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MA 122

Intro Linear Algebra

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Vector geometry in R2and R3 ; the vector space Rn and its subspaces; spanning sets, linear independence, bases and dimension; dot product in Rn ; systems of linear equations and Gaussian elimination; matrices and matrix operations, matrix inverse; matrix rank; linear transformations in Rn ; introduction to determinants, Cramer’s rule; introduction to eigenvalues, eigenvectors and diagonalization of real matrices; applications of linear algebra. Notes: 3 lecture hours, 1.0 lab hours every week.

Vector geometry in R2and R3 ; the vector space Rn and its subspaces; spanning sets, linear independence, bases and dimension; dot product in Rn ; systems of linear equations and Gaussian elimination; matrices and matrix operations, matrix inverse; matrix rank; linear transformations in Rn ; introduction to determinants, Cramer’s rule; introduction to eigenvalues, eigenvectors and diagonalization of real matrices; applications of linear algebra. Notes: 3 lecture hours, 1.0 lab hours every week.

100%Liked

Easy

20%

Useful

20%

1 ratings

Vector geometry in R2and R3 ; the vector space Rn and its subspaces; spanning sets, linear independence, bases and dimension; dot product in Rn ; systems of linear equations and Gaussian elimination; matrices and matrix operations, matrix inverse; matrix rank; linear transformations in Rn ; introduction to determinants, Cramer’s rule; introduction to eigenvalues, eigenvectors and diagonalization of real matrices; applications of linear algebra. Notes: 3 lecture hours, 1.0 lab hours every week.


MA 122

Intro Linear Algebra

100%Liked

Easy

20%

Useful

20%

1 ratings

Vector geometry in R2and R3 ; the vector space Rn and its subspaces; spanning sets, linear independence, bases and dimension; dot product in Rn ; systems of linear equations and Gaussian elimination; matrices and matrix operations, matrix inverse; matrix rank; linear transformations in Rn ; introduction to determinants, Cramer’s rule; introduction to eigenvalues, eigenvectors and diagonalization of real matrices; applications of linear algebra. Notes: 3 lecture hours, 1.0 lab hours every week.

Vector geometry in R2and R3 ; the vector space Rn and its subspaces; spanning sets, linear independence, bases and dimension; dot product in Rn ; systems of linear equations and Gaussian elimination; matrices and matrix operations, matrix inverse; matrix rank; linear transformations in Rn ; introduction to determinants, Cramer’s rule; introduction to eigenvalues, eigenvectors and diagonalization of real matrices; applications of linear algebra. Notes: 3 lecture hours, 1.0 lab hours every week.

100%Liked

Easy

20%

Useful

20%

1 ratings

Vector geometry in R2and R3 ; the vector space Rn and its subspaces; spanning sets, linear independence, bases and dimension; dot product in Rn ; systems of linear equations and Gaussian elimination; matrices and matrix operations, matrix inverse; matrix rank; linear transformations in Rn ; introduction to determinants, Cramer’s rule; introduction to eigenvalues, eigenvectors and diagonalization of real matrices; applications of linear algebra. Notes: 3 lecture hours, 1.0 lab hours every week.


MA 122 Prerequisites

No Prerequisite Information Available

MA 122 Leads To

CP 315, CP 351, CP 411, MA 121, MA 200, MA 201, MA 270, MA 207, MA 222, PC 315, PC 351, MA 120, ST 259, ST 362, PC 212

MA 122 Restrictions

Must be enrolled in one of the following Levels:

Undergraduate (UG)

Must be enrolled in one of the following Majors:

Business Administration (BUSI)

Computer Science (CPSC)

Data Science (DASC)

Economics and Accounting (ECAC)

Economics and Data Analytics (ECDA)

Economics and Financial Mgmt (ECFN)

Economics (ECON)

Financial Mathematics (MAFN)

Mathematics (MATH)

Physics (PHYS)

Cannot be enrolled in one of the following Attributes:

Academic Success Programs (ASPR)

Cannot be enrolled in one of the following Campuses:

Brantford (C)

Course Reviews

One of the hardest courses you will probably ever take ngl, and the profs are dog ****.

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— Business Administration (BBA) + Computer Science (BSc) student, taught by Kaiming Zhao

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