1000 miles away. Sounds easy right? Wait there’s a catch. For every mile she walks she has to eat one banana. See now it got hard. So with all of this said how many bananas will he be able to take to the market and sell? Process Doing the mini POW helped a lot with this one. Because knowing that Corey Camel can drop bananas on the way to the market is an important part‚ because of he couldn’t the answer would be an obvious zero. Since you can drop them I decided to drop 800 bananas at the 100
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Question: Assess the experience of Australian POWs in World War II. Being captured as a POW in WW2 was never a good position to be in regardless of what nationality you were and who had captured you. Each country had their own system for managing POWs‚ some of which were definitely better than others but none were ever overly pleasant for the captives. Australian solders were captured and held by three different countries. These countries were: Germany‚ Italy and Japan. Being captured by the German
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POW 10: Possible Patches Problem Statement: The story in this POW goes that there is a girl named Keisha that is making a patchwork quilt‚ it will be made of rectangular patches. Keisha finds a piece of satin that’s dimensions are 17in by 22in. Our goal is to try to get the most from the piece of satin‚ in other words try to get as many rectangular shapes from her piece of satin. The rectangular shapes have to be 3in by 5in. Check out http://minorleaguegamer.com Process: The methods
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Geneva Convention prisoners only had to give their name‚ rank‚ and serial number. German camps were usually rows of barracks enclosed by a barbed fence‚ lined with guard towers. These towers contained guards that would shoot any escaping prisoner. POWs were given two meals a day consisting of soup and bread‚ though this was not enough‚ and most had to coop with hunger. Sometimes the Red Cross would bring items such as butter‚ chocolate‚ or condensed milk. Only some of men had to work while the
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paper focuses on the analysis of the Prisoners-of-War Camp (POW Camp from now on) as depicted by R.A. Radford regarding various economical matters and behavioural aspects of its inhabitants. First of all the organisation of the POW Camp itself will be explained with a secondary focus on the extent‚ to which organisational structures foster a functioning market. Afterwards the emergence of cigarettes as a currency in the market of the POW camp will be examined with a detailed focus on a comparison
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What Goes Around Comes Around You have heard the term ’What goes around comes around.’‚ right? Also known as karma? Alternately‚ should something be said about the term karma? Most individuals are acquainted with the notion of karma‚ but there are a couple of key focuses that should be discussed. According to Encyclopedia Britannica‚ karma is a widespread law in which great or consequential activities figure out the perspective modes of a person (Encyclopedia Britannica). It is said to be one
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POW 3: Checkerboard Squares Teacher Assessment Scaled Score 1) Introduction: A good Introduction should restate the situation and specific task in your own words. DO NOT plagiarize! Your introduction section should be written such that someone unfamiliar with the POW could read through your introduction‚ understand the problem‚ and work out the POW without reading your process section. / 4 / 20 2) Process: A good Process should clearly describe all methods that you tried in detail. If
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Taylor Gray 1/31/11 POW 6: linear nim For this game of Linear Nim you draw 10 line marks on a piece of paper and two players take turns crossing off only 1‚ 2‚ or 3 marks per turn. The person who crosses off the last mark is the winner. Firstly what I did was play a few games with my Mom and what I realized right away was that if you stopped just before the last four dashes in the game then you would always win. Since you aren’t always guaranteed of being the one who can put these dashes
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Aser Louissaint Ms. Curran Pre-Calculus November 29‚ 2013 High Low Difference POW Problem Statement: The POW starts off with the random 3-digit number 473 and number the problem says to arrange the digits from largest to smallest‚ which is 743. Then arrange the digits from smallest to largest‚ which is 347. The arrangement of the digits from least to greatest is subtracted from the arrangement of those same digits from greatest to least. The problem we ultimately end up doing is 473-347 and
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Shortest says she has the best formula in which you make any polygon on the geoboard and tell her both the number of pegs in the interior and the number of pegs on the boundary and her formula will give you the area immediately. Your goal in this POW is to find Frashy’s super formula but tou might want to begin with her friends formulas. 1 Begin with Freddy’s formula a. Find a formula for the area of polygons with no pegs in the interior. The number of boundaries is the In and the Out is the
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