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    Dr Maria Montessori

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    1 1. Discuss life and work of Dr. Maria Montessori and why is she referred to as a lady much ahead of her time? * Dr. Maria Montessori was born in Italy in 1870. Most of her life was spent in Rome. Her father Ale jandro was an accountant in government services. Her mother‚ Renilde ‚ had good education for a woman of her time and was more open to the many transformations that affected daily life at the end of the 19th Century. Maria Montessori‚ an only child‚ she was a vivacious‚ strong-willed

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    Regardless of race‚ country‚ or culture‚ people follow similar patterns of exploration‚ inventiveness‚ and creativity. After years of careful observation‚ Maria Montessori was able to identify the importance of tendencies that compel human beings to construct and refine the world around them. The practical application of the Montessori Method is based on human tendencies to explore‚ move‚ share with a group‚ to be independent and make decisions‚ create order‚ develop self-control‚ abstract ideas

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    The importance of Mathematics In such a modern and non-stop developing world nowadays‚ most people need mathematics as an important tool for their occupation‚ no matter what it is. Obviously‚ mathematics plays a vital role in daily use such as architecture‚ business‚ clerical work‚ etc... We even use math to balance our budget‚ pay bills‚ check our saving accounts‚ etc. Math is an important part of our civilization. Most people using mathematics recently wondered if they should learn about its

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    2. What are the discoveries of Dr. Maria Montessori ? Dr. Maria Montessori was a keen observer of children. She used her observational and experimental proclivities from her medical background to develop‚ what we might today call‚ a Constructivist understanding of the process of learning. She studied them scientifically. If she saw some unusual behavior in a child‚ she would say‚”I won’t believe it now‚ I shall if it happens again”. She studied the conditions in which the children would perform

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    Mathematics education

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    Vice-Chancellory Open Universities Australia (Curtin) Unit Outline 311803 EDP136 Mathematics Education 1 OpenUnis SP 2‚ 2013 Unit study package number: 311803 Mode of study: Area External Credit Value: 25.0 Pre-requisite units: Nil Co-requisite units: Nil Anti-requisite units: Nil Result type: Grade/Mark Approved incidental fees: Information about approved incidental fees can be obtained from our website. Visit f ees.curtin.edu.au/incidental_fees

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    experiments. Students at this level will learn how to formulate a hypothesis‚ and through keen experiences prove and or disprove a theory. This form of exploration appeals to the curiosity and imagination of a six to nine years old child. Maria Montessori pointed out that every element in our world has some important task to perform. This task will not only satisfy its own need but also contribute to the need of others in the process. This is one of the many facets of cosmic education. Cosmic education

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    The Role of Mathematics

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    knowledge bring you even greater understanding of the role of mathematics to both the census and everything else. ACKNOWLEDGEMENT I would like to thank everyone who helped in the successful completion of this project. I’d personally like to thank my supervisor Mr. Obi Henry for his support and co-operation. I would also like to thank my parents and Almighty Allah for their guidance. ABSTRACT Mathematics is one of the most widely used tools in any organization‚ society

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    Babylonian Mathematics

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    Babylonian Mathematics1 1 Introduction 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. Assyria 2 Basic Facts The Babylonian civilization has its roots dating to 4000BCE

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    Discrete Mathematics

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    | |Programme |Bachelor of Computer Science (BCS) | |Name of Course / Mode |Discrete Mathematics | |Course Code |CSC 1700 | |Name (s) of Academic

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    Tok Mathematics

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    Theory of Knowledge Éanna OBoyle ToK Mathematics “... what the ordinary person in the street regards as mathematics is usually nothing more than the operations of counting with perhaps a little geometry thrown in for good measure. This is why banking or accountancy or architecture is regarded as a suitable profession for someone who is ‘good at figures’. Indeed‚ this popular view of what mathematics is‚ and what is required to be good at it‚ is extremely prevalent; yet it would be laughed at

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