Assuming a 95% level of confidence is used. Compute the margin of error for the point estimate for the proportion of students who have brown eyes. Use 1.96 for the value zc. Round the margin of error to the nearest thousandth (three decimal places). The table displays a random sample of eye colors from a group of 40 MVCC students. The eye colors are categorized into four groups: Blue, Green, Hazel, and Brown. Each column corresponds to one of these colors, and each row lists the eye colors observed in the sample.**Eye Color Distribution:**1. **Blue Column:** - Brown - Brown - Brown - Brown - Brown2. **Green Column:** - Brown - Blue - Brown3. **Blue Column:** - Hazel - Brown - Hazel - Blue4. **Blue Column:** - Blue - Green - Green5. **Hazel Column:** - Hazel - Hazel - Brown6. **Brown Column:** - Brown - Brown - Brown7. **Brown Column:** - Brown - Blue - Brown8. **Brown Column:** - Brown - Brown - Brown9. **Blue Column:** - Brown - Brown10. **Blue Column:** - Brown - BrownThe data provides insight into the frequency of different eye colors among the students surveyed. This information could be used for statistical analysis or to understand the diversity of eye colors in the population sampled.

Name: Assuming a 95% level of confidence is used. Compute the margin of erro
Uploaded: 2024-03-20T07:07:00.000Z
Channel: Bartleby
Description: Assuming a 95% level of confidence is used. Compute the margin of error for the point estimate for the proportion of students who have brown eyes. Use 1.96 for the value zc. Round the margin of error to the nearest thousandth (three decimal places).