(New page: Some questions that were on the final exam: If anyone knows how to do these, please write down your answers. == Question 1 == Solve the recurrence, I don't remember what the recurrence ...)
 
Line 15: Line 15:
  
 
== Question 3 ==
 
== Question 3 ==
Something about finding a<SUB>n</SUB> with ways of lining up four colors. Red, Blue, Green, and Yellow.  The only stipulation is that after each red, a blue must follow, unless the red is the very last color in the sequence.
+
Something about finding a<SUB>n</SUB> with ways of making an "n" length set of four colors: Red, Blue, Green, and Yellow.  The only stipulation was that after each red, a blue must follow, unless the red is the very last color in the sequence.
  
  

Revision as of 10:01, 4 May 2009

Some questions that were on the final exam:

If anyone knows how to do these, please write down your answers.


Question 1

Solve the recurrence, I don't remember what the recurrence was.

Question 2

Roll a normal dice. The probability of getting an i number is i times 1. a)What is the probability of each possible roll?

b)Find the probability that after 3 rolls, you still haven't seen a "1".


Question 3

Something about finding an with ways of making an "n" length set of four colors: Red, Blue, Green, and Yellow. The only stipulation was that after each red, a blue must follow, unless the red is the very last color in the sequence.


Question 4

Question 5

Question 6

Alumni Liaison

EISL lab graduate

Mu Qiao