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Rina Zazkis

Biographic Data

ID5398652
NAMERina Zazkis
GIVEN NAMESRina
FAMILY NAMEZazkis
SIGNATUREZAZKIS R
AFFILIATIONSSimon Fraser University
ORCID0000-0003-4617-4877
VERIFIEDYes
TOTAL WORKS9
TOTAL CITATIONS0
AUTHOR COUNT9
EDITOR COUNT0
FIRST PUBLICATION YEAR2002
LATEST PUBLICATION YEAR2026
H-INDEX0
  • On slopes of perpendicular lines

    Open Access•Ami Mamolo, Rina Zazkis•ARTICLE•The Journal of Mathematical…•2026

    In this paper, we introduce the construct of a mathematical-pedagogical task (MP task) and analyse the responses of prospective secondary mathematics teachers as they attempted to explain a well-known relationship between the slopes of perpendicular lines. We suggest that the notion of “solution spaces”, introduced by Leikin and Levav-Waynberg (2008) in discussion of multiple solutions to a mathematical problem, is applicable in considering an MP…

  • Teachers’ Noticing Mathematics Within Imprecise Instructional Explanations

    Open Access•Canan Güneş, Andrew Kercher et al.•ARTICLE•Canadian Journal of Science…•2024

  • What is Geometric About Geometric Sequences? Informal Justifications for Mathematical Terminology

    Open Access•Andrew Kercher, Anna Marie Bergman et al.•ARTICLE•Canadian Journal of Science…•2023

  • Personal, Nonlocal, Tacit

    Open Access•Rina Zazkis•ARTICLE•Canadian Journal of Science…•2020

  • Calculus for Teachers

    Open Access•Xiaoheng Yan, Ofer Marmur et al.•ARTICLE•Canadian Journal of Science…•2020

  • Scripting Tasks as a Springboard for Extending Prospective Teachers’ Example Spaces

    Open Access•Rina Zazkis, Ofer Marmur•ARTICLE•Canadian Journal of Science…•2018

  • Contingency in the Mathematics Classroom

    Tim Rowland, Rina Zazkis•ARTICLE•Canadian Journal of Science…•2013

  • Number Theory in Mathematics Education

    Rina Zazkis, Stephen R Campbell•BOOK•Number Theory in Mathematics…•2012

  • Arithmetic sequence as a bridge between conceptual fields

    Rina Zazkis, Peter Liljedahl•ARTICLE•Canadian Journal of Science…•2002

No prominent works on this page.

  • Arithmetic sequence as a bridge between conceptual fields

    Rina Zazkis, Peter Liljedahl•ARTICLE•Canadian Journal of Science…•2002

  • Number Theory in Mathematics Education

    Rina Zazkis, Stephen R Campbell•BOOK•Number Theory in Mathematics…•2012

  • Contingency in the Mathematics Classroom

    Tim Rowland, Rina Zazkis•ARTICLE•Canadian Journal of Science…•2013

  • Scripting Tasks as a Springboard for Extending Prospective Teachers’ Example Spaces

    Open Access•Rina Zazkis, Ofer Marmur•ARTICLE•Canadian Journal of Science…•2018

  • Personal, Nonlocal, Tacit

    Open Access•Rina Zazkis•ARTICLE•Canadian Journal of Science…•2020

  • Calculus for Teachers

    Open Access•Xiaoheng Yan, Ofer Marmur et al.•ARTICLE•Canadian Journal of Science…•2020

  • What is Geometric About Geometric Sequences? Informal Justifications for Mathematical Terminology

    Open Access•Andrew Kercher, Anna Marie Bergman et al.•ARTICLE•Canadian Journal of Science…•2023

  • Teachers’ Noticing Mathematics Within Imprecise Instructional Explanations

    Open Access•Canan Güneş, Andrew Kercher et al.•ARTICLE•Canadian Journal of Science…•2024

  • On slopes of perpendicular lines

    Open Access•Ami Mamolo, Rina Zazkis•ARTICLE•The Journal of Mathematical…•2026

    In this paper, we introduce the construct of a mathematical-pedagogical task (MP task) and analyse the responses of prospective secondary mathematics teachers as they attempted to explain a well-known relationship between the slopes of perpendicular lines. We suggest that the notion of “solution spaces”, introduced by Leikin and Levav-Waynberg (2008) in discussion of multiple solutions to a mathematical problem, is applicable in considering an MP…

Cognitive and developmental aspects of mathematical skills (8 works) · Mathematics Education and Teaching Techniques (8 works) · Mathematics education (7 works) · Computer Science (6 works) · Mathematics (4 works) · Engineering (3 works) · History and Theory of Mathematics (3 works) · Pedagogy (3 works) · Psychology (3 works) · Algebra over a field (2 works)

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