Sacred Heart Convent Higher Secondary School Computer File Submitted to: Submitted by: Sanjay Chauhan Mohi Saxena Class – 10th A Roll No. - 8 Acknowledgement I owe a great many thanks to a great many people who helped and supported me during the writing of this project. My deepest thanks to my teacher
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Assignment 1: The goals of this assignment are: - learn to compile and run a very simple Java program - To know how to use environment (a) WAP to generate Fibonacci Series (b) WAP to generate Prime Number Series (c) WAP to convert given Celsius to Fahrenheit Assignment 2: The goals of this assignment are: - learn to compile and run a very simple Java program - learn to Arrays (a) WAP to find the sum of ‘n’ Numbers (b) WAP to Sort ‘n’ Numbers (c) WAP
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Though Pingala’s work was found in fragments‚ Halayudha‚ around 975‚ used the triangle to explain obscure references to Meru-prastaara‚ the "Staircase of Mount Meru". It was also realised that the shallow diagonals of the triangle were sums to the Fibonacci numbers. The Indian mathematician Bhattotpala later gave rows 0-16 of the triangle. Around the same time‚ the traingle was discussed by mathematicians in Persia‚ Al-Karaji‚and mathematician Omar Khayyám‚ reffered to the traingle as the "Khayyam
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1 C PROGRAMMING NOTE Based on the syllabus of Final B.Sc. Mathematics (Calicut University) By T K Rajan Selection Grade Lecturer in Mathematics Govt. Victoria College‚ Palakkad Phone: 9446537545 2 Contents 1 2 3 4 5 6 7 8 9 10 11 Introduction C Fundamentals Operators and Expressions Data Input Output Control Statements Functions Arrays Program structure Pointers Structures and Unions Datafiles 3 11 17 21 25 32 35 42 44 47 53 3 INTRODUCTION Computer Basically it is a fast calculating
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Investigatory Project (Pineapple Peelings to Vinegar) Introduction A. Background of the Study A Pineapple is a fruit wherein you have to peel off the peelings to eat it‚ like any other fruits. The researchers chose this as their project to prove that Pineapple peelings have other uses. The researchers also noticed that the families in our country are very practical nowadays. Instead of throwing the peelings away‚ many families can earn something from it by using our experiment. They can produce
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discoveries. While Galileo’s application of mathematics to experimental physics was innovative‚ his mathematical methods were the standard ones of the day‚ including dozens of examples of an inverse proportion square root method passed down from Fibonacci and Archimedes. The analysis and proofs relied heavily on the Eudoxian theory of proportion‚ as set forth in the fifth book of Euclid’s Elements. This theory had become available only a century before‚ thanks to accurate translations
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specific financial markets traders or clients to invest their money‚ explaining why their technical analysis is the best. From what I have found‚ there are not many organizations that combine the data from ample sources. They mostly use pivot points‚ Fibonacci lines‚ and MACD to analyze the next trade to invest in. Because the trading market determines the price of every good‚ it is extremely important for the progression of data analytics. The ever fluctuating market trends‚ the enormous amount of available
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References: 2. M. R. Brown and R. E. Tarjan‚ "Design and Analysis of a Data Structure for Representing Sorted Lists‚" SIAM Journal on Computing 9 (1980)‚ 594-614. 3. M. L. Fredman and R. E. Tarjan‚ "Fibonacci Heaps and Their Uses in Improved Network Optimization Algorithms‚" Journal of the ACM 34 (1987)‚ 596-615. 4. H. Gajewska and R. E. Tarjan‚ "Deques with Heap Order‚" Information Processing Letters 22 (1986)‚ 197-200. 5. G. Port and A. Moffat‚ "A Fast
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they are said adjacent -Edge e = (i‚ j) is said incident to i and j -|V| = cardinality of the vertex set ➢ A graph G(V‚ E) can be represented by |V| x |V| adjacency matrix ➢ A path between vertices i and j is a sequence of vertices and edges starting with vertex i and ending in j‚ such that every edge is incident to the preceding and following vertices. ➢ A path is simple if every node/edge appears only once. ➢ Distance between
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COURSE STRUCTURE AND SYLLABUS FOR 2-YEAR M. TECH. (COMPUTER SCIENCE & ENGINEERING) Approved by 83rd Academic Council Meeting held on 26 May‚ 2012 (YEAR 2012 ONWARDS) INDIAN SCHOOL OF MINES DHANBAD- 826 004‚ JHARKHAND 1 2-YEAR M.TECH (CSE) COURSE STRUCTURE M. Tech (CSE) − I Semester Name of the Courses High Performance Computer Architecture Advanced Data Structures and Algorithms Discrete and Analytical Mathematics Elective−I Elective−II High Performance Computer Architecture Laboratory
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