You may need to use the appropriate technology to answer this question. A personal fitness company produces both a deluxe and a standard model of a smoothie blender for home use. Selling prices obtained from a sample of retail outlets follow. Retail Model Price ($) Outlet Deluxe Standard 1 39 27 2 39 28 3 45 36 4 38 30 5 40 30 6 39 35 7 34 29
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For the deluxe model, we add up all the prices and divide by the number of prices: (39+39+45+38+40+35+34)/7 = $38.57 For the standard model, we do the same: (27+28+36+30+30+29)/6 = $30.00 The difference between the two means is $38.57 - $30.00 = $8.57 Show more…
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Personal Fitness produces both deluxe and standard models of a smoothie blender for home use. The selling prices obtained from a sample of retail outlets are as follows: Model Price ($) Retail Outlet Deluxe Standard 1 39 27 2 39 28 3 45 35 4 38 30 5 40 30 6 39 34 7 35 29 Round your answers to 2 decimal places. a. The manufacturer's suggested retail prices for the two models show a $10 price differential. Use a 0.05 level of significance and test that the mean difference between the prices of the two models is $10 . b. What is the 95% confidence interval for the difference between the mean prices of the two models?
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A personal fitness produces both a deluxe and a standard model of a smoothie blender for home use. Selling prices obtained from a sample of retail outlets follow. Excel File: data10-27.xlsx Model Price ($) Model Price ($) Retail Outlet Deluxe Standard Retail Outlet Deluxe Standard 1 39 27 5 40 30 2 39 28 6 39 34 3 45 35 7 35 29 4 38 30 b. What is the 95% confidence interval for the difference between the mean prices of the two models?
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A personal fitness produces both a deluxe and a standard model of a smoothie blender for home use. Selling prices obtained from a sample of retail outlets follow. Excel File: data10-27.xlsx Model Price ($) Retail Outlet Deluxe Standard 1 39 27 2 39 28 3 45 35 4 38 30 5 40 30 6 39 34 7 35 29 Round your answers to 2 decimal places. a. The manufacturer's suggested retail prices for the two models show a $10 price differential. Use a 0.05 level of significance and test that the mean difference between the prices of the two models is $10. Do not reject the null hypothesis (Ho=10) b. What is the 95% confidence interval for the difference between the mean prices of the two models? 5.63 to 6.31
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