Satpal Panika, Department of Mathematics, Kalinga University, Naya Raipur
What is the importance of mathematics? If such a question is asked by a vegetable seller, perhaps he will say, ” due to mathematics, I can tell how many profits I have earned today” it is correct that the second name of the book of accounting in ordinary language is mathematics. What is the time now? How many works are still overflowing? It is also mathematics to tell the distance of office from my home, what date will be next Monday from today? Etc. are some of the questions that are numerical, so it is mathematics to give a statement a numerical form. As a traditional definition, it has been called a scientific study of quantities in which they were represented by numbers or symbols. Karl Frederick Gauss called mathematics the “Queen of Science”, from old times to the present; it was believed that mathematics could play an important role if other subjects were to be developed and interesting. It is a tool that can enhance the ability and reasoning in a person to develop leadership qualities such as decision making. It is the language of scientists as well as understanding engineering branches, it is necessary to have knowledge of mathematics. It is the past, present and future of all sciences.
Our country has given many mathematicians whose mathematical concepts present many events in the universe, whether geographical or astronomical, to the people of the world .There are some mathematicians and their contributions given as below:
Aryabhatta:
His birth place was held in 476 BC in Tarnaga, a city in Bihar, India. It is believed that for his studies he visited Kusumapara (currently Patna). He is believed to have been the principal of Nalanda University.
BRAHMAGUPT:
He was born in 598 A.D.in Bhinmal city, Rajasthan in India. Being a mathematician and astronomer, he wrote sevaral important works related to mathematics and astronomy.
quadrilateral with sides a, b, c, d =square root of (s‐a)(s‐b)(s‐c)(s‐d), where 2s= a+b+c+d.
BHASKARACHARYA:
He was born in Bijapur in Karnataka. There is a significant contribution in the field of mathematics & astronomic in the 12th century.
Ramanujan:
He was born on 22nd of December 1887 in a small village of Tanjore district, Madras. He gave great contributions as below:
There are some famous mathematicians from all over the world whose contributions can not be forgotten.
ALBERT EINSTEIN:
He was born in Ulm, Germany on 14th March 1879. His education was completed in Germany, Italy and Switzerland after that he worked in Bern, Zurich and Prague as a Professor and then he became Director of Kaiser Wilhelm Institute for Physics in Berlin in 1914. For advanced study in Princeton he became a professor in the School of Mathematics at the Institute. He died in Princeton on April, 1955.
Euclid:
Gottfried Leibniz:
He was a great polymath who knew almost everything that could be known at the time about any subject or intellectual enterprise. He made important contributions to philosophy, mathematics, physics, law, politics, philology and theology.
Difference between Pure and Applied Mathematics:
Mathematics can be divided into two parts. First type of mathematics pure mathematics and second type mathematics applied mathematics. Basic concepts in pure mathematics are studied and their structures, provides special contributions in the field of intensive study and extended knowledge research. Traditionally, pure mathematics is divided into three common areas: the first analysis, which highlights the continuing aspects of mathematics; the second is algebra, which is based on discrete aspects; and the third form is geometry. Subjects belong to the pure mathematics are as below:
Pure Mathematics:
Applied Mathematics:
Applied mathematics involves the application of concepts of pure mathematics which are studied in the areas of engineering, practical economics, marketing and management, etc. Definitions of pure and applied mathematics give the principal difference between them. Pure Mathematics is dedicated mainly to procure one’s own knowledge of this discipline, from a certain degree of abstraction while applied mathematics employ this knowledge to solve problems of real life, as well as to convert into verifiable facts the different scientific postulates about the realities and laws of their objects of study.
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