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Debnath, L. – International Journal of Mathematical Education in Science and Technology, 2014
This paper deals with the ancient origin of matrices, and the system of linear equations. Included are algebraic properties of matrices, determinants, linear transformations, and Cramer's Rule for solving the system of algebraic equations. Special attention is given to some special matrices, including matrices in graph theory and electrical…
Descriptors: Matrices, Equations (Mathematics), Algebra, Mathematics Instruction
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Beslin, Scott J.; Heck, Brian K.; Becnel, Jeremy J. – PRIMUS, 2008
The authors explore the importance of "range" and its relationship to continuously differentiable functions that have inverses when their graphs are reflected about lines other than y = x. Some open questions are posed for the reader. (Contains 5 figures.)
Descriptors: Mathematics Instruction, Graphs, College Mathematics, Algebra
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El-Gebeily, M.; Yushau, B. – International Journal of Mathematical Education in Science and Technology, 2008
In this note, we demonstrate with illustrations two different ways that MS Excel can be used to solve Linear Systems of Equation, Linear Programming Problems, and Matrix Inversion Problems. The advantage of using MS Excel is its availability and transparency (the user is responsible for most of the details of how a problem is solved). Further, we…
Descriptors: Mathematical Applications, Matrices, Spreadsheets, Computer Uses in Education
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Lynch, Mark A. M. – International Journal of Mathematical Education in Science and Technology, 2002
In this paper, two classes of graphs of arbitrary order are described which contain unique Hamiltonian cycles. All the graphs have mean vertex degree greater than one quarter the order of the graph. The Hamiltonian cycles are detailed, their uniqueness proved and simple rules for the construction of the adjacency matrix of the graphs are given.…
Descriptors: Graphs, Problem Solving, College Mathematics, Undergraduate Study
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Caulfield, 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