Final answer:
The correct statement based on the provided boxplots for Website A and Website B is 'c' The ranges for the two websites are the same, with both of them having a range from 10 to 60.
Step-by-step explanation:
To determine which statement is true based on the boxplots for Website A and Website B, we need to look at the properties of a boxplot, which includes minimum value, first quartile (Q1), median (the middle value), third quartile (Q3), and the maximum value. The range of the data is from the minimum to the maximum value, and the interquartile range (IQR) is calculated from Q3 minus Q1.
Analyzing the given boxplots, we can see the following:
Website A: Minimum at 10, Q1 at 18, Median at 45, Q3 at 58, Maximum at 60.
Website B: Minimum at 10, Q1 at 13, Median at 34, Q3 at 57, Maximum at 60.
Therefore, the answer to the provided choices is:
a) False. The median rating for Website B (34) is not greater than for Website A (45).
b) False. The IQR for Website A (Q3 - Q1 = 58 - 18 = 40) is not greater than the IQR for Website B (Q3 - Q1 = 57 - 13 = 44).
c) True. The ranges for the two websites are the same, which is from 10 to 60.
d) False. The median ratings for Website A (45) and Website B (34) are not the same.
The correct choice based on the given data is 'c' The ranges for the two websites are the same.