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Trenkler, Gotz; Trenkler, Dietrich – College Mathematics Journal, 2012
The numerical range, easy to understand but often tedious to compute, provides useful information about a matrix. Here we describe the numerical range of a 3 x 3 magic square. Applying our results to one of the most famous of those squares, the Luoshu, it turns out that its numerical range is a piece of cake--almost.
Descriptors: Problem Solving, Mathematical Concepts, Computation, Matrices
Stewart, Ian – College Mathematics Journal, 2012
Martin Gardner wrote about a coin-flipping trick, performed by a blindfolded magician. The paper analyses this trick, and compares it with a similar trick using three cups flipped in pairs. Several different methods of analysis are discussed, including a graphical analysis of the state space and a representation in terms of a matrix. These methods…
Descriptors: Mathematics, Visual Aids, Matrices, Comparative Analysis
Cheteyan, Leslie A.; Hengeveld, Stewart; Jones, Michael A. – College Mathematics Journal, 2011
In this paper, we review the rules and game board for "Chutes and Ladders", define a Markov chain to model the game regardless of the spinner range, and describe how properties of Markov chains are used to determine that an optimal spinner range of 15 minimizes the expected number of turns for a player to complete the game. Because the Markov…
Descriptors: Markov Processes, Mathematics Instruction, Games, Teaching Methods
Leggett, Deanna; Perry, John; Torrence, Eve – College Mathematics Journal, 2011
Dodgson's method of computing determinants is attractive, but fails if an interior entry of an intermediate matrix is zero. This paper reviews Dodgson's method and introduces a generalization, the double-crossing method, that provides a workaround for many interesting cases.
Descriptors: Matrices, Teaching Methods, Mathematics Instruction, Problem Solving
Rice, Adrian; Torrence, Eve – College Mathematics Journal, 2007
Charles Dodgson (Lewis Carroll) discovered a "curious" method for computing determinants. It is an iterative process that uses determinants of 2 x 2 submatrices of a matrix to obtain a smaller matrix. When the process ends, the result is the determinant of the original matrix. This article discusses both the algorithm and what may have led Dodgson…
Descriptors: Matrices, Problem Solving, Computation, Mathematical Concepts
Peer reviewedCaulfield, Michael; And Others – College Mathematics Journal, 1986
The problem of controlling the grizzly bear population at Yellowstone is described. The results are presented in graphical form and discussed. A computer program is included. (MNS)
Descriptors: College Mathematics, Computer Software, Graphs, Higher Education
Peer reviewedCarlson, David – College Mathematics Journal, 1993
Proposes methods to teach the more difficult concepts of linear algebra. Examines features of the Linear Algebra Curriculum Study Group Core Syllabus, and presents problems from the core syllabus that utilize the mathematical process skills of making conjectures, proving the results, and communicating the results to colleagues. Presents five…
Descriptors: College Mathematics, Constructivism (Learning), Core Curriculum, Epistemology

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