(Problem 1: Monte Hall, twisted)
(Problem 1: Monte Hall, twisted)
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[[HW3.1.b Anand Gautam_ECE302Fall2008sanghavi]]
 
[[HW3.1.b Anand Gautam_ECE302Fall2008sanghavi]]
 
== Problem 1: Monte Hall, twisted ==
 
== Problem 1: Monte Hall, twisted ==
 
+
[[HW3.1.b Anand Gautam_ECE302Fall2008sanghavi]]
 
This scenario is almost the same like the original problem. Just that your friend is kicked out by the host. The probability of you picking the car if you swap is 2/3 and not swapping is 1/3.
 
This scenario is almost the same like the original problem. Just that your friend is kicked out by the host. The probability of you picking the car if you swap is 2/3 and not swapping is 1/3.
  

Revision as of 18:37, 13 September 2008

Instructions

Homework 3 can be downloaded here on the ECE 302 course website.

Problem 1: Monte Hall, twisted

http://nostalgia.wikipedia.org/wiki/Monty_Hall_problem Explains the original Monty Hall problem and then the problem considering two contestants are involved.

HW3.1.a Shao-Fu Shih_ECE302Fall2008sanghavi

HW3.1.b Spencer Mitchell_ECE302Fall2008sanghavi


HW3.1.b Anand Gautam_ECE302Fall2008sanghavi

Problem 1: Monte Hall, twisted

HW3.1.b Anand Gautam_ECE302Fall2008sanghavi This scenario is almost the same like the original problem. Just that your friend is kicked out by the host. The probability of you picking the car if you swap is 2/3 and not swapping is 1/3.

Problem 2: A Bayesian Proof

HW3.2 - Steve Anderson_ECE302Fall2008sanghavi

Problem 3: Internet Outage

HW3.3 Gregory Pajot_ECE302Fall2008sanghavi


Problem 4: Colored Die

HW3.1.b Anand Gautam For part a, the chance of drawing each die is independent of the other one. So the probability of red on the first roll is just the product of the chance of drawing a red face on each die. hope that makes sense.

Problem 5: Fuzzy Logic

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Abstract algebra continues the conceptual developments of linear algebra, on an even grander scale.

Dr. Paul Garrett