A manufacturer of compact fluorescent light bulbs advertises that the distribution of the lifespans of these light bulbs is nearly normal with a mean of 9,800 hours and a standard deviation of 950 hours. (a) What is the probability that a randomly chosen light bulb lasts more than 10,500 hours? __________________ (please round to four decimal places) (b) Describe the distribution of the mean lifespan of 15 light bulbs. Refer to pages 172-173, box on 177, and 195. __approximately normal with μ = 9800 and __left skewed __right skewed __approximately normal with μ = 9800 and σ = 950 (c) What is the probability that the mean lifespan of 15 randomly chosen light bulbs is more than 10,500 hours? __________________ (please round to four decimal places)

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A manufacturer of compact fluorescent light bulbs advertises that the distribution of the lifespans of these light bulbs is nearly normal with a mean of 9,800 hours and a standard deviation of 950 hours.

(a) What is the probability that a randomly chosen light bulb lasts more than 10,500 hours?
__________________ (please round to four decimal places)

(b) Describe the distribution of the mean lifespan of 15 light bulbs. Refer to pages 172-173, box on 177, and 195.

  1. __approximately normal with μ = 9800 and
  2. __left skewed
  3. __right skewed
  4. __approximately normal with μ = 9800 and σ = 950

(c) What is the probability that the mean lifespan of 15 randomly chosen light bulbs is more than 10,500 hours? __________________ (please round to four decimal places)

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