Answer the following question: 1-An ABC news report stated that the distance that people commute to work is normally distributed with a mean distance of 18.4 miles (one way) and a standard deviation of 9.2 miles. -Yor distance from home to work is 8 miles -Using the mean and standard deviation above listed above, convert your commute distance to a z-score. -Using your z-score from above (and what we know about from the range rule), would your commute distance be considered "significantly low", "not significant", or "significantly high"? How do you know? -Using your z-score and your z-table, what percentage of people have a commute distance that is less than yours? What percentage of people have commute distances that are greater than yours?
Answer the following question:
1-An ABC news report stated that the distance that people commute to work is
-Yor distance from home to work is 8 miles
-Using the mean and standard deviation above listed above, convert your commute distance to a z-score.
-Using your z-score from above (and what we know about from the
-Using your z-score and your z-table, what percentage of people have a commute distance that is less than yours? What percentage of people have commute distances that are greater than yours?
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