Respuesta :
Quartile Q 1 = 110. We have to find how many of electricians have score 110 or less.
For Q 1 : 25 % of the scores are below this value. The area under the bell-shaped curve of the normal distribution is 0.25. And since we have 288 electricians that took a certification test:
0.25 * 288 = 72.
Answer: 72 electricians had a score of 110 and less.
For Q 1 : 25 % of the scores are below this value. The area under the bell-shaped curve of the normal distribution is 0.25. And since we have 288 electricians that took a certification test:
0.25 * 288 = 72.
Answer: 72 electricians had a score of 110 and less.
About 72 electricians had a score of 110 or less
How to determine the number of electricians?
The given parameters are:
- min. value = 68
- Q1 = 110
- median = 125
- Q3 = 130
- max. value = 138
- Sample size, n = 288
The first quartile (i.e 1/4) of the distribution is 110.
This means that:
The number of electricians that had a score of 110 or less is:
Electricians = 1/4 * 288
Evaluate
Electricians = 72
Hence, about 72 electricians had a score of 110 or less
Read more about five-number summary at:
https://brainly.com/question/17110151
#SPJ5