The cost of taking your pet aboard the air flight with you in the continental US varies according to the airlines. The five number summary for prices based on a sample of major US airlines was:

Min = 60, Q1 = 100, Median = 110, Q3 = 125, Max = 150

If we were to build the box plot for this data, the box would stretch between which two values?

What would be the lowest value: --and highest value: -

Respuesta :

Answer: The  lowest value: 100 and highest value: - 150 .

If we were to build the box plot for this data, the box would stretch between [tex]Q_1= 100[/tex] and [tex]Q_3= 125[/tex].

Step-by-step explanation:

We know that the box-plot is the graphical way to represent the five -number summary (Minimum value , First quartile [tex](Q_1)[/tex] , Median , Third Quartile [tex](Q_3)[/tex]  , Maximum value).

Where , the box streches between the first quartile  [tex](Q_1)[/tex]  and the third quartile  [tex](Q_3)[/tex] .

Given : The cost of taking your pet aboard the air flight with you in the continental US varies according to the airlines.

The five number summary for prices based on a sample of major US airlines was:

Min = 60,

[tex]Q_1= 100[/tex]

Median = 110

[tex]Q_3= 125[/tex]

Max = 150

If we were to build the box plot for this data, the box would stretch between [tex]Q_1= 100[/tex] and [tex]Q_3= 125[/tex].

Hence, the  lowest value: 100 and highest value: 125 .