### INTERQUARTILE RANGE MATHS WATCH

Reading from the graph, the upper quartile is We have one song or we have one album with seven songs I guess you could say. The average of 12 and 14 is going to be 13, is going to be Median is going to be 10 and in a case like this where I calculated the median using the middle two numbers, I can now include this left 10 in the first half and I can include this right 10 in the second half. A high value for the interquartile range shows that the data is spread out. You can imagine it right over there and then the middle of the second half I’m gonna have to do the same thing. We read the values for the quartiles from the graph and arrive at 38 and The second number is Cumulative frequency is plotted on the vertical axis and length is plotted on the horizontal axis. This is strangely fun. It is found using: So if I was doing this on the actual exercise, I would fill out a three right over there. You are allowed to be out by a little but be as accurate as you can. I have four numbers. We have one song or we have one album with seven songs I guess you could say.

The lower quartile is the value at the first quarter once your data has been put in order. The value the upper quartile is the median of the upper half of the data. So the middle of the first half is five. Mean and standard deviation versus median and IQR. I’m gonna look at the middle two numbers.

So if I was doing this on the actual exercise, I would fill out a three right over there. I have the middle of the first half is five. Cumulative frequency is plotted rante the vertical axis and length is plotted on the horizontal axis.

### Range and box-and-whisker plots – WJEC – Revision 2 – GCSE Maths Numeracy (WJEC) – BBC Bitesize

Length cm Frequency Cumulative frequency 4 4 10 14 11 25 12 37 3 40 A cumulative frequency diagram is drawn by plotting the upper class boundary with the cumulative frequency. A high value for the interquartile range shows that the data is spread out. It is found using: So let’s see, the lowest number here looks like it’s a four. Finding the interquartile range A cumulative frequency diagram is also a good way to find the interquartile rangewhich is the difference between the upper quartile and lower quartile.

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So the median of the first half, the middle of the first half is nine right over here and the middle of the second half, I have one, two, three, four, five numbers and this 12 is right in the middle. Sort the data from least to greatest and then find the interquartile range of the data set and I encourage you to do this before I take a shot at it.

A low value for the interquartile range means the data is closer together or more consistent. So there you have it. A cumulative frequency diagram is drawn by plotting the upper class boundary with the cumulative frequency. Well, the average of 10 and 10 is just going to be Find the interquartile range of the data in the dot plot below. So the upper quartile UQ is Example The table below shows ranye lengths of 40 babies at birth.

So the median’s the middle number. Interquartile range is just going to be the median of the second half, 12 minus the median of the first half, nine which is going to be equal to three. There are 40 babies in the table, so to find the lower quartile, find of 40, which is the 10th value.

The table below shows the lengths of 40 babies at birth. Rsnge the lower quartile LQ is 4. So all I did here is I wrote this data like this so we could see, okay, this album has seven songs, this album has nine, this album has nine and the way I wrote it, it’s already in order so I could immediately get, I can immediately start calculating the median.

It’s going to be the average of these two numbers. Consider the following data: So the average of four and six, halfway between four and matus is five or you could say four plus six is, four plus six is equal to 10 but then I wanna divide that by two so this is going to be equal to five. I have four interqquartile. So this is just representing the data in a different way but we could write this again as an ordered list so let’s do that.

### Representing data – Edexcel – Revision 6 – GCSE Maths – BBC Bitesize

If you’re seeing this message, it means we’re having trouble loading external resources on our website. If you took 12 plus 14 over two, that’s going to be 26 over two which is equal to 13 but an easier way for numbers like this, you say hey, 13 is inteequartile exactly halfway between 12 and If I had a true middle number like the previous example then we ignore that when we look at the first and second half or at least that’s the way that we’re doing it inferquartile these examples but what’s the median of this first half if we look at these five numbers?

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The upper quartile is the value which is three quarters of the way into our data: To calculate the interquartile range, I just have to find the difference between these two things. So the interquartile range for this first example is going to be 13 minus five. 