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A mayor running for re-election claims that during his term, average municipal taxes have fallen by $300. A conscientious statistician wants to test this claim. He surveys 36 of his neighbors and finds that their taxes decreased (in dollars) as follows: 288, 309, 296, 308, 306, 293, 306, 300, 296, 310, 294, 293, 313, 310, 306, 296, 289, 295, 303, 307, 296, 301, 310, 310, 265, 311, 303, 313, 288, 297, 303, 281, 296, 293, 302, 304 The statistician assumes a population standard deviation of $10. Do you think the statistician should reject the mayor's claim? Why or why not? Step 1: State the hypothesis Stop 2: Determine the Features of the Distribution of Point Estimates Using the Central Limit Theorem. By the Central Limit Theor we know that the point estimates are Select an answer with distribution mear and distribution standard deviation Step 3: Assuming the Claim is True, Find the Probability of Obtaining the Point Estimate. Step 4: Make a Conclusion About the Claim. What do you think? Based on the probability you calculated in step I of obtaining the point estimate, would you reject the claim? Think about your answer to this step yourself; this step is not graded