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ccarson
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Hey how can the 6th and 7th value be that. I got it as 1.5 and 2.3
tgsankar10
Q1: In the period 2011-2013, according to the graph, the inflation-adjusted euro value of quarterly GDP was least in

Since all the inflation-adjusted euro value of quarterly GDP values are given as % change from Q4 2010, the value with the highest percent decrease is the least inflation-adjusted euro value of quarterly GDP. Q2 2013 was the highest decrease of \(-3.7\text{%}\)

Q2: To the nearest 0.1%, the median of the percent differences, as shown in the graph, in the inflation-adjusted euro value of quarterly GDP in the period 2011 - 2013 is

There are 12 values. The median value will be the average of \(6^{th}\) & \(7^{th}\) value.

\(6^{th}\) value is \(0.9\text{%}\) & \(7^{th}\) value is \(1.1\text{%}\). Average of these is \(1\text{%}\)

Q1: Q2 2013
Q2: 1.0
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Hey how can the 6th and 7th value be that. I got it as 1.5 and 2.3
tgsankar10
Q1: In the period 2011-2013, according to the graph, the inflation-adjusted euro value of quarterly GDP was least in

Since all the inflation-adjusted euro value of quarterly GDP values are given as % change from Q4 2010, the value with the highest percent decrease is the least inflation-adjusted euro value of quarterly GDP. Q2 2013 was the highest decrease of \(-3.7\text{%}\)

Q2: To the nearest 0.1%, the median of the percent differences, as shown in the graph, in the inflation-adjusted euro value of quarterly GDP in the period 2011 - 2013 is

There are 12 values. The median value will be the average of \(6^{th}\) & \(7^{th}\) value.

\(6^{th}\) value is \(0.9\text{%}\) & \(7^{th}\) value is \(1.1\text{%}\). Average of these is \(1\text{%}\)

Q1: Q2 2013
Q2: 1.0
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What you're not seeing is that there are negative values. There is no 2.3, only -2.3. Since negative numbers are less than 0, you take out the 4 negative numbers. I also have an explanation in the spoiler.
manavrajj
Hey how can the 6th and 7th value be that. I got it as 1.5 and 2.3
tgsankar10
Q1: In the period 2011-2013, according to the graph, the inflation-adjusted euro value of quarterly GDP was least in

Since all the inflation-adjusted euro value of quarterly GDP values are given as % change from Q4 2010, the value with the highest percent decrease is the least inflation-adjusted euro value of quarterly GDP. Q2 2013 was the highest decrease of \(-3.7\text{%}\)

Q2: To the nearest 0.1%, the median of the percent differences, as shown in the graph, in the inflation-adjusted euro value of quarterly GDP in the period 2011 - 2013 is

There are 12 values. The median value will be the average of \(6^{th}\) & \(7^{th}\) value.

\(6^{th}\) value is \(0.9\text{%}\) & \(7^{th}\) value is \(1.1\text{%}\). Average of these is \(1\text{%}\)

Q1: Q2 2013
Q2: 1.0
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on what grounds we should ignore high values
ccarson
What you're not seeing is that there are negative values. There is no 2.3, only -2.3. Since negative numbers are less than 0, you take out the 4 negative numbers. I also have an explanation in the spoiler.
manavrajj
Hey how can the 6th and 7th value be that. I got it as 1.5 and 2.3
tgsankar10
Q1: In the period 2011-2013, according to the graph, the inflation-adjusted euro value of quarterly GDP was least in

Since all the inflation-adjusted euro value of quarterly GDP values are given as % change from Q4 2010, the value with the highest percent decrease is the least inflation-adjusted euro value of quarterly GDP. Q2 2013 was the highest decrease of \(-3.7\text{%}\)

Q2: To the nearest 0.1%, the median of the percent differences, as shown in the graph, in the inflation-adjusted euro value of quarterly GDP in the period 2011 - 2013 is

There are 12 values. The median value will be the average of \(6^{th}\) & \(7^{th}\) value.

\(6^{th}\) value is \(0.9\text{%}\) & \(7^{th}\) value is \(1.1\text{%}\). Average of these is \(1\text{%}\)

Q1: Q2 2013
Q2: 1.0
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You aren't ignoring any values. The order of the values goes as follows: -3.7, -2.3, -1.1, -0.5, 0.3, 0.9, 1.1, 1.5, 2.5, 2.8, 4.8, 5.1. Since there are 12 values, you take the 6th and 7th value, 0.9 and 1.1 respectively, and take the average, which is 1.0.
HarshZsssh
on what grounds we should ignore high values
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