Respuesta :
Range = highest number - lowest number...so the range is 230 - 111 = 119
to find the quartiles, we have to put the numbers in order...
111,198,200,204,210,211,216,218,224,230
Q1 ...lower quartile = 200 <===
Q2 ...the middle number = (210 + 211) / 2 = 421/2 = 210.5
Q3...upper quartile = 218 <===
to find the quartiles, we have to put the numbers in order...
111,198,200,204,210,211,216,218,224,230
Q1 ...lower quartile = 200 <===
Q2 ...the middle number = (210 + 211) / 2 = 421/2 = 210.5
Q3...upper quartile = 218 <===
Answer:
The correct option is D.
Step-by-step explanation:
The given data is
204, 216, 111, 224, 230, 211, 210, 198, 200, 218
Arrange the data in ascending order,
111, 198, 200, 204, 210, 211, 216, 218, 224, 230
The range is the difference between maximum value and minimum value.
[tex]Range=\text{upper limit}-\text{lower limit}[/tex]
[tex]Range=230-111=119[/tex]
Divide the data it two equal parts.
(111, 198, 200, 204, 210), (211, 216, 218, 224, 230)
Now divide the each in two equal parts.
(111, 198), 200, (204, 210), (211, 216), 218, (224, 230)
The mid value of first part is 200 and the mid value of second part is 218.
[tex]\text{lower quartile}=Q_1=200[/tex]
[tex]\text{Upper quartile}=Q_3=218[/tex]
Therefore option D is correct.