An advertisement for a new toothpaste claims that it reduces cavities of children in their cavity-prone years. Cavities per year for their age group are normal with mean 3 and standard deviation 1. A...


An advertisement for a new toothpaste claims that it reduces cavities of children in their<br>cavity-prone years. Cavities per year for their age group are normal with mean 3 and standard deviation<br>1. A study of 2500 children who used their toothpaste found an average of 2.95 cavities per child. Assume<br>that the standard deviation of the number of cavities of a child using this new toothpaste remains equal<br>Problem 1.<br>to 1.<br>(a) Are these data strong enough, at the 5 percent level of significance, to establish the claim of the<br>toothpaste advertisement? Use the test statistic approach.<br>(b) Without doing any recalculation, do you think there would be a change in the conclusion in part (a)<br>if you decrease the level of significance to 1 percent? Explain your answer.<br>

Extracted text: An advertisement for a new toothpaste claims that it reduces cavities of children in their cavity-prone years. Cavities per year for their age group are normal with mean 3 and standard deviation 1. A study of 2500 children who used their toothpaste found an average of 2.95 cavities per child. Assume that the standard deviation of the number of cavities of a child using this new toothpaste remains equal Problem 1. to 1. (a) Are these data strong enough, at the 5 percent level of significance, to establish the claim of the toothpaste advertisement? Use the test statistic approach. (b) Without doing any recalculation, do you think there would be a change in the conclusion in part (a) if you decrease the level of significance to 1 percent? Explain your answer.

Jun 04, 2022
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