* Apparatus in which the tablet is contained The reaction will only occur in the same beaker.…
Smith, D. E. (1951). History of Mathematics: General Survey of the History of Elementary Mathematics (Vol. 1). New York: Dover Publications.…
Born muslim in c. 780,Al-Khwārizmī, became a mathematician,not any mathematician but “the father Of Algebra “ who also studied astronomy,geography ,history and made history .Due to lost documents and the time period in which he lives in;many details about his life are unknown and uncertain .He was an intelligent man Al-Khwārizmī lived in Baghdad, where he worked at the “House of Wisdom”This was a place…
Maria Ascher's *Mathematics Elsewhere,* identifies mathematical ideas that are present all over the world, and is "intended as another step toward a global and humanistic history of mathematics." (Ascher IV) This important volume clarifies how many universal mathematical concepts, both simple and complex, are used and understood by countless cultures worldwide, regardless of differences in geography, language, and era. By studying and widening the scope of the history and breadth of mathematical thought, Ascher argues that "we are supplying complexity and texture... [and] in short, enlarging our understanding of the variety of human expressions and human usages associated with the same basic ideas." (2)…
From the field of mathematics came Al-Kwarizmi's textbook on Algebra (document 4), which was used throughout Europe and beyond; and also Arabic numerals which were adopted from the Indians and used in a place-value system (document 4). These advancements were made possible because of the knowledge of both Indian and Greek mathematics, which were studied by Muslim scholars before the creation of any Islamic…
This paper will examine setting the stage for strategic compensation and bases for pay. There are three main goals of compensation departments: internal consistency, market competitiveness, and recognition of individual contributions. Internally consistent compensation systems define the relative value of each job among all jobs within a company. (Martocchio, pg. 22, 2011) With this system companies want employees to be paid more based on their qualifications and responsibilities. They believe someone with less experience should be paid differently. To determine such evaluation companies use job analysis in order to provide job descriptions. The job evaluation is to determine pay according to a particular position. Market-competitive pay systems attract and retain the most qualified employees. (Martocchio, pg. 22, 2011) By obtaining a strategic analysis and compensation surveys companies can determine who is most beneficial to the company based on the results. Strategic analysis examines long term growth and outlines the company’s profile to keep them in the market. Compensation surveys are collected and reviewed to determine different pay and which benefit packages are best needed. Compensation surveys are important because they enable compensation professionals to obtain realistic views of competitors’ pay practices. (Martocchio, pg. 22, 2011) Finally, recognizing individual contributions determines pay structures, pay grades, and pay ranges. The pay structures focuses on the difference in an employees’ contribution to company. With this structure it helps the company determine which employee has greater knowledge of the job their performing which leads to better pay. Companies with similar job groups use pay grades to determine compensation. Pay ranges start at the bottom and reach the maximum allowed depending on the job.…
The life and brutal death of Hypatia of Alexandria has been a topic of debatable discussion since the 4th century C.E. She lived Alexandria, Egypt (the center of ancient knowledge) and while it is assumed that she learned the study of mathematics from her father, “Theon of Alexandria” it is known that she was the head geometry teacher of the Neo-Platonist school (Belenky, 2010). Hypatia is regarded as one of the first women that contributed in many ways to the field of mathematical findings that have forever changed the way we think and see the world today. One major way she contributed to the development of mathematics is by building on to the work of an earlier mathematician, an Egyptian named Diophantus. Diophantus worked with quadratic equations and equations having multiple solutions; these equations are known as indeterminate equations. For example, the problem of changing a one-hundred-dollar bill into twenties, tens, fives and ones leads to an indeterminate equation because there are multiple solutions available.…
In this time, “Europe was in deep slumber” (crest of the peacock). The transference of this knowledge to European colonies resulted in the production of some of the most influential mathematical knowledge. From a political point of view, mathematical knowledge can be considered as power. The mathematisation of modern life and society has been growing exponentially, so much so that the majority of human movements are conceptualised and controlled numerically. A strong education system has become the key to the quantified thought processes that are required in modern citizens.…
The contribution of the abacist to the development of mathematics in Europe was greatly attributed to the development of…
Later came the Pythagoreans who followed Pythagoras, the Father of Numbers. He said that the basis for everything was numbers. His idea was that everything could be broken down into numbers. If a volcano were to explode or a fire was to destroy a town Pythagoras believed that it was because of numbers. His idea is still being used today by scientists, mathematicians, and even higher level algebra students as he later created the Pythagoras theorem.…
Early North Americans, or Native Americans, were a blend of many different people. Their lifestyles varied, depending on where they settled. Some relied heavily on hunting and gathering, some relied heavily on agriculture and farming, and others relied heavily on fishing. Even when it came to language, they were very diverse, as early North Americans spoke as many as around 1,000 different languages. In order to communicate with one another or with explorers venturing to new lands, a conversation had to be translated into many dialects until it was translated into the local understood one, and even though they were already there, they were in a sense looked…
Our first knowledge of mankind’s use of mathematics comes from the Egyptians and Babylonians. Both civilizations developed mathematics that was similar in scope but different in particulars. There can be no denying the fact that the totality of their mathematics was profoundly elementary2 , but their astronomy of later times did achieve a level comparable to the Greeks.…
Aryabhata (IAST: Āryabhaṭa; Sanskrit: आर्यभटः) (476–550 CE) was the first in the line of great mathematician-astronomers from the classical age of Indian mathematics and Indian astronomy. His most famous works are the Aryabhatiya (499 CE, when he was 23 years old) and the Arya-siddhanta.…
• A model working or non working on any topic of mathematics of IX-X level.…
At age 52, while living in Croton, Italy, Pythagoras established the Pythagorean society. It was through this society and his positions in local government that Pythagoras recruited men and women in order to lead them to the pure life with his spiritual and mathematical teachings. Pythagoras believed that number was limiting and gave shape to all matter and he impressed this upon his followers (Gale, 1998). During his time leading the Pythagoreans, Pythagoras not only proved the Pythagorean Theorem, but also made other mathematical contributions. One of those contributions was that a number is an abstract entity, separable from all specifics. He also discovered that the sum of the angles in a triangle is equal to two right angles. While Pythagoras himself provided the world with mathematical insight, his followers also helped to advance mathematics. One follower in particular, Hippasus,…