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    the essay is about weather the big band is real or not a reason of why the big band is true is because there is a scientific reason beghind it. weather it is true for false cannot be proven sine none was there to witness the supposed big bang. The most famous of us all are not real. True‚ scholars such as Albert Einstein and J. Robert Oppenheimer were once recognized by almost any sector of the American public. In fact‚ they were so well-recognized that Einstein’s hair and Oppenheimer’s pork

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    learned from the scholars would come to talk to her father and she would listen in. (I think this paragraph needs more but idk what to put) As mentioned earlier Agnesi has a function in trigonometry named after her. The Witch of Agnesi is a versed sine curve; to achieve this curve you must start

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    transmitter was giving the information to me the receiver‚ however there was a disturbance of sound which could the lack of communication. I might have responded differently by trying to use different elements of empathy‚ such as kinesics or proxemics sine my sound was blocked the use of hand moment would have indicated where to go and move

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    LEVEL 2 UNITChapter 204 1 Principles of electrical science 11 Level 2 Electrical Installations (Buildings and Structures) This chapter covers: Chapter 1 the principles of electricity the principles of basic electrical circuits the principles of magnetism and electromagnetism the operating principles of a range of electrical equipment the principles of basic mechanics the principles of a.c. theory electrical quantities in Star Delta configurations. LO1 Matter – something that has weight

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    4.14 TRIANGLES Triangles are three-sided shapes that lie in one plane. Triangles are a type of polygons. The sum of all the angles in any triangle is 180º. Triangles can be classified according to the size of its angles. Some examples are : Acute Triangles An acute triangle is a triangle whose angles are all acute (i.e. less than 90°). In the acute triangle shown below‚ a‚ b and c are all acute angles. Sample Problem 1: A triangle has angles 46º‚ 63º and 71º. What type of triangle is this? Answer:

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    Vasco Da Gama

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    to celebrate Vasco da Gama. His first trip to India is widely considered a pinnacle of world history as it marked the beginning of the first wave of global multiculturalism. The Origin of Vasco da Gama Vasco da Gama was born 1460 or 1469 in Sines‚ on the southwest coast

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    Wave Equation

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    Physical Optics UNIT -I Chapter-1 One Dimensional Wave Equation Introduction Wave equation in one dimension Chapter-2 Three Dimensional Wave Equation Total energy of a vibrating particle Superposition of two waves acting along the same line Graphical methods of adding disturbances of the same frequency Chapter – 1 Introduction: The branch of Physics based on the wave concept of light is called ‘Wave Optics’ or ‘Physical Optics’. Mathematical representation of

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    The Fabiani Law Case

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    Student Name: Professor: Class Name: Date of Submission: Fabiani Case Introduction The Antoine Fabiani case is an international case which involved the Government of Venezuela and the government of France where the two governments agreed to get an arbitrator to put to rest on the case of M. Antonio Fabiani in the most just manner and without bias. This shows that law has no barriers and no matter how powerful in terms of government or inferior‚ in this case Fabiani‚ the law will always be just provided

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    Organizational Thoery

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    Introduction Today with the advance of technology‚ organisations changes rapidly and work differently‚ adopting different ideas and implementing different strategy to their organisation. They gather different perspective that produces different knowledge from a wide variety field of studies and this perspective is able to associate with their own concepts and theories that could effectively design and manage organisations. These perspectives include modern‚ symbolic-interpretive‚ postmodern and

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    Differential Equations Second Order Differential Equations Introduction In the previous chapter we looked at first order differential equations. In this chapter we will move on to second order differential equations. Just as we did in the last chapter we will look at some special cases of second order differential equations that we can solve. Unlike the previous chapter however‚ we are going to have to be even more restrictive as to the kinds of differential equations that we’ll look at

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