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Philip Slobodsky; Mariana Durcheva – International Journal for Technology in Mathematics Education, 2023
The mode of assessment is one of the most important factors influencing learning. E-assessment usually includes only checking the final answer, thus limiting teacher's ability to check the complete solution, and it does not allow inclusion of math proofs problems that constitute an important part of math content. The e-assessment module of Halomda…
Descriptors: Mathematics Instruction, Learning Processes, Algebra, Validity
Oxman, Victor; Stupel, Moshe – International Journal of Mathematical Education in Science and Technology, 2018
A geometrical task is presented with multiple solutions using different methods, in order to show the connection between various branches of mathematics and to highlight the importance of providing the students with an extensive 'mathematical toolbox'. Investigation of the property that appears in the task was carried out using a computerized tool.
Descriptors: Mathematics Instruction, Problem Solving, Geometry, Algebra
Kohaupt, Ludwig – Cogent Education, 2015
The discrete Fourier series is a valuable tool developed and used by mathematicians and engineers alike. One of the most prominent applications is signal processing. Usually, it is important that the signals be transmitted fast, for example, when transmitting images over large distances such as between the moon and the earth or when generating…
Descriptors: Engineering Education, Mathematics Education, Algebra, Teaching Methods
Virginia Department of Education, 2011
The Mathematics Performance Expectations (MPE) define the content and level of achievement students must reach to be academically prepared for success in entry-level, credit-bearing mathematics courses in college or career training. They were developed through a process that involved faculty from Virginia's two- and four-year colleges and…
Descriptors: Mathematics Achievement, College Preparation, Career Development, Academic Standards
Farnsworth, Marion B. – Teaching Mathematics and Its Applications: An International Journal of the IMA, 2006
In the year 1837 mathematical proof was set forth authoritatively stating that it is impossible to trisect an arbitrary angle with a compass and an unmarked straightedge in the classical sense. The famous proof depends on an incompatible cubic equation having the cosine of an angle of 60 and the cube of the cosine of one-third of an angle of 60 as…
Descriptors: Equations (Mathematics), Algebra, Trigonometry, Mathematical Logic

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