Eurasia Journal of Mathematics, Science and Technology Education

Declaration of Conflict of Interest: No conflict of interest is declared by author(s).

Data sharing statement: Data supporting the findings and conclusions are available upon request from the corresponding author(s).

• Al-Hilli, W. H. (2019). Using software’s and technology in solving mathematics problem to motivate and accelerate the learning process. Eurasia Journal of Mathematics, Science and Technology Education, 15(3), em1670. https://doi.org/10.29333/ejmste/102421
• Arcavi, A. (2003). The role of visual representations in the learning of mathematics. Educational Studies in Mathematics, 52(3), 215–241. https://doi.org/10.1023/A:1024312321077
• Aryutkina, S. V. (2002). Formation of generalized methods of solving equations and inequalities with parameters among students of grades 8-9 (PhD thesis), Arzamas.
• Bashmakov, M. I. (1976). Equations and inequalities. Nauka.
• Bhagat, K. K., & Chang, C.-Y. (2015). Incorporating GeoGebra into geometry learning-A lesson from India. Eurasia Journal of Mathematics, Science & Technology Education, 11(1), 77-86. https://doi.org/10.12973/eurasia.2015.1307a
• Boukhanov, G. V., Vrublevskiy, A. S., Kosolapova, N. V., & Martynova, E. V. (2019). Project activity as а technology implementation of the competence-based approach in modern educational process. Vestnik NCBŽD, 1(39), 26-32.
• Dalinger, V. A. (1999). Formation of students’ visual thinking in the process of teaching mathematics. Publishing house of OmGPU.
• Dorofeev, G. V. (1983). On the compilation of cycles of interrelated problems. Mathematics at School, 6, 34-39.
• Dorofeev, G. V., Potapov M. K., & Rozov, N. Kh. (1999). Mathematics. For applicants to universities. Bustard.
• Galitsky, M. L., Goldman, A. M., & Zvavich, L. I. (2001). Collection of problems in algebra for grades 8-9: textbook. Manual for students of school and classes with in-depth studying mathematics (7th ed.). Education.
• Galiullina, E. R. (2018). Mastering the methods of generating ideas as a way to develop creativity. Vestnik NCBŽD, 1(35), 12-15.
• Golubev, V. I. (1991). The absolute value of a number in competitive exams in mathematics. Quantor.
• Golubev, V. I. (2007). Solving complex and non-standard problems in mathematics. Ileksa.
• Halomizer, A. Ya. (1987). On the experience of the teacher R.G. Khazankin. Mathematics at School, 4, 16-21.
• Karasev, V. A., & Levshina, G. D. (2012). Solving tasks with parameters using graphs of functions. Ileksa.
• Khazankin, R. G. (1991). Ten commandments of the teacher of mathematics. Public Education, 1, 70-73.
• Khazankin, R. G. (2000). Mathematical education and secondary school. Mathematical education. Journal of the Foundation for Mathematical Education, 4(13), 12-26.
• Klekovkin, G. A., & Maksyutin, A. A. (2009). Problem-solving approach in teaching mathematics. Era.
• Kolyagin, Yu. M. (1977). Problems in teaching mathematics. Education.
• Koryanov A. G., & Prokofiev A. A. (2011). Using the method of visual-graphic interpretation when solving equations and inequalities with parameters. Mathematics at School, 1, 25-32.
• Kovaleva, G. I., & Dyumina T. Yu. (2009). Teaching future mathematics teachers to construct systems of problems by the “key” method. Bulletin of the Volgograd State Pedagogical University, 1, 139-143.
• Kozhukhov, S. K., & Kozhukhova, S. A. (2010a). Equations and inequalities with a parameter. OIUU.
• Kozhukhov, S. K., & Kozhukhova, S. A. (2010b). On the methodological expediency of solving problems in different ways. Mathematics at School, 3, 42-44.
• Kozko, A. I., & Chirsky, V. G. (2007). Tasks with a parameter and other complex problems. MTsNMO.
• Krupich, V. I. (1995). Theoretical foundations of teaching the solution of school mathematical problems. Prometheus.
• Litvinenko, V. N., & Mordkovich, A. G. (1983). Workshop on solving problems in school mathematics. Algebra. Education.
• Markov, V. K. (1970). Method of coordinates and tasks with parameters. Education.
• Miroshin, V. V. (2008). Formation of a content-methodological line of tasks with parameters in the course of mathematics at school (PhD thesis), Moscow.
• Modenov, V. P. (2002). Mathematics for students and applicants. Institute for Computer Research.
• Modenov, V. P. (2007). Tasks with parameters. Coordinate-parametric method: a tutorial. Examination.
• Olekhnik, S. N., Potapov, M. K., & Nesterenko, Yu. V. (1992). Competition problems in mathematics. Nauka.
• Osipenko, L. A., & Statsevichute, E. E. (2010). Reference tasks in planimetry: a methodological guide. Irkutsk.
• Ostanov, K., Inatov, A., & Khimmatov, I. (2018). The role of the system of key problems in the process of teaching mathematics. European research: innovation in science, education and technology Collection of scientific articles ХLI International scientific and practical conference (pp. 67-76). Problems of Science.
