In: Math
Determine the mean, median, and mode for each of the variables. What is the variance for each set of data for each of the variables? What is the standard deviation for each of the variables? What is the probability that each event occurs in each of the two variables.
Data: Time Stamp with questions with 3 multiple choice options
Timestamp 1. If given the opportunity would you work from home?
2. Do you consider working from home more of a employee convenience
or employer benefit? 3. Who benefits more from the
"Work from Home" opportunity?
8/11/2019 11:24:03 Maybe Employee
Convenience Employee
8/11/2019 11:26:37 Maybe Employee
Convenience Employee
8/11/2019 12:14:33 Maybe Employee
Convenience Employee
8/11/2019 14:07:45 Maybe Employee
Convenience Employer
8/11/2019 20:01:33 Maybe Employee
Convenience Employee
8/12/2019 23:30:00 Maybe Employee
Convenience Employee
8/14/2019 15:21:15 Maybe Employee
Convenience Employee
8/14/2019 21:13:15 Maybe Employee
Convenience Employee
8/14/2019 13:50:32 No Employer
Benefit Employer
8/11/2019 11:21:21 Yes Employee
Convenience Employee
8/11/2019 11:22:28 Yes Employer
Benefit Employer
8/11/2019 11:29:04 Yes Employee
Convenience Employee
8/11/2019 11:36:23 Yes Employer
Benefit Employee
8/11/2019 11:36:55 Yes Employee
Convenience Employee
8/11/2019 11:43:05 Yes Employee
Convenience Employee
8/11/2019 11:59:13 Yes Employer
Benefit Employee
8/11/2019 12:22:02 Yes Employer
Benefit Employer
8/11/2019 12:39:02 Yes Employee
Convenience Employee
8/11/2019 12:47:51 Yes Employee
Convenience Employee
8/11/2019 13:12:20 Yes Employee
Convenience Employer
8/11/2019 13:49:33 Yes Employer
Benefit Employer
8/11/2019 15:16:18 Yes Employer
Benefit Employer
8/11/2019 18:55:11 Yes Employer
Benefit Employer
8/11/2019 19:07:52 Yes Employer
Benefit Employer
8/11/2019 20:03:24 Yes Employer
Benefit Employer
8/11/2019 21:38:25 Yes Employer
Benefit Employer
8/12/2019 5:52:13 Yes Employer
Benefit Employer
8/12/2019 6:56:04 Yes Employee
Convenience Employee
8/12/2019 12:16:08 Yes Employer
Benefit Employer
Let X= the opportunity would you work from home
From the given data we have the following:
X |
Maybe |
Yes |
No |
Total |
frequency |
8 |
20 |
1 |
29 |
Probability i.e. P(X) |
8/29 |
20/29 |
1/29 |
1 |
if we arrange the value of X as No<Maybe<yes then Median =yes (but it is useless.)
Mode is yes as maximum frequency is 20 for X=yes
Let Y= Do you consider working from home more of a employee convenience or employer benefit?
From the given data we have the following:
Y |
Employee Convenience |
Employer Benefit |
Total |
frequency |
16 |
13 |
29 |
Probability i.e. P(Y) |
16/29 |
13/29 |
1 |
Mode is Employee Convenience as maximum frequency is 16 for Y= Employee Convenience
Let Z= Who benefits more from the "Work from Home" opportunity?
From the given data we have the following:
Z |
Employee |
Employer |
Total |
frequency |
16 |
13 |
29 |
Probability i.e. P(Z) |
16/29 |
13/29 |
1 |
In this case Mode is Employee as maximum frequency is 16 for Y= Employee
Finding Mean ,median, standard deviation and variance are meaningless as the variables do not have any numeric value so above I find Mode the maximum number of repetitions.