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Larson, Christine; Zandieh, Michelle – For the Learning of Mathematics, 2013
Many of the central ideas in an introductory undergraduate linear algebra course are closely tied to a set of interpretations of the matrix equation Ax = b (A is a matrix, x and b are vectors): linear combination interpretations, systems interpretations, and transformation interpretations. We consider graphic and symbolic representations for each,…
Descriptors: Algebra, College Mathematics, Mathematics Instruction, Introductory Courses
Peer reviewedMovshovitz-Hadar, Nitsa – For the Learning of Mathematics, 1988
Several ways to present two theorems (concerning a square matrix and a property of prime numbers) are demonstrated. One way for each theorem is more stimulating, better setting the stage for the proofs. Several methods of presenting proofs are illustrated, with the outcomes considered from the learner's viewpoint. (MNS)
Descriptors: College Mathematics, Higher Education, Mathematics Instruction, Matrices
Peer reviewedHarel, Guershon – For the Learning of Mathematics, 1987
Reports on the findings of an examination of 32 linear algebra textbooks. The examination, to determine existing approaches to teaching the topics, was in preparation for developing a linear algebra program for high school students. (PK)
Descriptors: Algebra, High Schools, Mathematics Curriculum, Mathematics Education

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