Bismarck’s Foreign Policy Otto von Bismarck (1815-1898) ruled Germany’s foreign policy from 1871 until 1890. He won over Prussia’s elected representatives by unifying Germany‚ first the north (1866) and then (in 1871) the whole of ‘Lesser Germany.’ In 1870‚ the French government blundered into a conflict with Prussia. By declaring war‚ the French fell into a trap that the Prussian king’s chief minister‚ Otto von Bismarck‚ had carefully laid for them. War against France‚ the ‘traditional enemy’
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spreadsheet‚ next step is to use the Solver to find the solution. In the Solver‚ we need to identify the locations (cells) of objective function‚ decision variables‚ nature of the objective function (maximize/minimize) and constraints. Example One (Linear model): Investment Problem Our first example illustrates how to allocate money to different bonds to maximize the total return (Ragsdale 2011‚ p. 121). A trust office at the Blacksburg National Bank needs to determine how to invest $100‚000 in following
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linear regression In statistics‚ linear regression is an approach to model the relationship between a scalar dependent variable y and one or more explanatory variables denoted X. The case of one explanatory variable is called simple linear regression. For more than one explanatory variable‚ it is called multiple linear regression. (This term should be distinguished from multivariate linear regression‚ where multiple correlated dependent variables are predicted‚[citation needed] rather than a single
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Assesment 1 - What is youth policy and how does it influence the work of youth workers? By Ciara Davis Youth policy is a vital aspect of Australian society‚ and is constantly being re-written and altered. Policy is defined by the Oxford dictionary as “… A course or principle of action adopted or proposed by an organization or individual”. The term "youth" applies to young people roughly between the ages of 12 and 25 who are beginning‚ amidst‚ or towards the end of adolescence (Children and Young
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Problem statement. There’s this game called linear nim where 2 players who have 10 marks and so they have to figure out a strategy. Then who ever crosses out the last mark wins. You can also play it with 15 marks. But you have to figure what to do while playing this game and try to find patterns or strategies to win. Process. So what I did to attempt the problem is that I played the game a few times with my partner with the 10 marks and 15. So we can find some patterns and strategies that we can
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PROBLEM NUMBER 1 A farmer can plant up to 8 acres of land with wheat and barley. He can earn $5‚000 for every acre he plants with wheat and $3‚000 for every acre he plants with barley. His use of a necessary pesticide is limited by federal regulations to 10 gallons for his entire 8 acres. Wheat requires 2 gallons of pesticide for every acre planted and barley requires just 1 gallon per acre. What is the maximum profit he can make? SOLUTION TO PROBLEM NUMBER 1 let x = the number of acres of wheat
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The Policy Process: Part I HCS/455 In the United States‚ Veteran’s health care at an economical rate is a continuous debate. It is warranted that the health care should improve at a constant rate to uphold the health needs of veterans‚ new and old. Government has the veterans association (VA) and with all the help it has available for veterans there are still times when that cares is not enough. There are so many individuals that are without health care because of one reason for another and
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The Impact of Ownership Structure on the Dividend Policy of Japanese Firms with Free Cash Flow Problem Aristotelis Stouraitis Lingling Wu Department of Economics and Finance City University of Hong Kong September 16‚ 2004 * Contact information: Aristotelis Stouraitis (the author who will attend the conference and present the paper)‚ Tel: (852) 2788 8450‚ Fax: (852)2788 8806‚ Email: efstoura@cityu.edu.hk. Lingling Wu‚ Tel: (852)2788 7393‚ Email: 50004340@student.cityu.edu.hk. Address : Department
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CHAPTER 8 Linear Programming Applications Teaching Suggestions Teaching Suggestion 8.1: Importance of Formulating Large LP Problems. Since computers are used to solve virtually all business LP problems‚ the most important thing a student can do is to get experience in formulating a wide variety of problems. This chapter provides such a variety. Teaching Suggestion 8.2: Note on Production Scheduling Problems. The Greenberg Motor example in this chapter is largest large
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Leading Determinants of Dividend Policy: A Case Study of Indian Banking Industry ABSTRACT: Dividend policy is a critical decision area in the field of finance. The subject of corporate dividend policy has captivated finance scholars for a long time‚ resulting in intensive theoretical modeling and empirical investigation. But several questions related to dividend decisions remain perplexing because of diverse and conflicting theories and evermore due to diverse empirical results. This paper attempts
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