Mid-term Test Week 5 P2 #MCQ1 Flashcards
13/ The mean life of a particular brand of light bulb is 1000 hours and the standard deviation is 50 hours. It can be concluded that at least 75% of the bulbs will last between: #MCQ1
A. 900 and 1100 hours.
B. 950 and 1050 hours.
C. 850 and 1150 hours.
D. None of the above.
The mean life of a particular brand of light bulb is 1000 hours and the standard deviation is 50 hours. It can be concluded that at least 75% of the bulbs will last between: #MCQ1
A. 900 and 1100 hours.
B. 950 and 1050 hours.
C. 850 and 1150 hours.
D. None of the above.
14/ Consider the following Ogive which plots cumulative relative frequency against the ages of salesperson of a company. #MCQ1
What is the proportion of the salespersons who are 30 years of age or above?
- 0.24
- 0.32
- 0.68
- 0.92
14/ Consider the following Ogive which plots cumulative relative frequency against the ages of salesperson of a company. #MCQ1
What is the proportion of the salespersons who are 30 years of age or above?
- 0.24
- 0.32
- 0.68
- 0.92
15/ Which of the following statements is true? #MCQ1
- The correlation coefficient is -1 if there is a perfect positive correlation between two variables.
- The correlation coefficient is 0 if there is a perfect positive correlation between two variables.
- The correlation coefficient is 0.5 if there is a perfect positive correlation between two variables.
- The correlation coefficient is 1 if there is a perfect positive correlation between two variables.
Which of the following statements is true? #MCQ1
- The correlation coefficient is -1 if there is a perfect positive correlation between two variables.
- The correlation coefficient is 0 if there is a perfect positive correlation between two variables.
- The correlation coefficient is 0.5 if there is a perfect positive correlation between two variables.
- The correlation coefficient is 1 if there is a perfect positive correlation between two variables.
16/ Which measure of variability is appropriate when a sample is likely to contain one or several extreme values? #MCQ1
- The variance.
- The mean.
- The median.
- The interquartile range.
16/ Which measure of variability is appropriate when a sample is likely to contain one or several extreme values? #MCQ1
- The variance.
- The mean.
- The median.
- The interquartile range.
17/ The collection of all possible outcomes of an experiment is called: #MCQ1
- A simple event
- A sample space
- A sample
- A population
18/ The collection of all possible outcomes of an experiment is called: #MCQ1
- A simple event
- A sample space
- A sample
- A population
18/ Of the last 1000 customers entering a supermarket, 500 have purchased a wireless phone. If the relative frequency approach for assigning probabilities is used, the probability that the next customer will purchase a wireless phone is predicted to be: #MCQ1
- 0.5
- 0.20
- 0.05
- Cannot be determined from the information given
18/ Of the last 1000 customers entering a supermarket, 500 have purchased a wireless phone. If the relative frequency approach for assigning probabilities is used, the probability that the next customer will purchase a wireless phone is predicted to be: #MCQ1
- 0.5
- 0.20
- 0.05
- Cannot be determined from the information given
19/ If an experiment consists of five outcomes with P(O1) = 0.10, P(O2) = 0.20, P(O3) = 0.30, P(O4) = 0.20, then P(O5) is: #MCQ1
- 0.15
- 0.20
- 0.50
- Cannot be determined from the information given.
19/ If an experiment consists of five outcomes with P(O1) = 0.10, P(O2) = 0.20, P(O3) = 0.30, P(O4) = 0.20, then P(O5) is: #MCQ1
- 0.15
- 0.20
- 0.50
- Cannot be determined from the information given.
20/ An international aerospace company has submitted bids on two separate federal government defence contracts, A and B. The company feels that it has a 50% chance of winning contract A and a 30% chance of winning contract B. If the company wins contract B then the company believes it has a 60% chance of winning contract A. What is the probability that the company will win both contracts? #MCQ1
- 50%
- 20%
- 18%
- Cannot be determined from the information given.
20/ An international aerospace company has submitted bids on two separate federal government defence contracts, A and B. The company feels that it has a 50% chance of winning contract A and a 30% chance of winning contract B. If the company wins contract B then the company believes it has a 60% chance of winning contract A. What is the probability that the company will win both contracts? #MCQ1
- 50%
- 20%
- 18%
- Cannot be determined from the information given.
21/ An international aerospace company has submitted bids on two separate federal government defence contracts, A and B. The company feels that it has a 50% chance of winning contract A and a 30% chance of winning contract B. If the company wins contract B then the company believes it has a 60% chance of winning contract A. If the company wins contract B, what is the probability that it will not win contract A? #MCQ1
- 80%
- 50%
- 40%
- Cannot be determined from the information given.
21/ An international aerospace company has submitted bids on two separate federal government defence contracts, A and B. The company feels that it has a 50% chance of winning contract A and a 30% chance of winning contract B. If the company wins contract B then the company believes it has a 60% chance of winning contract A. If the company wins contract B, what is the probability that it will not win contract A? #MCQ1
- 80%
- 50%
- 40%
- Cannot be determined from the information given.