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Coke volumes : 12.2812.1112.1812.3112.1812.2512.0212.1112.2312.0912.3112.3011.8012.3312.0912.0512.0112.1712.2312.1612.1912.2012.1612.3512.1712.1812.3012.1912.1712.3112.2212.1612.1012.3912.2012.19COKE REG VOL The accompanying data set includes volumes? (ounces) of a sample of cans of regular Coke. The summary statistics are

Coke volumes : 12.2812.1112.1812.3112.1812.2512.0212.1112.2312.0912.3112.3011.8012.3312.0912.0512.0112.1712.2312.1612.1912.2012.1612.3512.1712.1812.3012.1912.1712.3112.2212.1612.1012.3912.2012.19COKE REG VOL The accompanying data set includes volumes? (ounces) of a sample of cans of regular Coke. The summary statistics are n=36?, x=12.186 ?oz, s=0.113 oz. Assume that a simple random sample has been selected. Use a 0.01 significance level to test the claim that cans of Coke have a mean volume of 12.00 ounces. Does it appear that consumers are being? cheated?

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question: 1 point(s) possible e accompanying data set includes volumes (ounces) of a sample of cans of regular Coke. The immary statistics are n = 36, x - 12.186 oz, s = 0.113 oz. Assume that a simple random sample has een selected. Use a 0.01 significance level to test the claim that cans of Coke have a mean volume of 2.00 ounces. Does it appear that consumers are being cheated? Click the icon to view the data set of regular Coke can volumes. Round to two decimal places as needed.) dentify the P-value. (Round to three decimal places as needed.) State the conclusion about the null hypothesis, as well as the final conclusion that addresses the original claim. Decide whether it appears that consumers are being cheated. the null hypothesis. There sufficient evidence at the 0.01 significance level to Test the claim that cans of Coke have a mean volume of 12.00 ounces. It that consumers are being cheated, because consumers are getting 12.00 ounces

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