the imaginary land of numbers… Yes‚ numbers! I bet that would’ve never come to mind. Which brings me to the question: Who thought of them and why? In 50 A.D.‚ Heron of Alexandria studied the volume of an impossible part of a pyramid. He had to find √(81-114) which‚ back then‚ was insolvable. Heron soon gave up. For a very long time‚ negative radicals were simply deemed “impossible”. In the 1500’s‚ some speculation began to arise again over the square root of negative numbers. Formulas for solving
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Total number of Vehicles REGISTERED / ON ROAD in Karachi – 2011 compiled by URC S. No. Type of Vehicle 1 2 Total Registered on Road upto 31-122010 MECHANIZED ROAD TRANSPORT REGISTERED / ON ROAD 2011 Newly Registered During the Year 2011 January March April - June July September October December Total Registered on Road 2011 (Col. 4+5+6+7) Total Registered on Road upto 31-122011 (Col. 3+*) 3 4 5 6 7 8 9 15‚452 101 99 65
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THE REAL NUMBER SYSTEM The real number system evolved over time by expanding the notion of what we mean by the word “number.” At first‚ “number” meant something you could count‚ like how many sheep a farmer owns. These are called the natural numbers‚ or sometimes the counting numbers. Natural Numbers or “Counting Numbers” 1‚ 2‚ 3‚ 4‚ 5‚ . . . * The use of three dots at the end of the list is a common mathematical notation to indicate that the list keeps going forever. At some point‚ the
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TUTORIAL: NUMBER SYSTEM 1. Determine whether each statement is true or false a) Every counting number is an integer b) Zero is a counting number c) Negative six is greater than negative three d) Some of the integers is natural numbers 2. List the number describe and graph them on the number line a) The counting number smaller than 6 b) The integer between -3 and 3 3. Given S = {-3‚ 0‚[pic]‚ [pic]‚ e‚ ‚ 4‚ 8…}‚ identify the set of (a) natural numbers (b) whole numbers (c) integers
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Is America Number One? The two concepts I learned from this video were the standard of living is different in different countries of the world and freedom. For example‚ in the video it mentioned the United States‚ Hong Kong‚ and India. All of which that have different standards of living. In India there are a lot of poor people and the living conditions are far worse than Hong Kong and the United States. That is mostly due to the overpopulation in India and they cannot simply meet the demands of
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Real Number Properties In this assignment we were asked to solve three expressions using the properties of real numbers in order to do so. Each of the real number properties are essential in solving algebraic expressions. Although you may not need to use all of them in the same expression to solve you will need to use at least one. In this paper I will demonstrate the use of the properties and show the steps needed to solve each part of an expression. Understanding the properties of algebra
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MNP Mobile Number Portability 1 | P a g e 1. Definition: Mobile Number Portability (MNP) is the ability for users to switch to a new mobile service provider‚while retaining their existing mobile number. ’Porting’ is the act of switching to a new mobile service provider without having to change your mobile number. However‚ only active mobile numbers can port. Thus‚ the line shall not be terminated before initialization of Porting Process. 2. Benefits: The main benefit of MNP is freedom of
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first IBM PC used the __________ microprocessor. 5. What is the decimal number 36 converted into binary? 6. What is the binary number 11111 converted into decimal? 7. What is the largest decimal number that can be represented with 7 bits? 8. What power of 2 equals 65‚536? 9. A motherboard contains 2 GB of RAM. How many bytes is this? 10. What is the hexadecimal symbol equivalent to the binary number 1010? 11. Which of these is not a Boolean operation
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Tellurium Many historians believed that Franz Joseph Müller von Reichstein was born around 1740’s to 1742 in the Habsburg Empire‚ which later became known as the Austro-Hungary Empire. Müller had many different positions in the Austria-Hungary administration; but he’s most known for being a mineralogist and skilled miner. He started his rode to success by becoming a Markscheider (official mine surveyor)‚ which then lead him to become an Hüttenwerke (royal commission for mining in the Banat). These
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My Favorite Chaperone An unknown person once said‚ “Our culture‚ our traditions‚ our language are the foundations upon which we build our identity.” Maya Alazova is an immigrant girl who moved to the United States from Kazakhstan. Things got bad in Kazakhstan‚ Maya’s parent lose their jobs‚ so Maya’s aunt that was already in the U.S‚ went to help them‚ she acted like a sponsor to migrated to America. From there‚ Maya and her family got jobs and went to school but still adapting to the environment
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