Math  /  Data & Statistics

QuestionStep 3 All the necessary values have been found to calculate the margin of error. We have zα/2=1.960,pˉ=0.557z_{\alpha / 2}=1.960, \bar{p}=0.557 four decimal places. E=zα/2pˉ(1pˉ)n=1.9600.5571(10.5571)359=\begin{aligned} E & =z_{\alpha / 2} \sqrt{\frac{\bar{p}(1-\bar{p})}{n}} \\ & =1.960 \sqrt{\frac{0.5571(1-0.5571)}{359}} \\ & =\square \end{aligned} Submit Skip_(you cannot come back) Submit Answer

Studdy Solution
Multiply by the critical value to find the margin of error:
E=1.960×0.02620.0514 E = 1.960 \times 0.0262 \approx 0.0514
The margin of error is:
0.0514 \boxed{0.0514}

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