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MATHEMATICS CALCULUS
Kelantan.....!!
2 la tempat saya..
saya tinggal d'kelantan lbh 10thn...lbh la jgk 12thn.. d'pendekkan cerita mmg rakyat kelantan la...
logo kt atas byk mksudnya, salah satunya ialah.............
Kijang Emas!!
Dulu seorang puteri iaitu Cik Siti Wan Kembang anak raja Ahmad telah ditabal menjadi Raja Kelantan setelah sultan Ahmad mangkat. Baginda mempunyai seekor kijang yang amat disukai Baginda, iaitu persembahan daripada rakyat Baginda yang tinggal di Gunung Ayam.
Gambar kijang ini telah diterap di atas wang emas dengan perbelanjaan negeri, dan kemudiannya diabadikan pula sebagai lambang kebesaran negeri Kelantan.
2 la tempat saya..
saya tinggal d'kelantan lbh 10thn...lbh la jgk 12thn.. d'pendekkan cerita mmg rakyat kelantan la...
logo kt atas byk mksudnya, salah satunya ialah.............
Kijang Emas!!
Dulu seorang puteri iaitu Cik Siti Wan Kembang anak raja Ahmad telah ditabal menjadi Raja Kelantan setelah sultan Ahmad mangkat. Baginda mempunyai seekor kijang yang amat disukai Baginda, iaitu persembahan daripada rakyat Baginda yang tinggal di Gunung Ayam.
Gambar kijang ini telah diterap di atas wang emas dengan perbelanjaan negeri, dan kemudiannya diabadikan pula sebagai lambang kebesaran negeri Kelantan.
about mathematics
History
A quipu, a counting device used by the Inca.
Main article: History of mathematics
The evolution of mathematics might be seen as an ever-increasing series of abstractions, or alternatively an expansion of subject matter. The first abstraction was probably that of numbers. The realization that two apples and two oranges have something in common was a breakthrough in human thought.
In addition to recognizing how to count physical objects, prehistoric peoples also recognized how to count abstract quantities, like time — days, seasons, years.Arithmetic(addition, subtraction, multiplication and division), naturally followed.
Further steps need writing or some other system for recording numbers such as tallies or the knotted strings called quipu used by the Inca to store numerical data. Numeral systems have been many and diverse, with the first known written numerals created by Egyptians in Middle Kingdom texts such as the Rhind Mathematical Papyrus. The Indus Valle civilization developed the modern decimal system, including the concept of zero.
Mathematical beauty
Mathematics arises wherever there are difficult problems that involve quantity, structure, space, or change. At first these were found in commerce, land measurement and later astronomy; nowadays, all sciences suggest problems studied by mathematicians, and many problems arise within mathematics itself. For example, Richard Feynman invented the Feynman path integral using a combination of mathematical reasoning and physical insight, and today's string theory continues to inspire new mathematics. Some mathematics is only relevant in the area that inspired it, and is applied to solve further problems in that area. But often mathematics inspired by one area proves useful in many areas, and joins the general stock of mathematical concepts. The remarkable fact that even the "purest" mathematics often turns out to have practical applications is what Eugene Wigner has called "the unreasonable effectiveness of mathematics."
As in most areas of study, the explosion of knowledge in the scientific age has led to specialization in mathematics. One major distinction is between pure mathematics and applied mathematic. Several areas of applied mathematics have merged with related traditions outside of mathematics and become disciplines in their own right, including statistics, operations research, and computer science.
For those who are mathematically inclined, there is often a definite aesthetic aspect to much of mathematics. Many mathematicians talk about the elegance of mathematics, its intrinsic aesthetics and inner beauty. Simplicity and generality are valued. There is beauty in a simple and elegant proof, such as Euclid's proof that there are infinitely many prime numbers, and in an elegant numerical method that speeds calculation, such as the fast Fourier transform. G. H. Hardy in A Mathematician's Apology expressed the belief that these aesthetic considerations are, in themselves, sufficient to justify the study of pure mathematics. Mathematicians often strive to find proofs of theorems that are particularly elegant, a quest Paul Erdős often referred to as finding proofs from "The Book" in which God had written down his favorite proofs. The popularity of recreational mathematics is another sign of the pleasure many find in solving mathematical questions.
A quipu, a counting device used by the Inca.
Main article: History of mathematics
The evolution of mathematics might be seen as an ever-increasing series of abstractions, or alternatively an expansion of subject matter. The first abstraction was probably that of numbers. The realization that two apples and two oranges have something in common was a breakthrough in human thought.
In addition to recognizing how to count physical objects, prehistoric peoples also recognized how to count abstract quantities, like time — days, seasons, years.Arithmetic(addition, subtraction, multiplication and division), naturally followed.
Further steps need writing or some other system for recording numbers such as tallies or the knotted strings called quipu used by the Inca to store numerical data. Numeral systems have been many and diverse, with the first known written numerals created by Egyptians in Middle Kingdom texts such as the Rhind Mathematical Papyrus. The Indus Valle civilization developed the modern decimal system, including the concept of zero.
Mathematical beauty
Mathematics arises wherever there are difficult problems that involve quantity, structure, space, or change. At first these were found in commerce, land measurement and later astronomy; nowadays, all sciences suggest problems studied by mathematicians, and many problems arise within mathematics itself. For example, Richard Feynman invented the Feynman path integral using a combination of mathematical reasoning and physical insight, and today's string theory continues to inspire new mathematics. Some mathematics is only relevant in the area that inspired it, and is applied to solve further problems in that area. But often mathematics inspired by one area proves useful in many areas, and joins the general stock of mathematical concepts. The remarkable fact that even the "purest" mathematics often turns out to have practical applications is what Eugene Wigner has called "the unreasonable effectiveness of mathematics."
As in most areas of study, the explosion of knowledge in the scientific age has led to specialization in mathematics. One major distinction is between pure mathematics and applied mathematic. Several areas of applied mathematics have merged with related traditions outside of mathematics and become disciplines in their own right, including statistics, operations research, and computer science.
For those who are mathematically inclined, there is often a definite aesthetic aspect to much of mathematics. Many mathematicians talk about the elegance of mathematics, its intrinsic aesthetics and inner beauty. Simplicity and generality are valued. There is beauty in a simple and elegant proof, such as Euclid's proof that there are infinitely many prime numbers, and in an elegant numerical method that speeds calculation, such as the fast Fourier transform. G. H. Hardy in A Mathematician's Apology expressed the belief that these aesthetic considerations are, in themselves, sufficient to justify the study of pure mathematics. Mathematicians often strive to find proofs of theorems that are particularly elegant, a quest Paul Erdős often referred to as finding proofs from "The Book" in which God had written down his favorite proofs. The popularity of recreational mathematics is another sign of the pleasure many find in solving mathematical questions.