(New page: 6.1 #38 Coin tossed 3 times. Possible Outcomes: TTT HHH TTH HHT THT HTH THH HTT Are the following independent? ie. p(A intersection B) = p(A)* p(B) a. First coin tails Secon...)
 
 
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=[[MA375]]: [[MA_375_Spring_2009_Walther_Week_5| Solution to a homework problem from this week or last week's homework]]=
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Spring 2009, Prof. Walther
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6.1 #38
 
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(1/2)*(1/4) = 0 False, DEPENDENT
 
(1/2)*(1/4) = 0 False, DEPENDENT
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[[MA375_%28WaltherSpring2009%29|Back to MA375, Spring 2009, Prof. Walther]]

Latest revision as of 08:24, 20 May 2013


MA375: Solution to a homework problem from this week or last week's homework

Spring 2009, Prof. Walther


6.1 #38

Coin tossed 3 times. Possible Outcomes: TTT HHH TTH HHT THT HTH THH HTT

Are the following independent? ie. p(A intersection B) = p(A)* p(B)

a. First coin tails Second coin heads First coin tails and Second coin heads

        4/8                      4/8                           2/8

(1/2)*(1/2) = 1/4 INDEPENDENT


b. First coin tails Two, and not three heads come up in a row Intersection: First coin tails, and then the last 2 are heads

         4/8                           2/8                                                   1/8

(1/2)*(1/4) = 1/8 INDEPENDENT


c. Second coin tails Two, and not three heads come up in a row

          4/8                               2/8                  

Intersection: Second coin must be tails, and then the last 2 slots must be 2 heads in a row

                           0

(1/2)*(1/4) = 0 False, DEPENDENT


Back to MA375, Spring 2009, Prof. Walther

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