29. There are 1,000 golden delicious and 1,000 red delicious apples in a cooler. In a random sample of 75 of the golden delicious apples, 48 had blemishes. In a random sample of 75 of the red delicious apples, 42 had blemishes. Assume all conditions for inference have been met. Which of the following is closest to the interval estimate of the difference in the numbers of apples with blemishes (golden delicious minus red delicious) at a 98 percent level of confidence? A (-0.076, 0.236) (-0.105, 0.265) c) (-10.5, 26.5) (-76, 236) E (-105, 265)

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 am using a study test to practice for an upcoming exam, and this is one of the questions I really don't understand. If you could possibly walk through this problem as simply as possible while describing every step and why it is being done, I would really appreciate it!

29. There are 1,000 golden delicious and 1,000 red delicious apples in a cooler. In a random sample of 75 of the
golden delicious apples, 48 had blemishes. In a random sample of 75 of the red delicious apples, 42 had
blemishes. Assume all conditions for inference have been met. Which of the following is closest to the
interval estimate of the difference in the numbers of apples with blemishes (golden delicious minus red
delicious) at a 98 percent level of confidence?
(-0.076, 0.236)
B) (-0.105, 0.265)
c) (-10.5, 26.5)
D (-76, 236)
E
(-105, 265)
Transcribed Image Text:29. There are 1,000 golden delicious and 1,000 red delicious apples in a cooler. In a random sample of 75 of the golden delicious apples, 48 had blemishes. In a random sample of 75 of the red delicious apples, 42 had blemishes. Assume all conditions for inference have been met. Which of the following is closest to the interval estimate of the difference in the numbers of apples with blemishes (golden delicious minus red delicious) at a 98 percent level of confidence? (-0.076, 0.236) B) (-0.105, 0.265) c) (-10.5, 26.5) D (-76, 236) E (-105, 265)
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