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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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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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 find the number of 3 by 5 inch and 8 by 9 inch pieces she could fit into the quilt if the piece was 4 inches wide and 18 inches long. 2.Process First I got graph paper and read the problem. I also got colored pencils so I can draw the different shapes. Then I started sketching shapes on the graph paper. Then by putting different shaped 3 by 5 inch
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from various ways she tried packing the eggs. She knows that when she put the eggs in groups of 2‚ there was one egg left over. When she put them in groups of 3‚ there was also one egg left over. The same thing happened when she put them in groups of 4‚ groups of 5‚ groups of 6‚ but when she put them in groups of 7‚ she ended up with no eggs left over. How many eggs did she have? Is there more than one answer? Process - First‚ I knew that the number of eggs she had would be multiples of 7 because
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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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Reaves I pledge… 9/5/14 Pow #1 A Sticky Gum Problem This POW didn’t have a specific problem but it does have a few specific problems with gumballs. Question 1: Mrs. Hernandez comes across a gumball machine one day when she was out with her twins. Of course‚ the twins each wanted a gumball. They also insist on having the same color. They don’t care what color the gumballs are‚ as long as they’re both the same. Ms. Hernandez can see that there are only white and red gumballs in the machine. The
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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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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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Take-Home Assessment for Patterns Problem Statement- There is a cube that is 5 inches long on every side the large cube is made up of 1 inch smaller cubes‚ and each smaller cube is 1 inch on every side. Someone paints the outside of the cube and the paint doesn’t seep to the inside. How many of the smaller cubes have any paint on them at all. How many of the smaller cubes have just one face painted? How many of the smaller cubes have two faces painted. Answer the question for three‚ four‚ five
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