Question 11
A retailer finds that the demand for a very popular board game averages 100 per week with a standard deviation of 20. If the seller wishes to have adequate stock 90% of the time, how many of the games must she keep on hand?
a. |
139.2 |
|
b. |
125.6 |
|
c. |
132.9 |
|
d. |
100.0 |
|
e. |
195.0 |
Question 13
A new car salesperson knows that he sells cars to one customer out of 20 who enter the showroom. The probability that he will sell a car to exactly one of the next three customers is:
a. |
0.0075 |
|
b. |
0.9939 |
|
c. |
0.0851 |
|
d. |
0.0071 |
|
e. |
0.1354 |
A survey of college students taking pass to be certified as public school teachers shows that 85 percent pass. On a national exam day, 12,000 students take the test. Let x denote the number who pass. The mean and standard deviation of the random variable X are, respectively,:
a. |
10,200; 1530 |
|
b. |
1800; 39.11 |
|
c. |
1200; 35.71 |
|
d. |
10,200; 39.11 |
|
e. |
1800; 1530 |
Question 15
Using the standard normal table, the total area between z=0.00 and -1.38 is:
a. |
0.0494 |
|
b. |
0.4656 |
|
c. |
0.4162 |
|
d. |
0.1554 |
|
e. |
0.1005 |
Question 16
A salesman who uses his car extensivel;y finds that his gasoline bills average $125.32 per month with a standard deviation of $49.51. The probability that his bill will be more than $50 a month and less than $150 for a single month is:
a. |
0.6272 |
|
b. |
0.6915 |
|
c. |
0.4357 |
|
d. |
0.1915 |
|
e. |
0.3728 |
Given that z is a standard normal random variable and that the area to the right of z is 0.6950, then the value of z must be:
a. |
-0.51 |
|
b. |
0.51 |
|
c. |
0.86 |
|
d. |
-0.86 |
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