Eggs POW #1 1. Problem Statement: A farmer has some eggs in a cart‚ and is going to market them. She accidently breaks every egg. She doesn’t remember how many she had‚ but she remembers some things. She knows that when she put them in groups of 2‚ 3‚ 4‚ 5 and 6‚ there was one egg left over. When she put them in groups of 13 no eggs were left over. You need to find out how many eggs there are in total. 2. Process: I first thought about a common multiple of 2‚ 3‚ 4‚ 5‚ and 6. The least
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1. Describe the various experience of the women in the POW camp. A) The women in the POW camps were treated very harshly‚ there are many instances that support this statement. One is that the women were given inhumane living quarters where food is scarce. These women were forced to bear extreme punishments such as kneeling for hours in the hot sun‚ or falling over onto sharp spikes. These women were not supplied with proper sanitation. There were also extreme cases of punishment used on minor offences
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whenever caught‚ have to be treated as PsOW and they have certain rights and privileges. The enemy always utilizes this opportunity to the fullest and employs certain obvious and hidden methods to extract information from the PsOW. Rights of a POW 2. The POW can only be interrogated by following the rules and regulations laid down in the Article (v) of Geneva Convention of 1949. A prisoner of war needs only to give his name‚ number and rank and must remain silent on all other matters and resist all
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For each of my exploration questions I simply drew spiralaterals that satisfied the question. For example one of my questions was "Does the number of numerals in the sequence change the pattern?" To test this I drew a three number spiralateral‚ a 4
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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. My task is to find out how much each bale weighs. When I am done looking for solutions‚ I might have to look back over the problem to see if I can find some easier way to find the weights. Process Well I worked with 3 other people to get the answer. So we
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as the group escapes a soldier gets drugged and dies which probably makes it the most entertaining scene in the entire play. Because it is a play it needs to entertain its viewers‚ as that is the purpose of any performance to make the viewers enjoy what they are watching/listening to. To do this the performers must get into character this can be by changing their voice to show the emotions of a character or by simply looking the part this is where a costume comes into play. Costumes are one of
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point. So if you were using the numbers 1‚ 2‚ and 3 you would do what is shown in the diagram below. You go up one square‚ then you go right two squares‚ next you go down three squares and start the sequence again but while going in that direction. So after you go down three you will go left one and then up two and you just keep going in that same pattern. When I started my series of spiralaterals I started with trying to find out what would happen when you switched the order of the numbers and I
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his punching‚ the bird ordered the guards to club each one twice in the head with a Kendo stick (302).” After practically being starved to death while stranded at sea‚ Phil and Louie get captured by the Japanese. They immediately get thrown into a POW camp and receive beating that lasts for two hours‚making them not want to fight back. The crimes that was committed against the soldiers eventually led to death and for the survivors PTSD‚causing them to mentally not be the same after the war.
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were called prisoners of war or POWs for short. Countries‚ such as Germany and Japan‚ did not follow the set laws‚ enacted by the Geneva Convention‚ that were made to protect
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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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