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cotpi - Number and Logic Puzzles

Puzzle of the week. Sunday, September 29, 2013. Black and white plane. How can you construct a plane where every point is coloured either black or white such that two points of the same colour are never a unit distance apart? Sunday, March 31, 2013. Assuming that the performances of Alex and Bob would remain the same in future, who should the company fire to maximize its profits in the years to come? Random puzzle from the past. Sunday, January 20, 2013. Receive new puzzles from cotpi. Red and blue hats.

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cotpi - Number and Logic Puzzles | cotpi.com Reviews
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Puzzle of the week. Sunday, September 29, 2013. Black and white plane. How can you construct a plane where every point is coloured either black or white such that two points of the same colour are never a unit distance apart? Sunday, March 31, 2013. Assuming that the performances of Alex and Bob would remain the same in future, who should the company fire to maximize its profits in the years to come? Random puzzle from the past. Sunday, January 20, 2013. Receive new puzzles from cotpi. Red and blue hats.
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cotpi - Number and Logic Puzzles | cotpi.com Reviews

https://cotpi.com

Puzzle of the week. Sunday, September 29, 2013. Black and white plane. How can you construct a plane where every point is coloured either black or white such that two points of the same colour are never a unit distance apart? Sunday, March 31, 2013. Assuming that the performances of Alex and Bob would remain the same in future, who should the company fire to maximize its profits in the years to come? Random puzzle from the past. Sunday, January 20, 2013. Receive new puzzles from cotpi. Red and blue hats.

INTERNAL PAGES

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1

Separating each integer from its double - cotpi

http://cotpi.com/p/61

Sunday, August 19, 2012. Separating each integer from its double. The positive integers are to be partitioned into several sets such that two times an integer and the integer itself do not belong to the same set, and every positive integer belongs to exactly one set. What is the minimum number of such sets required? Please email your solutions to puzzles@cotpi.com. Sunday, August 19, 2012 02:32 PM GMT. Tim Ophelders solved this puzzle:. Sunday, August 19, 2012 04:30 PM GMT. Simon solved this puzzle:.

2

Five-card trick - cotpi

http://cotpi.com/p/44

Sunday, March 18, 2012. If there were one more distinct card in the deck, the mathematicians cannot perform this trick. How is this trick done? Please email your solutions to puzzles@cotpi.com. Begin{align*} and n(n - 1)(n - 2)(n - 3) ge binom{n}{5} and Leftrightarrow n(n - 1)(n - 2)(n - 3) ge frac{n(n - 1)(n - 2)(n - 3)(n - 4)}{5! Ge n - 4 and Leftrightarrow n le 124 end{align*}. Sunday, March 25, 2012 07:03 AM GMT. This puzzle is based on:. Kleber, Michael. "The Best Card Trick.". Black and white plane.

3

Black and white plane - cotpi

http://cotpi.com/p/69

Sunday, September 29, 2013. Black and white plane. How can you construct a plane where every point is coloured either black or white such that two points of the same colour are never a unit distance apart? Please email your solutions to puzzles@cotpi.com. This section will be updated when received responses are verified. This section will be updated when the puzzle is solved. Receive new puzzles from cotpi. Black and white plane. Composite factorial plus one. Red and blue hats. Is 1 - 0.999. 0?

4

Dropping marbles - cotpi

http://cotpi.com/p/34

Sunday, January 8, 2012. There is a 200-storey building. You are given 5 identical glass marbles. You are allowed to drop any marble from any floor to the ground. A marble either breaks or remains intact after a drop. If it remains intact, the marble can be reused. In the worst case, what is the minimum number of drops needed to find the highest floor in the building from which you can drop the marbles without breaking them? Please email your solutions to puzzles@cotpi.com. Tim Little solved this puzzle:.

5

Thief-turned-teacher - cotpi

http://cotpi.com/p/24

Sunday, October 2, 2011. What two questions might he have asked? Please email your solutions to puzzles@cotpi.com. Alex Yeilding solved this puzzle:. There are three possible answers to each question asked of the King: "Yes", "No, and "I don't know". If we can figure out questions that give all those answers, we can differentiate among 9 doors. Here is one scheme. On three of the doors paint "Is 1 1 = 2? On another three, paint "Is 2 2 = 5? On the final three, paint "Is the answer to this question 'No'?

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CSE Blog - quant, math, computer science puzzles: Books/Study Material

http://www.cseblog.com/p/booksstudy-material.html

CSE Blog - quant, math, computer science puzzles. Quant, Math and Computer Science Puzzles for Interview Preparation and Brain Teasing. A collection of 225 Puzzles with Solutions (classified by difficulty and topic). Section wise books I recommend. Mathematical Puzzles: A Connoisseur's Collection - by Peter Winkler. Entertaining Mathematical Puzzles - by Martin Gardner. Mathematical Puzzles of Sam Loyd. Introduction To Algorithms - by Cormen, Lieserson, Rivest. Algorithms - by Robert Sedgewick. Buy me Co...

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cotpi - Number and Logic Puzzles

Puzzle of the week. Sunday, September 29, 2013. Black and white plane. How can you construct a plane where every point is coloured either black or white such that two points of the same colour are never a unit distance apart? Sunday, March 31, 2013. Assuming that the performances of Alex and Bob would remain the same in future, who should the company fire to maximize its profits in the years to come? Random puzzle from the past. Sunday, January 20, 2013. Receive new puzzles from cotpi. Red and blue hats.

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