Degree
Bachelor of Natural Sciences
Program length
4 years
Treshold score for state scholarship
110
Threshold score for paid department
80
ECTS
240
Level of English
B1 (Intermediate)
The goal of the BSc in Mathematics education program is to prepare highly qualified specialists who combine deep knowledge in mathematics with the skills of creative thinking, research activity, the ability to independently formulate new goals and tasks of scientific research, and assess the innovative potential of scientific developments. Thus, the program is focused on preparing full-fledged participants in the research process, preparing specialists with innovative problem-solving skills, and preparing students for successful admission to a master’s or doctoral program in applied or fundamental mathematics.
Graduates of the program are able to
- find, analyze, and apply mathematical algorithms in practice, formulate and solve problems in the natural sciences;
- use professional literature in their field to obtain information that contributes to the development of professional competence;
- recognize and understand the forms and structures that are typical of both oral and written professional communication;
- use fundamental knowledge in the field of mathematical analysis, complex and functional analysis, algebra, analytical geometry, differential geometry and topology, differential equations, discrete mathematics and mathematical logic, probability theory, mathematical statistics and random processes, numerical methods, and theoretical mechanics in their future professional activities.
- Apply a fundamental knowledge in the field of mathematical analysis, complex and functional analysis, algebra, analytical geometry, differential geometry and topology, differential equations, discrete mathematics and mathematical logic,probability theory, mathematical statistics and random processes, numerical methods, theoretical mechanics in the future professional activities, by learning theoretical materials of listed disciplines
- Analyze and use in practice mathematical algorithms by solving typical problems of subjects related to analysis
- Solve and formulate problems in the field of natural sciences by applying theoretical knowledge
- Solve standard tasks with the use of information and communication technologies by using basic methods of programming
- Develop the motivation and opportunity to publish findings in the national and international periodical journals, in accordance with academic principles and ethical values by using obtained methods of scientific research
- Solve the problems related to one of the tracks of the program which depends on the chosen direction by using the received knowledge
- Gain an understanding of the functioning of government, markets and institutions, relations to society, major ethical theories and problems, and demonstrate fluency in several languages through learning non-area subjects (i. e. economics,sociology, philosophy, Russian/Kazakh language, Turkish language, and etc.)
Graduates with a degree in Mathematics have a wide range of career opportunities across various industries. Here are some potential career choices:
- Finance and Banking: The finance industry relies heavily on mathematical models for risk assessment, asset valuation, quantitative analysis, and algorithmic trading. Mathematicians are sought after for roles such as quantitative analysts, financial consultants, and risk managers.
- Data Science and Analytics: Data-driven decision-making is crucial in today’s business landscape. Mathematicians with expertise in statistics, data analysis, and machine learning are highly valued in the field of data science. They can analyze and interpret complex datasets, build predictive models, and extract actionable insights.
- Technology and Software Development: Mathematics forms the foundation of many technological innovations. Industries such as software development, computer graphics, cryptography, and cybersecurity require mathematicians to develop algorithms, solve complex problems, and ensure system efficiency and security.
- Research and Academia: Mathematicians often pursue careers in research and academia. They contribute to advancing mathematical theory, developing new mathematical models, and solving complex mathematical problems. Opportunities exist in universities, research institutes, and government agencies.
- Engineering and Manufacturing: Mathematics plays a critical role in engineering disciplines such as civil engineering, mechanical engineering, and electrical engineering. Mathematicians can work on mathematical modeling, optimization, and simulation projects to solve engineering challenges and improve processes.
- Insurance and Actuarial Science: The insurance industry relies on mathematical models and statistical analysis for pricing, risk assessment, and predicting future events. Actuaries, who assess and manage risk, use mathematical tools to analyze data and calculate probabilities.
- Consulting and Operations Research: Mathematicians are sought after by consulting firms and companies specializing in operations research. They help optimize business operations, improve efficiency, and solve complex
- logistical problems using mathematical modeling and optimization techniques.
Moreover, graduates can continue their education in MSc and PhD programs.