A national survey of companies included a question that asked whether the company had at least one bilingual telephone operator. The sample results of 90 companies follow. (Y denotes that the company does have at least one bilingual operator; N denotes that it does not.) N N Y N Y Y N Y Y N NY N YNY N Y Y Y N Y N NY N N Y N N N N N N N

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A national survey of companies included a question that asked whether the company had at least one bilingual telephone operator. The sample results of 90 companies follow. (Y denotes that the company does have at least one bilingual operator; N denotes that it does not.)

\[
\begin{array}{cccccccc}
N & N & N & Y & N & Y & N & N \\
Y & N & N & Y & N & Y & N & N & N \\
N & Y & N & Y & N & N & Y \\
Y & N & N & Y & N & N & Y & N \\
N & N & Y & N & N & N & N & N \\
Y & N & N & N & N & N & N & Y \\
Y & N & N & Y & N & N & N & N \\
N & N & N & Y & Y & N & N & N \\
Y & N & N & Y & Y & N & N & Y \\
Y & Y & Y & N & N & Y & N & N \\
N & N & N & Y & Y & N & Y & N \\
\end{array}
\]

Appendix A Statistical Tables

Use this information to estimate with 95% confidence the proportion of the population that does have at least one bilingual operator.

*(Round the answers to 3 decimal places, e.g. 0.758.)*

\[ \text{___} \leq p \leq \text{___} \]
Transcribed Image Text:A national survey of companies included a question that asked whether the company had at least one bilingual telephone operator. The sample results of 90 companies follow. (Y denotes that the company does have at least one bilingual operator; N denotes that it does not.) \[ \begin{array}{cccccccc} N & N & N & Y & N & Y & N & N \\ Y & N & N & Y & N & Y & N & N & N \\ N & Y & N & Y & N & N & Y \\ Y & N & N & Y & N & N & Y & N \\ N & N & Y & N & N & N & N & N \\ Y & N & N & N & N & N & N & Y \\ Y & N & N & Y & N & N & N & N \\ N & N & N & Y & Y & N & N & N \\ Y & N & N & Y & Y & N & N & Y \\ Y & Y & Y & N & N & Y & N & N \\ N & N & N & Y & Y & N & Y & N \\ \end{array} \] Appendix A Statistical Tables Use this information to estimate with 95% confidence the proportion of the population that does have at least one bilingual operator. *(Round the answers to 3 decimal places, e.g. 0.758.)* \[ \text{___} \leq p \leq \text{___} \]
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