Suppose Devonna owns a national chain of day care centers. She believes that 62% of her students have been to the beach in the last year. She samples 152 children who are enrolled in her 15 day care centers in the state of Florida and finds out that 48 have been to the beach in the last year. From this data, she calculates the z-statistic. Next, she wants to calculate the z-confidence interval for the proportion. Indicate whether or not the requirements for the z-confidence interval for a proportion have been met, and select the reason or reasons why the requirements have or have not been met. The requirements have not have been met because the sample is not random. the sample is random. the setting is not binomial. there are not at least 10 successes and 10 failures. there are at least 10 successes and 10 failures. the setting is binomial.

MATLAB: An Introduction with Applications
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Suppose Devonna owns a national chain of day care centers. She believes that 62% of her students have been to the beach in
the last year. She samples 152 children who are enrolled in her 15 day care centers in the state of Florida and finds out that 48
have been to the beach in the last year. From this data, she calculates the z-statistic. Next, she wants to calculate the
z-confidence interval for the proportion.
Indicate whether or not the requirements for the z-confidence interval for a proportion have been met, and select the reason or
reasons why the requirements have or have not been met.
The requirements
have not
have
been met because
the sample is not random.
the sample is random.
the setting is not binomial.
there are not at least 10 successes and 10 failures.
there are at least 10 successes and 10 failures.
the setting is binomial.
Transcribed Image Text:Suppose Devonna owns a national chain of day care centers. She believes that 62% of her students have been to the beach in the last year. She samples 152 children who are enrolled in her 15 day care centers in the state of Florida and finds out that 48 have been to the beach in the last year. From this data, she calculates the z-statistic. Next, she wants to calculate the z-confidence interval for the proportion. Indicate whether or not the requirements for the z-confidence interval for a proportion have been met, and select the reason or reasons why the requirements have or have not been met. The requirements have not have been met because the sample is not random. the sample is random. the setting is not binomial. there are not at least 10 successes and 10 failures. there are at least 10 successes and 10 failures. the setting is binomial.
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