• Rozov, N. Kh. (1997). Differentiated learning and problems of forming a “basis” in the space of tasks. Mathematical education: traditions and modernity: Abstracts of reports (pp. 67-68). Federal research and practical conference. NGPU.
• Sarantsev, G. I. (1995). Exercises in teaching mathematics. Education.
• Sarantsev, G. I. (2002). Methods of teaching mathematics in secondary school. Education.
• Sergeev, I. N. (2005). Mathematics. Problems with answers and solutions. KDU.
• Sharygin, I. F. (2000). Discourses on the concept of school geometry. MTsNMO.
• Shestakov, S. A., & Yurchenko, E. V. (1993). Equations with a parameter. Syllable.
• Shivrinskaya, E. V. (2002). Tasks with parameters as a means of increasing the motivation of teaching mathematics (PhD thesis), Moscow.
• Swetz, F. J., & Сhi, A. Y. (1983). Mathematics entrance examinations in chinese institutions of higher education. Educational Studies in Mathematics, 14(1), 39-54. https://doi.org/10.1007/BF00704701
• The concept of the development of mathematical education in the Russian Federation (2013). Rossiyskaya Gazeta. 2013. December, 27. http://www.rg.ru/2013/12/27/matematika-site-dok.html
• Tokareva, V. A., & Zelenina, N. A. (2016). Laboratory work using the “Living Mathematics” program when teaching students in grades 7-8 to solve problems with a parameter. Scientific and methodological electronic journal “Concept”, 9, 91-95. http://e-koncept.ru/2016/46165.htm
• Tolpekina, N.V. (2002). Methodology for organizing educational research in teaching students to solve equations, inequalities and systems with parameters (PhD thesis), Omsk.
• Vazhenin, Yu. M. (1997). A self-instruction manual for solving tasks with parameters. USU.
• Viranovskaya, E. V. (2008). Methods of teaching mathematics. ORGTI.
• Wassie, Y. A., & Zergaw, G. A. (2019). Some of the Potential Affordances, Challenges and Limitations of Using GeoGebra in Mathematics Education. Eurasia Journal of Mathematics, Science and Technology Education, 15(8), em1734, https://doi.org/10.29333/ejmste/108436
• Yastrebinetskiy, G. A. (1986). Tasks with parameters. Education.
• Zakirova, V. G., Zelenina, N. A., Smirnova, L. M., & Kalugina, O. A. (2019). Methodology of teaching graphic methods for solving problems with parameters as a means to achieve high mathematics learning outcomes at school. Eurasia Journal of Mathematics, Science and Technology Education, 15(8), em1741. https://doi.org/10.29333/ejmste/108451
• Zdorovenko, M. Yu., Zelenina, N. A., & Krutikhina, M. V. (2016). Using various methods for solving tasks with parameters at the Unified State Exam in mathematics / Scientific and methodological electronic journal “Concept”, 8, 139-150. http://e-koncept.ru/2016/16176.htm
• Zdorovenko, M.Yu., & Zelenina N.A. (2018). Change of a variable in tasks with parameters. Scientific and methodological electronic journal “Concept”, 7, 82-92. http://e-koncept.ru/2018/186066.htm
• Zelenina, N. A., & Krutikhina, M. V. (2018). Problems of preparing students for final certification in the context of the results of the USE in mathematics in 2017 in the Kirov region. Scientific and methodological electronic journal “Concept”, 3, 12-24. http://e-koncept.ru/2018/181011.htm
• Zelenina, N. A., & Krutikhina, M. V. (2019). Teaching students of grades 8-9 graphic methods to solve tasks with parameters. Mathematical Bulletin of Pedagogical Universities and Universities of the Volga-Vyatka Region, 21, 253-259.
• Zelenina, N. A., & Krutikhina, M. V. (2021). Some problems of preparing students for final certification in the context of the results of the USE in mathematics in 2020 in the Kirov region. Management of the quality of education: problems and prospects: Materials of the All-Russian scientific and practical conference (10 -11 December 2020). - Ulyanovsk: Federal State Budgetary Educational Institution of Higher Education “Ul-GPU named after I.N. Ulyanov”, pp. 37-44.
• Zelenina, N. A., & Nosova, N. V. (2020). Analysis of the Unified State Exam Results in the subject “Mathematics”. Unified State Exam in the Kirov Region. Analysis of the results of the exam 2020: a collection of information, analytical and methodological materials. KGOAU DPO “IRO of the Kirov region.
• Zharko, L. N. (2020). Case-study as an innovative pedagogical technology in teaching activities of lecturer of additional professional education. Vestnik NCBŽD, 2(44), 49-56.
• Zilberberg, N. I. (1988). Introduction to mathematical creativity. Bashkir book publishing house.
• Zilberberg, N. I. (1995). A lesson in mathematics: preparation and delivery. A book for a teacher. Education.

