Introduction When we think of bees‚ what do we think of? Do we think about getting stung? The sweet honey that they make? What about their crazy mathematical genius? Bees have‚ somehow‚ figured out that they should use hexagons for their honeycombs. How? I hove no clue- do I look like an apiologist to you? No. But I do know that the method the bees use is the best method for their intent. The unit “Do Bees Build It Best?” helped me realize and confirm the previous. I studied geometry
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In “The 16 years Old Killer” video‚ it was about a 16 years old‚ Cyntoia Brown who had committed first degree murder. During the time‚ 16 years old Cyntoia was working as a prostitute for the man she was living with for awhile. A man requested her services and demand that it should be done at his house despite Cynthia disapproval. The murder took places in his room when Cyntoia took out a gun and shot him in his bed with his back against her. In her defence she told that she was being fearful for
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Due to the Education and Skills Act 2008 young people must stay in education until they are 18 years of age‚ this has occurred as research has shown the longer young people stay in education the healthier they are‚ the more money they can earn and they are less likely to get into trouble with the police. There are many options for post 16 year olds; they can apply for a place at sixth form colleges‚ school sixth forms or in a further education college. Apprenticeships or programme-led apprenticeships
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shapes on rugs the wall. Even quilting shops use tessellation shape to help them quilt things together. I really liked doing this POW I think it really helped me realize that shapes can be about used for anything. I did but my write up off and I’m paying the prices by trying to get caught up on everything. But I did really enjoy working with my hands for this POW.
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References: 1. Devangshu Dutta (2002). “Learning from Zara: Case Study”‚ Third eyesight 2. LI Cai-feng‚ (2009). Agile Supply Chain‚ Management Science and Engineering ISSN 1913-0341 Vol.3 No.2 3. Tiplady‚ R. (2006). “Zara: Taking the Lead in Fast Fashion”‚ BusinessWeek‚ April 4‚ 2006. 4. Qinghua Zhang (2008). Analysis on the Successful Case of Efficient Supply Chain in ZARA‚ IEEE ‚ ISBN: 978-1-4244-2107-7‚ pp. 1-4 5. Margaret Bruce‚ Lucy Daly (2006). Buyer behaviour
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Development from conception to 16 years New-born babies are born with many different reflexes. ‘The presence of some of the new-borns primitive reflexes is essential to survival’‚ Child Development An Illustrated Guide‚ Page 12. Some of the automatic reflexes include ‘swallowing and sucking‚ when anything is put in the mouth‚ babies at once suck and swallow’‚ Child Development An Illustrated Guide‚ Page 12. At birth in their gross motor development babies will lie on their back ‘lie supine (on
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POW 13 Problem Statement: The problem of the week states how many bananas can corey the camel get to the market if he has to eat one banana every mile and it s 1000 miles to the market and he has 3000 bananas and he is able to hold only 1000 bananas at a time. Process: I knew that corey had to eat one banana every mile and he had to go 1000 miles but could only carry 1000 bananas at a time and there was 3000 miles so i knew he would have to drop off bananas at certain places to be able
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POW:6 The Haybaler Problem Problem Statement: You bought 5 bales of hay but they weighed them in pairs not individually like they used to. The bales of hay could be matched up in any combination like‚ 1 and 2‚ 1 and 3‚ 1 and 4‚ and so on. The salesperson did not keep track of the weight of each bale of hay. Your job is to find out the weight of each bale of hay using combinations‚ 80‚ 82‚ 83‚ 84‚ 85‚ 86‚ 87‚ 88‚ 90‚ and 91. Remember there are 5 punkins and you can only make combinations of 2.
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or left‚ or right) and 1 square to the left (or right‚ or up‚ or down.) The moving combinations must be 2 up or down and 1 to the left or right. Or‚ 2 to the left or right and 1 up or down. Example: They can’t move 2 to the left and 1 to the left. They must always move in an "L" shape. - No two pieces can switch spots at the same time - The knights can only move one at a time - They must stay within the 9 squares of their 3x3 chessboard Process To solve this POW I read over exactly what
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Zack Kirkpatrick IMP 2 POW 2; Tying the Knots Problem Statement: A couple wants gto get married but to do so a ritual must be completed. This ritual includes 6 strings. The ends of each of these strings must be tied to one another on both ends. If the strings make one large loop they can get married‚ anything else however will result in them having to wait. The problem is whether or not hey will get married. The best way to find this answer is to find combinations of diffierent loops. Then
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