scholarly journals An analysis of mathematical tasks in the middle school geometry

2013 ◽  
Vol 52 (1) ◽  
pp. 111-128 ◽  
Author(s):  
JiHyun Kwon ◽  
Gooyeon Kim
2019 ◽  
Vol 24 (7) ◽  
pp. 414-421
Author(s):  
Peter Wiles ◽  
Travis Lemon ◽  
Alessandra King

Students move from slides, flips, and turns into reasoning about the characteristics of rigid transformations.


1995 ◽  
Vol 1 (7) ◽  
pp. 516-518
Author(s):  
James M. Sconyers

Is proof perceived as being rigid and formal? Something that students should first encounter in high school? Does a concern involve students' having difficulty when they finally confront the idea of proof, perhaps in their high school geometry class? One likely reason for this unease with proof is that it is so often left out of any work in mathematics until students reach high school. They are then overwhelmed, since it is so unfamiliar. This outcome is not inevitable. Middle school students are capable of grasping the basic logic of proof and should be given the opportunity to encounter it.


2019 ◽  
Vol 22 (6) ◽  
pp. 655-659
Author(s):  
Андрей Александрович Масленков ◽  
Александр Ефимович Масленков ◽  
Сергей Александрович Масленков

Individual geometry projects for the seventh, eighth, and ninth grades of middle school were created. Each project contains twelve tasks. Each task is described using a drawing. By defending school geometry projects, students engage in the geometric battle.


Author(s):  
Ian Willson

Middle-school classroom tasks with the Wolfram Language can play a very significant role in the growth and development of mathematical competence. This can occur at the intersection of challenging Mathematical tasks, coding skills, exploration, discovery, collaboration and formative assessment. This workshop will reference all of these elements as they informed and underpinned classroom activities conducted at several different secondary schools in Melbourne Australia.


2004 ◽  
Vol 9 (7) ◽  
pp. 392-397
Author(s):  
Brad Glass

Many of the new elementary sCHOOL and middle school mathematics curricula provide students with opportunities to encounter geometric transformations. Some of the curricula (e.g., MATHThematics, Math Trailblazers, and Investigations in Number, Data, and Space) introduce transformations (such as translations, reflections, and rotations) as motions (slides, flips, and turns) undergone by familiar shapes. How can we make the most of these experiences to ensure that our students are prepared for high school geometry courses? One way is to find out what students understand about transformations and to address any misconceptions they have regarding transformations. In working with eight eighth-grade prealgebra students, I identified one possible misconception as they completed a set of activities using The Geometer's Sketchpad (Jackiw 2001). The students focused on the path followed by a shape, rather than on the relationship between the preimage and image shapes, thereby leading them to incorrect conclusions regarding the equivalency of transformations. The technology-based activities helped some of the students begin to rectify this misconception.


Author(s):  
Monika Czajkowska

Mathematical problems are the source of mathematical and logical experience, in which student’s mind builds its mathematical competences. The sort of mathematical problems that are given to students and its form are not of no importance. Herein focus will be put on certain issues resulting from the usage of mathematical tasks presented to students in a digital form. The author, based on her own study, characterizes the strategies that were used by the middle school students while solving interactive mathematical tasks. She states that no intervention from teacher’s side, thus letting students use a free method for solving tasks, does not positively influence the mathematical competences to be acquired. With this, she questions the thesis that the middle school students grew up in the world of multimedia where the work with such mathematical task solving comes in a natural way. To the author’s way of thinking, it is necessary to work out a methodology that will be aiming at introducing students to solving mathematical tasks in a digital form.


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