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1. For a given sample size, the standard error of the sample mean is 10 grams. With other factors unchanged, to what extent must the sample size be increased if the standard error of the sample mean is to be just 5 grams?

2. Employees at a corporate headquarters own an average of 240 shares of the company's common stock, with a standard deviation of 40 shares. For a simple random sample consisting of 5 employees, what assumption would be required if we are to use the stan- dard normal distribution in determining P(}x $ 220)?

3. The manufacturer of a travel alarm clock claims that, on the average, its clocks deviate from perfect time by 30 seconds per month, with a standard deviation of 10 seconds. Engineers from a consumer magazine purchase 40 of the clocks and find that the average clock in the sample deviated from perfect accuracy    by 34 seconds in one month.

a. If the manufacturer's claim is correct (i.e., µ, 5 30 seconds, 5 10 seconds), what is the probability that the average deviation from perfect accuracy would be 34 seconds or more?

b. Based on your answer to part (a), speculate on the possibility that the manufacturer's claim might not be correct.

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