APA

Zelenina, N. A., Telegina, N. V., Pronchev, G. B., Yagudina, R. I., Galimov, F. M., & Slepneva, E. V. (2021). Key Problems of Complex Topics in Mathematics as the Basis of Teaching Methods in the Conditions of Self-Education. Eurasia Journal of Mathematics, Science and Technology Education, 17(10), em2020. https://doi.org/10.29333/ejmste/11186

Vancouver

Zelenina NA, Telegina NV, Pronchev GB, Yagudina RI, Galimov FM, Slepneva EV. Key Problems of Complex Topics in Mathematics as the Basis of Teaching Methods in the Conditions of Self-Education. EURASIA J Math Sci Tech Ed. 2021;17(10):em2020. https://doi.org/10.29333/ejmste/11186

AMA

Zelenina NA, Telegina NV, Pronchev GB, Yagudina RI, Galimov FM, Slepneva EV. Key Problems of Complex Topics in Mathematics as the Basis of Teaching Methods in the Conditions of Self-Education. EURASIA J Math Sci Tech Ed. 2021;17(10), em2020. https://doi.org/10.29333/ejmste/11186

Chicago

Zelenina, Natalia A., Nadezhda V. Telegina, Gennadi B. Pronchev, Roza I. Yagudina, Farid M. Galimov, and Elena V. Slepneva. "Key Problems of Complex Topics in Mathematics as the Basis of Teaching Methods in the Conditions of Self-Education". Eurasia Journal of Mathematics, Science and Technology Education 2021 17 no. 10 (2021): em2020. https://doi.org/10.29333/ejmste/11186

Harvard

Zelenina, N. A., Telegina, N. V., Pronchev, G. B., Yagudina, R. I., Galimov, F. M., and Slepneva, E. V. (2021). Key Problems of Complex Topics in Mathematics as the Basis of Teaching Methods in the Conditions of Self-Education. Eurasia Journal of Mathematics, Science and Technology Education, 17(10), em2020. https://doi.org/10.29333/ejmste/11186

MLA

Zelenina, Natalia A. et al. "Key Problems of Complex Topics in Mathematics as the Basis of Teaching Methods in the Conditions of Self-Education". Eurasia Journal of Mathematics, Science and Technology Education, vol. 17, no. 10, 2021, em2020. https://doi.org/10.29333/ejmste/11186