1) A manufacturing facility produces 1280 x 1024 LED (light-emitting diode) displays. The facility would like to determine if the median number of bad pixels per billion in a shipment of LED displays is greater than 350. a) What is the appropriate null and alternate hypothesis to determine if the median number of bad pixels per billion in a shipment of LED displays is greater than 350? b) Choose a level of a. Use a = 0.05 for this problem. c) To test the hypothesis, the manufacturing facility random selects 24 shipments of LED displays and determines the number of bad pixels per billion. The data appear in the LED Displays worksheet of the Chp 18 data workbook on Moodle. Calculate sample statistic, i.e., the number of plus signs. Sketch the sampling distribution. Include the critical value and test statistic. d) e) Draw a conclusion for the hypothesis test. Make sure you state your conclusion in the context of the problem. f) Calculate the p-value

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1) A manufacturing facility produces 1280 x 1024 LED (light-emitting diode) displays.
The facility would like to determine if the median number of bad pixels per billion in
a shipment of LED displays is greater than 350.
a) What is the appropriate null and alternate hypothesis to determine if the median
number of bad pixels per billion in a shipment of LED displays is greater than
350?
b) Choose a level of a. Use a = 0.05 for this problem.
c) To test the hypothesis, the manufacturing facility random selects 24 shipments of
LED displays and determines the number of bad pixels per billion. The data
appear in the LED Displays worksheet of the Chp 18 data workbook on Moodle.
Calculate sample statistic, i.e., the number of plus signs.
d) Sketch the sampling distribution. Include the critical value and test statistic.
e) Draw a conclusion for the hypothesis test. Make sure you state your conclusion
in the context of the problem.
f) Calculate the p-value
Transcribed Image Text:1) A manufacturing facility produces 1280 x 1024 LED (light-emitting diode) displays. The facility would like to determine if the median number of bad pixels per billion in a shipment of LED displays is greater than 350. a) What is the appropriate null and alternate hypothesis to determine if the median number of bad pixels per billion in a shipment of LED displays is greater than 350? b) Choose a level of a. Use a = 0.05 for this problem. c) To test the hypothesis, the manufacturing facility random selects 24 shipments of LED displays and determines the number of bad pixels per billion. The data appear in the LED Displays worksheet of the Chp 18 data workbook on Moodle. Calculate sample statistic, i.e., the number of plus signs. d) Sketch the sampling distribution. Include the critical value and test statistic. e) Draw a conclusion for the hypothesis test. Make sure you state your conclusion in the context of the problem. f) Calculate the p-value
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30
Display
1
23
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
2222
21
23
24
X: Bad Pixals
per billion
422
319
326
410
393
368
497
381
515
472
423
355
405
332
304
394
415
375
486
374
498
482
415
327
Transcribed Image Text:1 23 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 Display 1 23 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 2222 21 23 24 X: Bad Pixals per billion 422 319 326 410 393 368 497 381 515 472 423 355 405 332 304 394 415 375 486 374 498 482 415 327
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