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The Snickers Challenge

Weekly Challenges for Mr. Lancaster's Classes

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The Snickers Challenge | mathisnofun.blogspot.com Reviews
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The Snickers Challenge | mathisnofun.blogspot.com Reviews

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Weekly Challenges for Mr. Lancaster&#39;s Classes

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The Snickers Challenge: October 2008

http://mathisnofun.blogspot.com/2008_10_01_archive.html

Weekly Challenges for Mr. Lancaster's Classes. Thursday, October 30, 2008. Algebra: A sequence from long ago. I keep forgetting to post our very first challenge, from way back when. Here it goes:. Given the first few numbers of a sequence,. Can you deduce the next number? As always, there is a pattern if you look closely enough. Sometimes when numbers increase extremely rapidly, we say they are growing exponentially. Algebra: A circuitous path. You do not need to start and end your walk at the same place.

2

The Snickers Challenge: Stats: Find the shaded area

http://mathisnofun.blogspot.com/2008/10/stats-find-shaded-area.html

Weekly Challenges for Mr. Lancaster's Classes. Monday, October 27, 2008. Stats: Find the shaded area. The ratio of the polygon's area to the circle's area are as follows for these shapes:. This is a trigonometric problem more than a stats one, but it's important because a similar problem, the ratio of the perimeters of these polygons to the radius of the circle, formed the basis of ancient attempts to find the value of pi! Subscribe to: Post Comments (Atom). View my complete profile.

3

The Snickers Challenge: Both: The Slamming Doors

http://mathisnofun.blogspot.com/2008/10/slamming-doors.html

Weekly Challenges for Mr. Lancaster's Classes. Monday, October 20, 2008. Both: The Slamming Doors. Here's this week's problem:. Imagine a long hallway, filled with closed doors. Let's say 10 doors to start. Now find 9 of your friends, and proceed as follows:. 1) You walk down the hall, opening every door. Now all the doors are open. 2) Your first friend walks down the hall, flipping the status. 4) Your next friend will flip every 4th door. 5) Your next friend will flip every 5th door.

4

The Snickers Challenge: Ground Rules!

http://mathisnofun.blogspot.com/2008/10/ground-rules.html

Weekly Challenges for Mr. Lancaster's Classes. Monday, October 20, 2008. Alright, now that I've finally got this thing set up, let's review the rules of the challenge:. 1) Each week I will give a challenge problem in Mr. Lancaster's class. The first person to correctly give me the answer to the problem will receive a king-size Snickers bar or other candy of their choosing as a prize! Subscribe to: Post Comments (Atom). View my complete profile. Astronomy Picture of the Day. Algebra: A circuitous path.

5

The Snickers Challenge: Algebra: A circuitous path

http://mathisnofun.blogspot.com/2008/10/algebra-circuitous-path.html

Weekly Challenges for Mr. Lancaster's Classes. Thursday, October 30, 2008. Algebra: A circuitous path. Imagine taking a walk in a city by a river. The river passes through the city and branches around some islands, and several bridges connect the opposite banks to the islands and each other. The image below should help you to picture this. Is it possible to walk about the entire city, crossing each bridge once and only once? You do not need to start and end your walk at the same place.

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Into the fray: October 2008

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Making the leap from the back of the classroom to the front. Friday, October 31, 2008. I love this one. Don't forget to check the tooltip. Thursday, October 30, 2008. Some of my fondest memories of middle and high school math were the puzzles. In between memorizing algorithms and vocabulary in class, there was an occasional puzzle thrown in which I invariably found more interesting than whatever I was supposed to be learning on the lesson plan. 3 3 18 19 = 4 3. 4 3 30 31 = 5 3. 5 3 45 46 = 6 3. To see wh...

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The Snickers Challenge

Weekly Challenges for Mr. Lancaster's Classes. Thursday, October 30, 2008. Algebra: A sequence from long ago. I keep forgetting to post our very first challenge, from way back when. Here it goes:. Given the first few numbers of a sequence,. Can you deduce the next number? As always, there is a pattern if you look closely enough. Sometimes when numbers increase extremely rapidly, we say they are growing exponentially. Algebra: A circuitous path. You do not need to start and end your walk at the same place.

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