Suppose time taken to grade an exam-paper by an examiner has mean 13.1 min. and standard deviation 6.1 min. If the examiner has to grade 46 exam-papers, what is the approximate probability that she will finish grading in less than 648 min. (assuming grading times are independent and she grades continuously)? Answer to 4 decimal places.
14 refrigerators of a certain type has been returned to a distributor - 6 of these refrigerators have a defective compressor and 8 have less serious problems. A sample (without replacement) of 6 refrigerators are examined in random order, let X be the number of refrigerators with defective compressor among the examined ones. Answer all questions to 3 decimal places.
P(X = 3) =
错误. | Tries 3/5 | 以前的尝试 |
P(1 < X ≤ 3) =
What is the expected number of refrigerators with defective compressor among the examined ones?
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What is the standard deviation of number of refrigerators with defective compressor among the examined ones?
When circuit boards used in the manufacture of CD players are tested, the long-run percentage of defectives is 2%. A random sample of size n=29 of boards have been selected and checked.
What is the expected number of defective boards in the sample of 29? [Answer to 2 decimal places.] 0.58
The standard deviation of number of defective boards in the sample of 29 is: [Answer to 3 decimal places.] 0.754
What is the probability that at most 2 boards are defective in the sample? [Answer to 3 decimal places.] 0.980
The chance that the number of defective boards will exceed the mean by 2 standard deviation is: [Answer to 3 decimal places.]
错误. | Tries 2/5 | 以前的 |
1.)Suppose time taken to grade an exam-paper by an examiner has mean 13.1 min. and standard deviation 6.1 min. If the examiner has to grade 46 exam-papers, what is the approximate probability that she will finish grading in less than 648 min. (assuming grading times are independent and she grades continuously)? Answer to 4 decimal places.
Solution
Average()=648/46=14.09
approximate probability=0.8643
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