| Line 6: | Line 6: | ||
2 = number of extra bars for a different coupon | 2 = number of extra bars for a different coupon | ||
| + | |||
2 is a geometric Random variable | 2 is a geometric Random variable | ||
| − | + | 3= # of extra bars after 2nd coupon to get 3rd coupon | |
| − | + | ||
| + | 3 is geometric Random Variable | ||
| − | + | 4 is geometric Random variable | |
| − | + | n is geometric Random Variable | |
| − | + | Average number of coupons | |
E[# needed]= | E[# needed]= | ||
Retrieved from "http://kiwi.ecn.purdue.edu/ECE302Fall2008sanghavi/index.php/5.1_-_Henry_Michl | Retrieved from "http://kiwi.ecn.purdue.edu/ECE302Fall2008sanghavi/index.php/5.1_-_Henry_Michl | ||
Latest revision as of 18:13, 5 October 2008
As henry has mentioned this is a problem that is similar to the one discussed in class.
1= 1 coupon
2 = number of extra bars for a different coupon
2 is a geometric Random variable
3= # of extra bars after 2nd coupon to get 3rd coupon
3 is geometric Random Variable
4 is geometric Random variable
n is geometric Random Variable
Average number of coupons E[# needed]=
Retrieved from "http://kiwi.ecn.purdue.edu/ECE302Fall2008sanghavi/index.php/5.1_-_Henry_Michl
