The useful life of a certain battery is normally distributed with a mean of 328 hour standard deviation of 4 hours. A company has 500 of these batteries on hand. 26. What percentage of the batteries will last at least 336 hours? 27. What percentage of the batteries will last at most 328 hours? 28. What percentage of the batteries will last between 320 and 332 hours? 29. How many of the batteries will last less than 324 hours? (Round to nearest whole number.) 30. How many of the batteries will last longer than 332 hours? (Round to nearest whole number.) 31. How many of the batteries will last between 324 and 340 hours? (Round to nearest whole number.) Choices for 26-28: A) 2.5% D) 68% AC) 50% BC) 99.7% B) 97 E) 83. A) 419 D) 475 AC) 340 BC) 499 AD) 9 BD) & Choices for 29-31: B) 13- E) 24 AD) 4 BD) 4
The useful life of a certain battery is normally distributed with a mean of 328 hour standard deviation of 4 hours. A company has 500 of these batteries on hand. 26. What percentage of the batteries will last at least 336 hours? 27. What percentage of the batteries will last at most 328 hours? 28. What percentage of the batteries will last between 320 and 332 hours? 29. How many of the batteries will last less than 324 hours? (Round to nearest whole number.) 30. How many of the batteries will last longer than 332 hours? (Round to nearest whole number.) 31. How many of the batteries will last between 324 and 340 hours? (Round to nearest whole number.) Choices for 26-28: A) 2.5% D) 68% AC) 50% BC) 99.7% B) 97 E) 83. A) 419 D) 475 AC) 340 BC) 499 AD) 9 BD) & Choices for 29-31: B) 13- E) 24 AD) 4 BD) 4
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.3: Measures Of Spread
Problem 4GP
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