. Gelombang dan Optik. Jakarta : Depdikbud Dikti
- Open Source Software for Mathematics (like Octave, Mathlab, GeoGebra, etc).
- Strauss. W.A. 1992.Partial Differential Equations.John Wiley & Sons.
- Buku Ajar Matematika Sains. (2004).
Lecturer
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