In: Statistics and Probability
A population mean is to be estimated from the sample described. Round your answer to one decimal place if necessary. Assume that all confidence intervals use a 95% confidence level.
Sample size = 100, sample mean = 48, sample standard deviation = 14
What is the margin of error?
| 
 a  | 
 1.4  | 
|
| 
 b  | 
 2.8  | 
|
| 
 c  | 
 9.6  | 
|
| 
 d  | 
 0.3  | 
Select the sample most representative of the population of interest.
A researcher wants to determine the status of the electorate one month before the presidential election.
| 
 a  | 
 A group of 30 persons contacted by phone with the numbers randomly chosen numbers  | 
|
| 
 b  | 
 A random group of 30 persons in the phone book  | 
|
| 
 c  | 
 A group of 30 persons on the voter registration list  | 
|
| 
 d  | 
 A group of 30 persons from church who voted in the last election  | 
State whether the actual data are discrete or continuous and explain why.
The temperatures in Manhattan at noon for each New Year's Day
| 
 a  | 
 Continuous because the numbers can have any value within some range of values  | 
|
| 
 b  | 
 Discrete because only counting numbers are used, and no values between the counting numbers are possible  | 
Apply the Empirical Rule to answer the question.
A bank's loan officer rates applicants for credit. The ratings are normally distributed with a mean of 200 and a standard deviation of 50. What percentage of the ratings will be between 200 and 300?
| 
 a  | 
 34%  | 
|
| 
 b  | 
 68%  | 
|
| 
 c  | 
 95%  | 
|
| 
 d  | 
 47.5%  | 
A study conducted at a certain college shows that 63% of the school's graduates find a job in their chosen field within a year after graduation. Find the probability that among 4 randomly selected graduates, at least one finds a job in his or her chosen field within a year of graduating.
| 
 a  | 
 0.981  | 
|
| 
 b  | 
 0.909  | 
|
| 
 c  | 
 0.019  | 
|
| 
 d  | 
 0.830  | 
population mean is to be estimated from the sample described. Round your answer to one decimal place if necessary. Assume that all confidence intervals use a 95% confidence level.
Sample size = 100, sample mean = 48, sample standard deviation = 14
What is the margin of error?
| 
 a  | 
 1.4  | 
|
| 
 b  | 
 2.8  | 
|
| 
 c  | 
 9.6  | 
|
| 
 d  | 
 0.3  | 
Select the sample most representative of the population of interest.
A researcher wants to determine the status of the electorate one month before the presidential election.
| 
 a  | 
 A group of 30 persons contacted by phone with the numbers randomly chosen numbers  | 
|
| 
 b  | 
 A random group of 30 persons in the phone book  | 
|
| 
 c  | 
 A group of 30 persons on the voter registration list  | 
|
| 
 d  | 
 A group of 30 persons from church who voted in the last election  | 
State whether the actual data are discrete or continuous and explain why.
The temperatures in Manhattan at noon for each New Year's Day
| 
 a  | 
 Continuous because the numbers can have any value within some range of values  | 
|
| 
 b  | 
 Discrete because only counting numbers are used, and no values between the counting numbers are possible  | 
Apply the Empirical Rule to answer the question.
A bank's loan officer rates applicants for credit. The ratings are normally distributed with a mean of 200 and a standard deviation of 50. What percentage of the ratings will be between 200 and 300?
| 
 a  | 
 34%  | 
|
| 
 b  | 
 68%  | 
|
| 
 c  | 
 95%  | 
|
| 
 d  | 
 47.5%  | 
A study conducted at a certain college shows that 63% of the school's graduates find a job in their chosen field within a year after graduation. Find the probability that among 4 randomly selected graduates, at least one finds a job in his or her chosen field within a year of graduating.
| 
 a  | 
 0.981  | 
|
| 
 b  | 
 0.909  | 
|
| 
 c  | 
 0.019  | 
|
| 
 d  | 
 0.830  | 
Part A: -

Part B: -
The correct option is: - "C"
"A group of 30 persons on the voter registration list"
Part C: -
The answer is option "A"
"Continuous because the numbers can have any value within some range of values"
Part D: -

Part E: -

End of the Solution...