Readers of a national magazine were asked to rate their satisfaction with 36 restaurant chains in the United States on a scale from 0 to 100. Each chain was then classified as a low-price restaurant (under $16 per person) or a high-price restaurant ($16 or more). Assume that all conditions for the Mann-Whitney test have been met.
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)
Choose the correct null and alternative hypotheses to test the claim that customer satisfaction with low-priced and high-priced restaurant chains differ.
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H0: The median satisfaction for low-priced restaurants is less than the median for high-priced restaurants.
Ha: The median satisfaction for low-priced and high-priced restaurants is the same
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H0: The median satisfaction for low-priced and high-priced restaurants is the same
Ha: The median satisfaction for low-priced restaurants is less than the median for high-priced restaurants
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H0: The median satisfaction for low-priced and high-priced restaurants is the same
Ha: The median satisfaction for low-priced and high-priced restaurants differs
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H0: The median satisfaction for low-priced and high-priced restaurants is the same
Ha: The median satisfaction for low-priced restaurants is greater than the median for high-priced restaurants.