1. Crop researchers are interested in the productivity of a new variety of corn. They plant 25 plots with randomly selected seeds of the new variety, record the yield in bushels per acre, and find that a 99% confidence interval for the true mean yield is 118 to 130 bushels per acre. (a) Interpret the confidence interval. (b) What is the point estimate that was used to create the interval? What is the margin of error? (c) Interpret the confidence level. (d) Based on the research, a marketer tells a possible customer that with this new variety of corn they can expect to receive more than 130 bushels per acre, on average. Use the confidence interval to evaluate this statement.

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8.1 Confidence Interval
1. Crop researchers are interested in the productivity of a new variety of corn. They plant 25 plots with
randomly selected seeds of the new variety, record the yield in bushels per acre, and find that a 99%
confidence interval for the true mean yield is 118 to 130 bushels per acre.
(a) Interpret the confidence interval.
(b) What is the point estimate that was used to create the interval? What is the margin of error?
(c) Interpret the confidence level.
(d) Based on the research, a marketer tells a possible customer that with this new variety of corn they can
expect to receive more than 130 bushels per acre, on average. Use the confidence interval to evaluate
this statement.
Transcribed Image Text:8.1 Confidence Interval 1. Crop researchers are interested in the productivity of a new variety of corn. They plant 25 plots with randomly selected seeds of the new variety, record the yield in bushels per acre, and find that a 99% confidence interval for the true mean yield is 118 to 130 bushels per acre. (a) Interpret the confidence interval. (b) What is the point estimate that was used to create the interval? What is the margin of error? (c) Interpret the confidence level. (d) Based on the research, a marketer tells a possible customer that with this new variety of corn they can expect to receive more than 130 bushels per acre, on average. Use the confidence interval to evaluate this statement.
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