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505-555 Level|   Graphs|         
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gmatt1476
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The graph shows, for the first five weeks in each of three years, the 18 Apr 2021, 20:30
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Dropdown 1: Week 5, 2009, minus that for Week 3, 2007 Dropdown 2: Less than
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The graph shows, for the first five weeks in each of three years, the number of visitors to websites devoted to real estate in New Zealand.

Select from the drop-down menus the options that complete the statement so that it most accurately reflects the information provided in the graph.

For the 15 weeks shown, the range of numbers of visitors is equal to the number for

For the 15 weeks shown, the range of numbers of visitors is the median of the numbers of visitors.
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Dropdown 1: Week 5, 2009, minus that for Week 3, 2007 Dropdown 2: Less than
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rocky620
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WE:Other (Retail: E-commerce)
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The graph shows, for the first five weeks in each of three years, the 19 Jun 2021, 07:18
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Select from the drop-down menus the options that complete the statement so that it most accurately reflects the information provided in the graph.

For the 15 weeks shown, the range of numbers of visitors is equal to the number for___________.

Highest #of visitors = Week 5 2009 =>850000
Lowest #of visitors = Week 3 2007 =>650000
Range of #of visitors = 200000

A. Week 5, 2009, minus that for Week 1, 2007
B. Week 5, 2009, minus that for Week 5, 2007
C. Week 5, 2009, minus that for Week 3, 2007

For the 15 weeks shown, the range of numbers of visitors is___________the median of the numbers of visitors.

We have already established in above explanation that the range of #of visitors = 200000. From the graph we can see that in no week the #of visitors is less than 6500000 so the median will obviously be greater than 650000. Hence the range is less than the median.

(Even if not required Median = week 5 2008 = 800000)

A. Less than
B. Equal to
C. Greater than
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rodrigoro92
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The graph shows, for the first five weeks in each of three years, the 15 Aug 2022, 09:36
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rocky620
Select from the drop-down menus the options that complete the statement so that it most accurately reflects the information provided in the graph.

For the 15 weeks shown, the range of numbers of visitors is equal to the number for___________.

Highest #of visitors = Week 5 2009 =>850000
Lowest #of visitors = Week 3 2007 =>650000
Range of #of visitors = 200000

A. Week 5, 2009, minus that for Week 1, 2007
B. Week 5, 2009, minus that for Week 5, 2007
C. Week 5, 2009, minus that for Week 3, 2007

For the 15 weeks shown, the range of numbers of visitors is___________the median of the numbers of visitors.

We have already established in above explanation that the range of #of visitors = 200000. From the graph we can see that in no week the #of visitors is less than 6500000 so the median will obviously be greater than 650000. Hence the range is less than the median.

(Even if not required Median = week 5 2008 = 800000)

A. Less than
B. Equal to
C. Greater than
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Hey, how did you calculate the median?
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Sebastian55
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The graph shows, for the first five weeks in each of three years, the 18 May 2025, 19:29
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Hey Rodrigo,
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you do not need to find the medium since at a simple glance you could wildly say that the medium is AT LEAST 650k and AT BEST 850k, so median would have to be between those two figures.
rodrigoro92
rocky620
Select from the drop-down menus the options that complete the statement so that it most accurately reflects the information provided in the graph.

For the 15 weeks shown, the range of numbers of visitors is equal to the number for___________.

Highest #of visitors = Week 5 2009 =>850000
Lowest #of visitors = Week 3 2007 =>650000
Range of #of visitors = 200000

A. Week 5, 2009, minus that for Week 1, 2007
B. Week 5, 2009, minus that for Week 5, 2007
C. Week 5, 2009, minus that for Week 3, 2007

For the 15 weeks shown, the range of numbers of visitors is___________the median of the numbers of visitors.

We have already established in above explanation that the range of #of visitors = 200000. From the graph we can see that in no week the #of visitors is less than 6500000 so the median will obviously be greater than 650000. Hence the range is less than the median.

(Even if not required Median = week 5 2008 = 800000)

A. Less than
B. Equal to
C. Greater than

Hey, how did you calculate the median?
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