The average student loan debt for college graduates is $26,000. Suppose that that distribution is normal and that the standard deviation is $14,950. Let X = the student loan debt of a randomly selected college graduate. Round all probabilities to 4 decimal places and all dollar answers to the nearest dollar. a.  What is the distribution of X? X ~ N(,) b   Find the probability that the college graduate has between $29,200 and $35,150 in student loan debt.  c.  The middle 10% of college graduates' loan debt lies between what two numbers?      Low: $      High: $

Assume that X, the starting salary offer for anthropology majors, is normally distributed with a mean of $39,269 and a standard deviation of $2,550. The probability that a randomly selected anthropology major received a starting salary offer less than $38,000 is   0.1915 0.50 0.6915 0.3085  . The probability that a randomly selected anthropology major received a starting salary offer between $38,000 and $41,950 is 0.4554 0.0606 0.9394 0.5446  . (Hint: The standard normal distribution is perfectly symmetrical about the mean, the area under the curve to the left (and right) of the mean is 0.5. Therefore, the area under the curve between the mean and a z-score is computed by subtracting the area to the left (or right) of the z-score from 0.5.) What percentage of anthropology majors received a starting offer between $32,000 and $38,000? 69.37% 0.94% 99.06% 30.63% Twenty percent of anthropology majors were offered a starting salary greater than

The average student loan debt for college graduates is $25,450. Suppose that that distribution is normal and that the standard deviation is $10,400. Let X = the student loan debt of a randomly selected college graduate. Round all probabilities to 4 decimal places and all dollar answers to the nearest dollar.a.  What is the distribution of X? X ~ N(,)b   Find the probability that the college graduate has between $27,850 and $35,900 in student loan debt. c.  The middle 30% of college graduates' loan debt lies between what two numbers?     Low: $     High: $

The average student loan debt for college graduates is $25,500. Suppose that that distribution is normal and that the standard deviation is $11,850. Let X = the student loan debt of a randomly selected college graduate. Round all probabilities to 4 decimal places and all dollar answers to the nearest dollar.a.  What is the distribution of X? X ~ N(,)b   Find the probability that the college graduate has between $7,800 and $18,900 in student loan debt. c.  The middle 10% of college graduates' loan debt lies between what two numbers?     Low: $     High: $