MATHEMATICAL STATISTICAL ANALYSIS OF THE PROBABILITY OF A BULLET HITTING A TARGET AND ITS CAUSAL BEHAVIOR

Authors

  • Allamurodova Nasiba Bakhtiyor kizi Military Security and Defense of the Republic of Uzbekistan military aviation institute of the General technical and natural science associate professor of the department of sciences
  • Qodirov Akmal Rasulovich Head of the Doctoral Studies Department of the University of Military Security and Defense of the Republic of Uzbekistan, Associate Professor, Colonel.
  • Tursunov Qodirjon Muhammadjonovich Instructor at the Institute of Information and Communication Technologies and Military Communications, University of Military Security and Defense of the Republic of Uzbekistan
  • Maxmudov Nemadulla Axmatovich Candidate of Physical and Mathematical Sciences, Associate Professor, Associate Professor of the Department of Natural Sciences at the Military Security and Defense University of the Republic of Uzbekistan

DOI:

https://doi.org/10.37547/

Keywords:

Shooting theory, horizontal, vertical, mathematical statistics, mean square deviation.

Abstract

In this article, the compatibility of the theory of firing with practice is examined in military examples. The deviations of the bullet in the horizontal and vertical axes as it moves away from the weapon are analyzed mathematically. Also, the dispersion and mean square deviations of bullets fired from the Makarov pistol and the Kalashnikov assault rifle are analyzed mathematically. In addition, the deviations from the target of bullets fired from the Kalashnikov assault rifle in single (sequential) and automatic firing are compared, and the results of the study are presented in a table.

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References

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Published

2026-06-11

Issue

Vol. 6 No. 6 (2026): International Bulletin of Applied Science and Technology

Section

Articles

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How to Cite

MATHEMATICAL STATISTICAL ANALYSIS OF THE PROBABILITY OF A BULLET HITTING A TARGET AND ITS CAUSAL BEHAVIOR. (2026). International Bulletin of Applied Science and Technology, 6(6), 231-235. https://doi.org/10.37547/

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