Answer: 66
Step-by-step explanation:
From the given conditional relative frequency table , it can be seen that
The probability of person who who did vote and work on election day= 0.64
If the total number of person voted = 50
Then, <em>the number of person who did vote and work on election day=</em>
The probability of person who who did not vote but did work on election day= 0.4
If the total number of person did not vote= 85
Then, <em>the number of person who did vote but did work on election day</em>=
Now, the number of people in the survey worked on election day= 