APPLICATION OF NUMERICAL SEQUENCES IN ECONOMICS.

Authors

  • Iqbaljon Khaydarov Kokand University, Teacher, Department of Digital Technologies and Mathematics.

Keywords:

numbers, percentages, geometric progression, arithmetic sequence, formula, example, microeconomic analysis.

Abstract

This article focuses on the use of numerical sequences in economics. Analysis of economic processes and their planning requires the use of mathematical tools. Also, many people have heard of arithmetic progression, but not everyone can interpret it in economics. Arithmetic progression is used to model economic processes that have a tendency to constantly increase and decrease. Not only arithmetic progression, but also geometric progression can be used in economics. The geometric progression section also presents methods for finding the terms of the geometric progression studied in the section and methods for finding the sum of the terms of their formulas. The importance of numerical sequences, progressions and their microeconomic analysis, as well as operations in business planning, is also covered. Numerical sequences are an important tool for understanding the dynamics of economic growth and effective management. The application of numerical sequences to economics can be expressed in the following way: there are formulas for finding interest rates on loans from banks and loan amortizations. Two different methods are used to calculate these interest rates. They are arithmetic progression for simple interest, and geometric progression for compound interest. This process can be called debt amortization in short. In debt amortization, it can also be used to find the percentage of the remaining balance of a loan from a bank, variable interest rates, and the amount of interest that remains after the loan is paid.

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References

1.F.Rajabov and others. “Higher Mathematics”, Tashkent “Uzbekistan” 2007.400b

2.R.Jurakulov, S.Akbarov, D.Toshpolatov, Mathematics textbook Tashkent, 2022

3.Haydarov M.Solving differential-functional equations with homogeneous constant coefficients using the Bruvy series. Bulletin of the Khorezm Mamun Academy-2-1/2024

4.Semyenov,,Ant’ye i mantissa“ Sbornil zadach c resheniyemi. IPM im. M.B. Keldisha 2015g.

5.M.A. Mirzaahmedov, D.A. Sotiboldiev,,Preparing students for mathematical olympiads“ Tashkent, “Teacher“ 1993y.

6.N.H. Agakhanov, I.I. Bagdanov "Vserossiyskie olympiady shkolnikov po matematike 1993-2006 g." District and final stage. Moscow .Izdatelstvo MTsNMO 2007 g.

7. Add T. , Andrica D. Problems for Mathematical Contests. - GIL Publishing House, 2003.

8. Khaidarov, I. (2024). EFFECTIVE METHODS IN TEACHING MATHEMATICS FOR ECONOMIC STUDENTS.KOKAN UNIVERSITY BULLETIN, 10, 35-37.

9. Khaidarov, I. I. (2023). METHODS OF SOLUTION OF PROBLEMS IN THE OUT-OF-SCHOOL OLYMPIAD IN MATHEMATICS OF SCHOOL STUDENTS. QO ‘KON UNIVERSITY NEWSLETTER, 31-34.

10. Ilyosjon o‘gli, Kh. I. (2024). APPLICATION OF FUNCTIONS AND GRAPHS TO ECONOMICS. University Research Base, 569-574.

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Published

2025-05-25

How to Cite

Iqbaljon Khaydarov. (2025). APPLICATION OF NUMERICAL SEQUENCES IN ECONOMICS. Journal of Applied Science and Social Science, 15(05), 179–183. Retrieved from https://www.internationaljournal.co.in/index.php/jasass/article/view/1074

Issue

Vol. 15 No. 05 (2025): Journal of Applied Science and Social Science

Section

Articles

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