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To assure the continued existence of this ever-increasing and growing population, the agricultural sector is a crucial sector that has to be adapted to new technologies in order to boost productivity in a smaller area. This is necessary in order to secure the survival of the people. Adapting modern technology to the needs of small and medium farmers, who make up a significant portion of the farming population, is our major objective. This will, in the long run, result in a more widespread change concerning the agricultural industry. In order to do this, we came up with a new system that is not only secure and scalable, but also self-sufficient and easy to change in order to meet any future technological breakthroughs that may occur. Within this minute and minute detail, real-time parameters were monitored, managed, recorded, and graphically shown in order to enable the making of judgements that were both suitable and timely. In addition to the development of a decision-making system that is based on artificial intelligence, the installation of sensor nodes and control nodes that are self-sustaining and scalable was also carried out. Furthermore, a smart node that functions as a Bluetooth Low Energy gateway in order to ease connection with the cloud was also successfully implemented. For the purpose of bringing agricultural regions into conformity with contemporary technology, the use of intelligent equipment gives an expanded potential. [ABSTRACT FROM AUTHOR]

Objective of this writing is to present excellent applications of the theory of matrices in various fields. We have given some illustrative examples of uses of matrix algebra in Cryptography, Vector mechanics, Linear dependence of functions and Chemical Sciences. It is fair to say that almost all branches of STEM(Science-Technology-Engineering-Mathematics) are widely using the matrix algebra tools. Hence in this article we(the authors) have made an attempt to bring them to the notice of young researchers. [ABSTRACT FROM AUTHOR]

In this research article we proposed some important applications of Matrix Algebra tools. Role of determinants in fitting a regression line has been the presented here. Moreover, how the matrices are useful in Information theory is also discussed. The importance of Modal Matrix in obtaining the general solution of first order SLDE is shown. Lastly the use of determinants in Analytical Geometry are also discussed. [ABSTRACT FROM AUTHOR]

Extension field is the most fundamental concept in Algebraic Number Theory. It plays a vital role while examining the roots of a polynomial equations through Galois Theory. Moreover field extensions are widely used in Algebraic Geometry. This article depicts FIELD EXTENSION THEORY and ALGEBRAIC EXTENSIONS in a recreational way. As this article is written in the current year 2023 and might be published in the year 2024 we have chosen those year's numbers 2023 and 2024 and made an attempt to demonstrate the central ideas and fundamental concepts of Galois Theory in an elegant apprach. [ABSTRACT FROM AUTHOR]