Difference between revisions of "MATH 1553"
From Georgia Tech Student Wiki
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+ | '''MATH 1553''' is a 2 credit core [[Mathematics|math]] class in linear algebra. |
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− | ==Overview== |
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− | [https://math.gatech.edu/courses/math/1553 Course page] |
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+ | == Topic List == |
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− | ====How it fits in the curriculum==== |
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+ | * Systems of Linear Equations |
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+ | * Vectors in Rn |
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+ | * Linear Independence and Transformations |
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+ | * Matrix Algebra |
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+ | * Subspaces in Rn |
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+ | * Determinants |
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+ | * Eigenvalues and Eigenvectors (includes Complex Eigenvalues if time permits) |
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+ | * Orthogonality |
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+ | * Symmetric Matrices |
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+ | ==Prerequisite Knowledge== |
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+ | Almost no prerequisite knowledge is required, apart from algebra and trigonometry. |
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+ | ==Equivalent Courses== |
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+ | * [[MATH 1554]] is a much more in-depth course that covers additional topics such as singular value decomposition (SVD). |
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+ | *[[MATH 1564]] is the honors equivalent, which uses proofs and is more theoretical than MATH 1553. |
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+ | MATH 1553 does ''not'' give credit for MATH 1554 or 1564. |
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− | Unlike nearly all other linked courses, MATH 1553 denotes the section letter (eg. A) as "Studio" and the section letter-numbers (eg. A01) as "Lecture". This is likely an error, or maybe a special case resulting from the hybrid/remote class format in 2020. This causes a bug in [https://github.com/gt-scheduler/website/issues/42 gt-scheduler] where it doesn't do the lecture-studio matching correctly, so please double check your schedule to ensure that the Studio and Lecture sections have the same letter. See: [https://oscar.gatech.edu/bprod/bwckctlg.p_disp_listcrse?term_in=202108&subj_in=MATH&crse_in=1553&schd_in=% OSCAR list of all sections] |
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− | ===[https://oscar.gatech.edu/bprod/bwckctlg.p_disp_course_detail?cat_term_in=202108&subj_code_in=MATH&crse_numb_in=1553 Prerequisites]=== |
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− | ===Courses that give the same credit=== |
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− | [[MATH 1554 - Linear Algebra|MATH 1554]], MATH 1564 |
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− | ===Majors That Require This Class=== |
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==Resources== |
==Resources== |
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− | [https:// |
+ | * The [https://math.gatech.edu/courses/math/1553 course page] for MATH 1553 provides information about the course. |
+ | * https://gatech.instructure.com/courses/114544 provides a set of videos and old exams for MATH 1554. Since MATH 1554 covers all the topics in MATH 1553, this resource can easily be used for MATH 1553 as well. |
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− | + | *[https://textbooks.math.gatech.edu/ila/index.html Interactive Linear Algebra] is a free online, interactive textbook made by Georgia Tech professors for MATH 1553. |
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+ | [[Category:Courses|^MATH^MATH]] |
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Latest revision as of 11:23, 5 August 2021
MATH 1553 is a 2 credit core math class in linear algebra.
Topic List[edit | edit source]
- Systems of Linear Equations
- Vectors in Rn
- Linear Independence and Transformations
- Matrix Algebra
- Subspaces in Rn
- Determinants
- Eigenvalues and Eigenvectors (includes Complex Eigenvalues if time permits)
- Orthogonality
- Symmetric Matrices
Prerequisite Knowledge[edit | edit source]
Almost no prerequisite knowledge is required, apart from algebra and trigonometry.
Equivalent Courses[edit | edit source]
- MATH 1554 is a much more in-depth course that covers additional topics such as singular value decomposition (SVD).
- MATH 1564 is the honors equivalent, which uses proofs and is more theoretical than MATH 1553.
MATH 1553 does not give credit for MATH 1554 or 1564.
Registration[edit | edit source]
MATH 1553 is a linked course with a studio and shared test period.
Resources[edit | edit source]
- The course page for MATH 1553 provides information about the course.
- https://gatech.instructure.com/courses/114544 provides a set of videos and old exams for MATH 1554. Since MATH 1554 covers all the topics in MATH 1553, this resource can easily be used for MATH 1553 as well.
- Interactive Linear Algebra is a free online, interactive textbook made by Georgia Tech professors for MATH 1553.
- 3blue1brown Essence of Linear Algebra Video Series provides a nice conceptual overview of linear algebra. The video series uses visuals and animations extensively.