A June 2009 Harris Interactive poll asked people their opinions about the influence of advertising on the products they b the people aged 18 to 34 years, 44% view advertisements as being influential, whereas among the people aged 35 to 44 view advertisements as being influential. Suppose that this survey included 655 people in the 18 to 34 year age group an 35 to 44 year age group. Find a 98% confidence interval for the difference in the population proportions for the two age Let p, be the proportion of adults aged 18 to 34 years that view advertisements as being influential and p2 be the propor adults aged 35 to 44 years that view advertisements as being influential. Round your answers to three decimal places.

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In June 2009, a Harris Interactive poll surveyed individuals about the influence of advertising on their purchasing decisions. Among those aged 18 to 34, 44% believed advertisements were influential, compared to 36% of those aged 35 to 44. The poll included 655 people from the 18 to 34 age group and 430 from the 35 to 44 age group. A 98% confidence interval is to be calculated for the difference in population proportions between these age groups.

Let \( p_1 \) represent the proportion of adults aged 18 to 34 who view advertisements as influential, and \( p_2 \) represent the proportion of adults aged 35 to 44 with the same view. You are required to determine \( \, p_1 - p_2 \, \) and round your answers to three decimal places.

The image contains placeholders represented as:
\[ \text{[info icon]} < p_1 - p_2 < \text{[info icon]} \]

These placeholders are meant to input values for the lower and upper bounds of the confidence interval.
Transcribed Image Text:In June 2009, a Harris Interactive poll surveyed individuals about the influence of advertising on their purchasing decisions. Among those aged 18 to 34, 44% believed advertisements were influential, compared to 36% of those aged 35 to 44. The poll included 655 people from the 18 to 34 age group and 430 from the 35 to 44 age group. A 98% confidence interval is to be calculated for the difference in population proportions between these age groups. Let \( p_1 \) represent the proportion of adults aged 18 to 34 who view advertisements as influential, and \( p_2 \) represent the proportion of adults aged 35 to 44 with the same view. You are required to determine \( \, p_1 - p_2 \, \) and round your answers to three decimal places. The image contains placeholders represented as: \[ \text{[info icon]} < p_1 - p_2 < \text{[info icon]} \] These placeholders are meant to input values for the lower and upper bounds of the confidence interval.
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