The city of Alexandria has stimulated the imagination of all the people who have visited it‚ from the instant it was founded by Alexander the Great to the present day. Under the Ptolemaic Kings‚ Alexandria blossomed as one of the great centres of learning in both science and literature. All Ptolemaic Kings; from Ptolemaic I Soter to Ptolemaic VI Philometer have contributed to the development of Alexandria. The first three Ptolemaic rulers had hope of their new home as together the capital of
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Write an essay outlining your personal response to this topic. “Mathematicians have the concept of rigorous proof‚ which leads to knowing something with complete certainty. Consider the extent to which complete certainty might be achievable in mathematics and the natural sciences.” To what extent can man use mathematics and the natural sciences to embrace the concept of achieving absolute certainty? It is not possible for humans to achieve absolute certainty in knowledge using mathematics and the
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IMPACT OF SMASSE INSET ON STUDENTS’ ATTITUDE AND PERFORMANCE IN MATHEMATICS IN SECONDARY SCHOOLS IN KOSOFE DISTRICT BY BERNARD - SAMUEL - CLEMENT MATRIC NO: PT/10/22738 A THESIS SUBMITTED IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE NIGERIA CERTIFICATE OF EDUCATION (N.C.E) DEPARTMENT OF COMPUTER/MATHEMATICS IN ADENIRAN OGUNSANYA COLLEGE OF EDUCATION IJANIKI‚ OGUDU CAMPUS JUNE 2013 DEDICATION To my God the beginner and the author of my life who made it possible
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Inventory has decreased. | 5. | Sales are $500‚000 and variable costs are $350‚000. What is the contribution margin ratio? | A) | 43%. | B) | 30%. | C) | 70%. | D) | Cannot be determined because amounts are not expressed per unit. | 6. | Barcelona Bagpipes produces two models: Model 24 has sales of 500 units with a contribution margin of $40 each; Model 26 has sales of 350 units with a contribution margin
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Article for Assessment Name: Radhika Manghat Menon Date: Student ID: Email Plotting the scattered Applying mathematics to coaching - Radhika Manghat Menon “Out of chaos‚ comes Order!” – Friedrich Nietzsche. You love him or hate him‚ but you just cannot ignore Nietzhe. His second most famous quote perhaps is the one above‚ top of the list being‚ “God is dead!” In youth for most
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CASH FLOW DIRECT/INDIRECT 1. Given the following information and using the indirect method prepare the Cash Flows from Operating Activities section of the statement of cash flows. End of Year Beginning of Year Change Cash 23‚500 37‚400 (13‚900) Accounts receivable (net)
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Explain the contribution of King Asoka to Buddhism King Asoka‚ the first Buddhist Emperor of the Mauryan Empire‚ can be seen as a crucial figure to the contribution to the development and expression of Buddhism. Asoka contributed to the development of Buddhism through his expansion of his Buddhist state to neighbouring empires. Asoka‚ through missionary‚ expanded Buddhism to modern day Sri Lanka and Nepal. This expansion was made possible by Asoka’s decision that only five monks were needed to
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Major Contributions of Karen Horney Karen Horney was a German psychologist who made major contributions in psychology. Some of these contributions include things like in feminine psychology‚ theory of self‚ and self-psychology. On psychology.about.com it is stated “Her refutation of Freud ’s theories about women generated more interest in the psychology of women.” (Cherry‚ 2013) Although Karen Horney did follow a great deal of Sigmund Freud ’s theory‚ she did not have the same opinion with his
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CHAPTER 12 PRICING DECISIONS AND COST MANAGEMENT 12-1 The three major influences on pricing decisions are 1. Customers 2. Competitors 3. Costs 12-2 Not necessarily. For a one-time-only special order‚ the relevant costs are only those costs that will change as a result of accepting the order. In this case‚ full product costs will rarely be relevant. It is more likely that full product costs will be relevant costs for long-run pricing decisions. 12-3 Two examples of pricing decisions with
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MEI STRUCTURED MATHEMATICS EXAMINATION FORMULAE AND TABLES 1 Arithmetic series General (kth) term‚ last (nth) term‚ l = Sum to n terms‚ Geometric series General (kth) term‚ Sum to n terms‚ Sum to infinity Infinite series f(x) uk = a + (k – 1)d un = a + (n – l)d – – Sn = 1 n(a + l) = 1 n[2a + (n – 1)d] 2 2 x2 xr = f(0) + xf’(0) + –– f"(0) + ... + –– f (r)(0) + ... 2! r! f(x) f(a + x) uk = a r k–1 a(1 – r n) a(r n – 1) Sn = –––––––– = –––––––– 1–r r–1
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