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Sagot :
First, let's calculate the mean value of each one. The mean is given by the sum of all values divided by the number of values.
So we have:
[tex]\begin{gathered} Jordan:\\ \\ mean=\frac{60+69+85+68+80+73+65}{7}=\frac{500}{7}=71.43\\ \\ \\ \\ Alex:\\ \\ mean=\frac{63+70+79+67+65+72+68}{7}=\frac{484}{7}=69.14 \end{gathered}[/tex]The mean value of Jordan is greater, therefore the first option is not correct.
Now, let's calculate the median of each set of values:
[tex]\begin{gathered} Jordan:\\ \\ 60,65,68,69,73,80,85\rightarrow median=4th\text{ }term=69\\ \\ \\ \\ Alex:\\ \\ 63,65,67,68,70,72,79\rightarrow median=4th\text{ }term=68 \end{gathered}[/tex]Jordan has a greater median, therefore the third option is not correct.
The range of values from Jordan is 85 - 60 = 25, and the range of values from Alex is 79 - 63 = 16.
The range from Jordan is greater, therefore the second option is the correct one.
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