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|
Identify the given random variable as being discrete or continuous. The number of oil spills occurring off the Alaskan coast
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| Discrete |
| Continuous |
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|
|
Find the mean of the given probability distribution. 
|
| 3.40 |
| 3.35 |
| 3.50 |
| 3.60 |
|
|
|
Solve the problem. 
|
| 1.41 |
| 1.34 |
| 1.80 |
| 2.29 |
|
|
|
A 28-year-old man pays $199 for a one-year life insurance policy with coverage of $50,000. If the probability that he will live through the year is 0.9994, what is the expected value for the insurance policy?
|
| -$198.88 |
| -$169.00 |
| $49,970.00 |
| $30.00 |
|
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|
Answer the question. 
|
| Yes |
| No |
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|
Determine whether the given procedure results in a binomial distribution. If not, state the reason why. Choosing 5 marbles from a box of 40 marbles (20 purple, 12 red, and 8 green) one at a time with replacement, keeping track of the number of red marbles chosen.
|
| Not binomial: there are too many trials. |
| Not binomial: the trials are not independent. |
| Not binomial: there are more than two outcomes for each trial. |
| Procedure results in a binomial distribution. |
|
|
|
Find the indicated probability. Find the probability of exactly 9 girls in 10 births. Assume that male and female births are equally likely and that the births are independent events.
|
| 0.0098 |
| 0.0146 |
| 0.0020 |
| 0.0127 |
|
|
|
The participants in a television quiz show are picked from a large pool of applicants with approximately equal numbers of men and women. Among the last 10 participants there have been only 2 women. If participants are picked randomly, what is the probability of getting 2 or fewer women when 10 people are picked?
|
| 0.0107 |
| 0.0439 |
| 0.0547 |
| 0.0537 |
|
|
|
Find the mean, µ, for the binomial distribution which has the stated values of n and p. Round answer to the nearest tenth. n = 595; p = .7
|
| µ = 417.8 |
| µ = 416.5 |
| µ = 418.2 |
| µ = 415.0 |
|
|
|

n = 2412; p = .63
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|  |
|  |
|  |
|  |
|
|
|

n = 1177; p = 0.91
|
| Minimum: 1051.43; maximum: 1090.71 |
| Minimum: 1057.19; maximum: 1084.95 |
| Minimum: 1090.71; maximum: 1051.43 |
| Minimum: 1061.25; maximum: 1080.89 |
|
|
|
Solve the problem. The probability that a person has immunity to a particular disease is 0.4. Find the mean number who have immunity in samples of size 30.
|
| 18.0 |
| 12.0 |
| 15.0 |
| 0.4 |
|
|
|
The probability that a radish seed will germinate is 0.7. A gardener plants seeds in batches of 16. Find the standard deviation for the number of seeds germinating in each batch.
|
| 1.811 |
| 1.754 |
| 1.775 |
| 1.833 |
|
|
|

A survey for brand recognition is done and it is determined that 68% of consumers have heard of Dull Computer Company. A survey of 800 randomly selected consumers is to be conducted. For such groups of 800, would it be unusual to get 542 consumers who recognize the Dull Computer Company name?
|
| No |
| Yes |
|
|
|
Use the Poisson Distribution to find the indicated probability. A computer salesman averages 1.6 sales per week. Use the Poisson distribution to find the probability that in a randomly selected week the number of computers sold is 3.
|
| 0.2205 |
| 0.1516 |
| 0.1723 |
| 0.1378 |
|
|
|
Answer the question. 
|
| 0.082 |
| 0.39 |
| 0.051 |
| 0.065 |
|
|
|
Use the Poisson Distribution to find the indicated probability. For a certain type of fabric, the average number of defects in each square foot of fabric is 0.3. Find the probability that a randomly selected square foot of the fabric will contain more than one defect.
|
| 0.7778 |
| 0.0369 |
| 0.9631 |
| 0.0333 |
|
|
|
Solve the problem. A company manufactures batteries in batches of 13 and there is a 3% rate of defects. Find the variance for the number of defects per batch.
|
| 0.378 |
| 0.39 |
| 0.349 |
| 0.376 |
|
|
|
Determine whether the given procedure results in a binomial distribution. If not, state the reason why. Choosing 5 marbles from a box of 40 marbles (20 purple, 12 red, and 8 green) one at a time without replacement, keeping track of the number of red marbles chosen.
|
| Not binomial: the trials are not independent. |
| Not binomial: there are too many trials. |
| Procedure results in a binomial distribution. |
| Not binomial: there are more than two outcomes for each trial. |