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# The mean starting salary for college graduates in 2016 was \$36,000. Assume that the distribution of...

The mean starting salary for college graduates in 2016 was \$36,000. Assume that the distribution of starting salaries follows the normal distribution with a standard deviation of \$3,000.

1.What is the probability that a graduate will have a starting salary more than \$43,500?

2. What is the probability that a graduate will have a starting salary between \$42,000 and \$43,500?

3. What is the probability that a graduate will have a starting salary between \$30,000 and \$45,000?

4. What starting salary (or more) will the top 3% of the graduates have?

5. 99.97% of the observations will lie between what values?          The probability that a graduate will have a starting salary more than \$43,500 is       The probability that a graduate will have a starting salary between \$42,000 and \$43,500 is       The probability that a graduate will have a starting salary between \$30,000 and \$45,000 is  From Z-table, Lookup for Z-value corresponding to area 0.03 to the right of the normal curve.     The starting salary (or more) will the top 3% of the graduates have is    From Z-table, Lookup for Z-value corresponding to area 0.00015 to the left of the normal curve. From Z-table, Lookup for Z-value corresponding to area 0.00015 to the right of the normal curve.            The 99.97% of the observations will lie between #### Earn Coins

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