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    POW-Cutting The Pie

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    Problem Statement There are five bales of hay. When the bales of hay are weighed‚ they are weighed in pairs of two. When weighed‚ they were weighed in all possible pairs of two‚ like so: bales 1 &2‚ bales 1 &3‚ bales 1 & When weighed‚ they were weighed in all possible pairs of two‚ like so: bales 1&2‚ bales 1&3‚ bales 1&4‚ bales 1&5‚ bales 2&3‚ bales 2&4‚ bales 2&5‚ bales 3&4‚ bales 3&5‚ and bales 4&5. There are also 10 different weights and they are: 80‚ 82‚ 83‚ 84‚ 85‚ 86‚ 87‚ 88‚ 90‚ and 91

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    Pow Just Count the Pegs

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    Jordan Hunt P.3 POW Write Up; Just Count the Pegs Problem Statement: For the POW: Just Count the Pegs‚ I had to try and find the best formula possible for finding the area of any polygon on a geoboard. There are 3 different formulas you have to find. The first two are formulas that will combine together and help you find the best or “superformula”. In order to find the first two‚ you will make in and out tables. You will find the pattern and then come up with a formula for it. For the first

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    What was the role of the POW camps and what treatment was received by the prisoners and what did the prisoners do in the camps? During World War II over 140‚000 prisoners were kept in Japanese’s camps. These camps took away the prisoners clothes‚ food and anything they have been carrying through-out the war. The prisoners who lived in these camps were contained by guards‚ the guards were cruel and abusive mentally and physically. These type of camps were often kept as a secret to the rest of

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    Pow 2 Tying the Knots

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    Answer(they have a 8/15 chance of getting wed witch is a little over 50%) because 8 out of the 15 possible outcomes made one big loop. They have a 1/15 chance to get 3 loops and a 6/15 chance of having one big loop and one small evaluation this pow helped me cut corners and find tricks to making problems easer the problem wasn’t that hard it took me like an hour to figure out id give it a 5/10 on the hardness

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    POW 3 MATH 2

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    11/15/09 Class G Lauren McCarthy Pow 3: Eight Bags of Gold Problem Statement A king divides his gold among 8 trusted people. One of the trusted people is selling his gold. The king wants to find the thief but only has a pan balance. Being conservative‚ he wants to use the pan balance as few times as possible. What is the least number of trials he will have to do in order to guarantee that he has found the lightest bag? Process To solve the problem‚ I accumulated the least number of trials into

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    Reflect and Respond 1. As you read the stories about the Korean War POWs‚ how would you explain the connection between encouragement and success? In the story they was not receiving any encouragement therefore they gave up on life. Encouraging someone can play an important part in someone’s life and that could lead to success or it either can go in the opposite direction. The connection between the two are you cannot have one without the other. 2. One of the most important ways we connect with

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    Corey Camel Pow # 12

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    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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    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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    Pow 17 Cutting The Pie

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    POW 17- Cutting the Pie Problem Statement- If you were given a pie what is the maximum number of pieces you can produce from 4‚ 5‚ and 10 cuts? Keep in mind‚ that the slices do not have to be the same size and the cuts do not necessarily have to go through the center of the pie‚ but the cuts do have to be straight and go all the way across the pie. Include any diagrams you used to find the solution such as an In-Out table‚ or any patterns you found. Process- The first thing I did

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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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