By Sergei Abramovich

This publication addresses middle options via the convention Board of the Mathematical Sciences - an umbrella employer along with 16 expert societies within the usa - concerning the mathematical practise of the academics. based on the Board, the idea that of a capstone path in a arithmetic schooling application comprises lecturers' studying to take advantage of quite often to be had academic software program with the objective to arrive a undeniable intensity of the math curriculum via adequately designed computational experiments. In flip, the suggestion of scan within the educating of arithmetic units up a direction towards improving the 'E' element of the academics' literacy within the STEM disciplines. This publication discusses studies in educating a computer-enhanced capstone path for potential lecturers of highschool arithmetic.

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**Extra resources for Computer-Enabled Mathematics: Integrating Experiment and Theory in Teacher Education (Education in a Competitive and Globalizing World)**

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5. Converging Series Inequalities (21) show that, similar to the sequence r(n), the sequence q(n) has been squeezed between two sequences that tend to zero as n grows large. Therefore, according to the Pinching Principle (Krantz, 2009), lim q(n) 0 . The last relation confirms the n conclusion of Proposition 12. That is, the necessary condition for the convergence of the series q ( n) is satisfied. However, unlike r(n), the sequence q(n) vanishes, as n increases, n 1 with such a rate that one may suspect the series q ( n) to be bounded from above.

As Poincaré4 noted, ―[students] wish to know not merely whether all the syllogisms of a demonstration are correct, but why they link together in this order rather than another. In so far as to them they seem engendered by caprice and not by an intelligence always conscious of the end to be attained, they do not believe they understand‖ (cited in [Hadamard5, 1996, p. 104]). 5. Converging Series Inequalities (21) show that, similar to the sequence r(n), the sequence q(n) has been squeezed between two sequences that tend to zero as n grows large.

INTRODUCTION One of the core recommendations of the Conference Board of the Mathematical Sciences (2001) for the preparation of teachers focuses on the need for courses based on the exploration of fundamental mathematical concepts that leads to the development of the mindset of a mathematician. In addition, these courses should take full advantage of increasingly sophisticated technological tools that enable such explorations. Solving equations in one variable is a traditional topic in secondary school algebra.