Pub Date : 2023-10-30DOI: 10.35940/ijbsac.b1159.1010223
Suhail Bashir
This paper delves into the realm of mathematics pedagogy, exploring various facets of teaching and learning mathematics. Through the analysis of the modified Fennema-Sherman Attitude Scales and an in-depth examination of best practices, this paper aims to shed light on the attitudes of students toward mathematics and provide recommendations for improving mathematics education. The paper emphasizes the importance of cultivating a growth mindset, promoting diversity and inclusion, and incorporating active learning strategies in mathematics instruction. It highlights the significance of continuous professional development for educators and support systems for students facing challenges in mathematics. As we conclude this internship, it is clear that mathematics education is not static but a dynamic field that demands collaboration and a commitment to excellence. This paper serves as a compass for future endeavors, guiding the way toward a mathematics pedagogy that empowers learners and transforms perceptions of mathematics.
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Pub Date : 2023-10-30DOI: 10.35940/ijbsac.b0508.1010223
Shemsi Mustafa, Arbresha Mustafa
Kosovo represents a region with relatively high seismic activity, it has been hit in the past and may be hit in the future by very strong indigenous earthquakes. Geographically, Kosovo is in the contact zone of two large tectonic plates, on one side of Africa that pushes the Euro-Asian and lies at its foundation. For these reasons, the countries in theMediterranean area belong to countries with high seismic risk, including the surrounding areas. The strongest earthquake recorded and documented in Kosovo is the earthquake of 1921, in the Viti-Ferizaj-Gjilan area with a magnitude of 6.1 on the Richter scale and an intensity of 8.5 on the Mercalli scale. During the recent geological period the region has been embraced from the neotectonic processes which have conditioned the formation of many structural units that are expressed by intensive uplifting and sinking movements. Are used macroseismic data to investigate the influence of local geological structure on earthquake intensities in Dukagjin area of Kosovo. The occurrence of earthquakes is connected with the geological and neotectonics characteristics of the individual regions. The territory of Kosovo is composed of rocks of Precambrian to Quaternary age. In addition soft sediments in the Kosovo basins have a strong influence on seismic ground motion. Macroseismic data are used to investigate Response of Soil class of Dukagjini basin with deposits of Oligocene, Pliocene and Quaternary, where the lake sediments continue during its Pleistocene, (epicenter distance 140 km, Durrës Earthquake 26/11/2019), which had shown, systematic Intensity increase.
科索沃是一个地震活动相对频繁的地区，过去曾发生过强烈的本土地震，将来也可能会发生。从地理上看，科索沃位于两大构造板块的接触区，位于推动欧亚大陆的非洲一侧，并位于其基础上。由于这些原因，地中海地区的国家，包括其周边地区，都属于地震高发国家。科索沃有记录的最强地震是1921年发生在维蒂-费里扎伊-吉兰地区的地震，震级为里氏6.1级，梅尔卡利震级为8.5级。在最近的地质时期，该地区已经从新构造过程中分离出来，新构造过程决定了许多构造单元的形成，这些构造单元表现为剧烈的隆升和下沉运动。利用大地震资料研究了科索沃Dukagjin地区局部地质构造对地震烈度的影响。地震的发生与个别地区的地质和新构造特征有关。科索沃的领土由前寒武纪到第四纪的岩石组成。此外，科索沃盆地的软沉积物对地震地面运动有很强的影响。利用宏观地震资料研究了Dukagjini盆地的渐新世、上新世和第四纪沉积物的响应，该盆地更新世湖泊沉积物持续存在(震中距离140 km, Durrës 26/11/2019地震)，其强度呈系统增强。
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Pub Date : 2023-09-30DOI: 10.35940/ijbsac.b1045.0910123
Chandra Bahadur Khadka
Partial differential equations such as those involving Bessel differential function, Hermite’s polynomial, and Legendre polynomial are widely used during the separation of the wave equation in cylindrical and spherical coordinates. Such functions are quite applicable to solve the wide variety of physical problems in mathematical physics and quantum mechanics, but until now, there has been no differential equation capable for handling the problems involved in the realm of special relativity. In order to avert such trouble in physics, this article presents a new kind of differential equation of the form: , where c is the speed of light in a vacuum. In this work, the solution of this equation has been developed via the power series method, which generates a formula that is completely compatible with relativistic phenomena happening in nature. In this highly exciting topic, the particular purpose of this paper is to define entirely a new differential equation to handle physical problems happening in the realm of special relativity.
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Pub Date : 2023-09-30DOI: 10.35940/ijbsac.b1044.0910123
Chandra Bahadur Khadka
This paper presents the transformation of four Maxwell’s equation into relativistic electromagnetism via the partial differential equation of electric and magnetic field with respect to spatial and temporal coordinates. The relativistic form of magnetic field is developed based on Gauss’s law for magnetism and Ampere’s law while the relativistic form of electric field is developed based on Gauss’s law for electricity and Faraday’s law, where and are rest magnetic and electric field. We can easily explain theoretically about the various properties of electromagnetic waves (EM waves) with help of this relativistic formula such as; 1) Why EM waves are not deflected by electric and magnetic field as they have both oscillating electric and magnetic field? ;2) why can’t light travel faster than the speed of light? In this highly interesting topic, the particular purpose is not to enter into the merits of existing theory of relativistic electromagnetism, but rather to present a succinct and carefully reasoned account of new aspect of Maxwell’s equation which properly describe the relativistic nature of magnetic and electric Field.
{"title":"Extension of Maxwell’s Equations for Determination of Relativistic Electric and Magnetic Field","authors":"Chandra Bahadur Khadka","doi":"10.35940/ijbsac.b1044.0910123","DOIUrl":"https://doi.org/10.35940/ijbsac.b1044.0910123","url":null,"abstract":"This paper presents the transformation of four Maxwell’s equation into relativistic electromagnetism via the partial differential equation of electric and magnetic field with respect to spatial and temporal coordinates. The relativistic form of magnetic field is developed based on Gauss’s law for magnetism and Ampere’s law while the relativistic form of electric field is developed based on Gauss’s law for electricity and Faraday’s law, where and are rest magnetic and electric field. We can easily explain theoretically about the various properties of electromagnetic waves (EM waves) with help of this relativistic formula such as; 1) Why EM waves are not deflected by electric and magnetic field as they have both oscillating electric and magnetic field? ;2) why can’t light travel faster than the speed of light? In this highly interesting topic, the particular purpose is not to enter into the merits of existing theory of relativistic electromagnetism, but rather to present a succinct and carefully reasoned account of new aspect of Maxwell’s equation which properly describe the relativistic nature of magnetic and electric Field.","PeriodicalId":476890,"journal":{"name":"International journal of basic sciences & applied computing","volume":"49 1","pages":"0"},"PeriodicalIF":0.0,"publicationDate":"2023-09-30","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":null,"resultStr":null,"platform":"Semanticscholar","paperid":"136276608","PeriodicalName":null,"FirstCategoryId":null,"ListUrlMain":null,"RegionNum":0,"RegionCategory":"","ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":"","EPubDate":null,"PubModel":null,"JCR":null,"JCRName":null,"Score":null,"Total":0}
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