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    Pow #1- a Digital Proof

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    A Digital Proof Write-up The problem in A Digital Proof has two parts. The first is to fill in five boxes with numbers that fit the criteria: each box has a number‚ and the digit that is placed in each box must be the amount of times that number appears in the whole five digit number formed by the boxes. The second part of the problem is to prove that there is only one solution. How I went about solving this problem was somewhat simple; at least‚ it was at first. I started from the ‘four’ box

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    POW 11: Let’s Make A Deal 1. Problem Statement: For this Problem of the Week we were required to find out if our chances of winning Let’s Make A Deal were higher if we switched to the other door or stayed with our original door after a worthless prize was revealed behind one of the doors we did not chose. The game show host knew what was behind each door‚ so every time he would reveal something worthless behind one of the doors you did not choose after you made your first choice. Then he would

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    Pow #10 Possible Patches

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    1. Problem Statement Keisha is making a quilt that will be made up of rectangular patches of rectangular material. When she finds a box of satin material that is 17 by 22 inches long she wonders how many 3 by 5 inch patches she could include into the quilt. However‚ after we found out that 22 at minimum‚ rectangular patches can fit into the quilt and 24 at maximum‚ she decides to see how many 9 by 10‚ 10 by 12 and 8 by 9 inch boxes she can fit into the 17 by 22 inch quilt. Lastly‚ she had to

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    POW Problem Statement A. A farmer is going to sell her eggs at the market when along the way she hits a pot hole causing all of her eggs to spill and break. She meets an insurance agent to talk about the incident‚ and during the conversation he asks‚ how many eggs did you have? The farmer did not know any exact number‚ but proceeded to explain to the insurance agent that when she was packing the eggs‚ she remembered that when she put the eggs in groups of 2-6 she had even groups with 1 left over

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    Problem Statement There are twelve items numbered 1 through 12. All of the values or "weights" are the same except one item whose value is either greater than or less that the other 11 by an unknown amount. One can compare the sum of the values of a number of items in a set with the sum of the values of items in a disjoint set to see which one is greater. This comparison is also called "weighing." Find the least number of ways to determine which

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    6

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    21‚Jan.2015 Ms Leila Hussein 6 HAVEN St. MELBROUNE‚ AUSTRALIA‚ 1234 Dear Ms Leila Coffee Ville is pleased to formally offer you the position of café manager in our coffee shop. As discussed you will be responsible for the manager support function for our store. The duties and responsibilities that you will be expected to carry out are detailed in the attached job description (appendix 3). You will report directly to the Emma and your normal working hours are expected to be 7.00am to 5.00pm‚ Monday

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    The The Washington Traffic Safety Commission estimates that a car accident happens every 5 minutes‚ with many of these occurring in Seattle. Not all of these accidents result in whiplash‚ but many do. While car accidents are the most common way that whiplash happens‚ any sudden blow that forces your head to jerk backward and forward quickly‚ can result in whiplash. What is Whiplash? The sudden and forceful jerking of the head forward and then backward causes the neck muscles to strain. It can

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    POW #12: The Big Knight Switch PROBLEM STATEMENT: For POW 12‚ I am asked if four knight’s‚ (two black and two white) can switch places‚ while perpendicular to each other‚ (meaning two black knights are on one side of a 3x3 chess board with two white knights adjacent to them. They‚ were feeling restless and decided to attempt to see if this were possible. Keeping in mind the following guidelines: · No two pieces can occupy the same square · Knight’s can pass or jump over each other

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    humiliate them but nothing works‚ these men and women are the American POWs and Japanese - Americans. The American POWs and Japanese - Americans were made invisible literally and figuratively. But some American POWs and Japanese - Americans were able to resist from being made invisible. Louie Zamperini was an Olympic runner‚ until World War 2 started so he volunteered to be an American soldier but ended up crashing and staying in POW camps. Louie was imprisoned by the Japanese and was made invisible

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    One night when Mr.White was outside of the house he heard a voice calling his name but he ignored the calling of his name.Mr.White then went to bed after a quick drink of water.He dreamed of a monkey’s paw in the basement somewhere and he made three wishes.Later that morning he told his wife Mrs.White and his son Herbert that he dreamed of a monkey’s paw and that he had three wishes.Mr.White remembered that in his dream he found the monkey’s paw in the basement.He quickly ran down into the basement

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