

Next:Exercise
4.1
Up:No
Title
Previous:Exercise
3.1
Exercise 3.2
For the resampling CC, click here.
-
1.
-
Use the class code to obtain 20 trials of your resampling experiment for
Problem #1 in the last set of exercises.
-
2.
-
Use the class code to obtain 20 trials of your resampling experiment for
Problem #2 in the last set of exercises.
-
3.
-
Use the class code to obtain 20 trials of your resampling experiment for
Problem #3 in the last set of exercises.
-
4.
-
Use the class code to obtain 20 trials of your resampling experiment for
Problem #4 in the last set of exercises.
-
5.
-
Use the class code to obtain 20 trials of your resampling experiment for
Problem #5 in the last set of exercises.
-
6.
-
1000 parts are shipped into a factory. Your job is to obtain a random sample
of 20 (without replacement) of these parts for inspection. If the parts
are tagged 1001 through 2000, use the class code to obtain your sample.
-
7.
-
For the last problem, suppose your quality control plan rejects the shipment,
if 5 or more of the sampled parts are defective. Suppose that really 20%
of the shipped parts are defective. Determine the probability of returning
the lot using the quality control plan.
Estimate the desired probability by doing 30 resamplings.
-
8.
-
Same as the last problem but now only 10% are defective.
-
9.
-
We can solve a problem we have been discussing (opening with a pair, in
5 card poker) but the counting is a bit tedious, (need to count by 13's
fast). But if enough of you do, say, 5 poker hands we can combine the results.
Use the numbers 1 through 52 to denote the cards. Let
-
1, 14, 27, 30 denote Ace.
-
2, 15, 28, 31 denote a two.
-
Etc.
Now sample 5 numbers (length of trial) 1 through 52 without repacement.
Do this 5 times (5 trials). Count as a success a pair (not 3 nor 4 of a
kind).


Next:Exercise
4.1
Up:No
Title
Previous:Exercise
3.1
2000-08-26