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    History of Calculus

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    History of Calculus The history of calculus falls into several distinct time periods‚ most notably the ancient‚ medieval‚ and modern periods. The ancient period introduced some of the ideas of integral calculus‚ but does not seem to have developed these ideas in a rigorous or systematic way. Calculating volumes and areas‚ the basic function of integral calculus‚ can be traced back to the Egyptian Moscow papyrus (c. 1800 BC)‚ in which an Egyptian successfully calculated the volume of a pyramidal

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    Physics in Everyday Life

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    PHYSICS OF EVERYDAY LIFE BY Neha arora DEPARTMENT OF APPLIED SCIENCES Science is around us everywhere. The water you are drinking has science in it; the house you are living in has science in it. Anywhere you go‚ whatever you do sciences will surely going to help you. When we talk about the educational science‚ there are many other subjects which come under science. These subjects are called branches of science. Some of them are physics‚ chemistry‚ biology‚ astrology‚ etc. Physics is more than

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    Calculus

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    1. ht= -4.9t2+ 450‚ where t is the time elapsed in seconds and h is the height in metres. a) Table of Values t(s) | h(t) (m) | 0 | ht= -4.9(0)2+ 450= 450 | 1 | ht= -4.9(1)2+ 450= 445.1 | 2 | ht= -4.9(2)2+ 450= 430.4 | 3 | ht= -4.9(3)2+ 450= 405.9 | 4 | ht= -4.9(4)2+ 450=371.6 | 5 | ht= -4.9(5)2+ 450=327.5 | 6 | ht= -4.9(6)2+ 450= 273.6 | 7 | ht= -4.9(7)2+ 450= 209.9 | 8 | ht= -4.9(8)2+ 450= 136.4 | 9 | ht= -4.9(9)2+ 450=53.1 | 10 | ht= -4.9(10)2+ 450= -40 |

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    Calculus Essay

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    CALCULUS Calculus is the study of change which focuses on limits‚ functions‚ derivaties‚ integrals‚ and infinite series. There are two main branches of calculus: differential calculus and integral calculus‚ which are connected by the fundamental theorem of calculus. It was discovered by two different men in the seventeenth century. Gottfried Wilhelm Leibniz – a self taught German mathematician – and Isaac Newton - an English scientist - both developed calculus in the 1680s. Calculus is used in a

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    Calculus

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    1. Physical Properties of Water and Ice 1. Molecular Weight: A. 18.01528 g/mol Water‚ Molar mass Triple Point The temperature and pressure at which solid‚ liquid‚ and gaseous water coexist in equilibrium is called the triple point of water. This point is used to define the units of temperature (the kelvin‚ the SI unit of thermodynamic temperature and‚ indirectly‚ the degree Celsius and even the degree Fahrenheit). As a consequence‚ water’s triple point temperature is a prescribed value rather

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    differential calculus

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    History of Differential Calculus Universidad Iberoamericana September 20‚ 2013 Ever since men felt the need to count‚ the history of calculus begins‚ which together with Mathematics is one of the oldest and most useful science. Since men felt that need for counting objects‚ this need led to the creation of systems that allowed them to maintain control of their properties. They initially did it with the use of fingers‚ legs‚ or stones. But as humans continued developing

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    Calculus 2

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    function from the graph of the function Find the inverse function What exactly is a function? Functions are a tool for describing the real world in mathematical terms. A function can be represented by an equation‚ a graph‚ a numerical table or a verbal description. In this section we are going to get familiar with functions and function notation. MAT133 Calculus with Analytic Geometry II Page 1 An equation is a function if for any x in the domain of the equation‚ the equation yields

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    Calculus

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    SOLUTIONS TO SUGGESTED PROBLEMS FROM THE TEXT PART 2 3.5 2 3 4 6 15 18 28 34 36 42 43 44 48 49 3.6 1 2 6 12 17 19 23 30 31 34 38 40 43a 45 51 52 1 4 7 8 10 14 17 19 20 21 22 26 r’(θ) = cosθ – sinθ 2 2 cos θ – sin θ = cos2θ z’= -4sin(4θ) -3cos(2 – 3x) 2 cos(tanθ)/cos θ f’(x) = [-sin(sinx)](cosx) -sinθ w’ = (-cosθ)e y’ = cos(cosx + sinx)(cosx – sinx) 2 T’(θ) = -1 / sin θ x q(x) = e / sin x F(x) = -(1/4)cos(4x) (a) dy/dt = -(4.9π/6)sin(πt/6) (b) indicates the change in depth of water (a) Graph at

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    Calculus in Warfare

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    Calculus in Warfare Introduction Throughout the all of human history‚ one aspect truly stands out as definitive of human political interaction: war. From the story of Abraham militantly freeing his nephew Lot from the hands of a coalition of Mesopotamian kings to modern nuclear war threats between North Korea and the West‚ war has ever been one of the defining characteristics of human society and government. Furthermore‚ each society has specific ideas about war and how to effectively strategize

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    Sustainability and Calculus

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    Sustainability and Calculus Introduction and Preview             Calculus is all about change. Calculus provides the mathematical tools to examine important questions about dynamic behavior; e.g. how fast is the world population increasing? If we continuously release a pollutant into a lake  at a known rate‚ what’s the total amount of pollutant that will be dumped into the water in the next five years? How long will the nonrenewable supplies of coal and oil last if we maintain the current per capita

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