Information sheet A Data

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House prices: Statistics activity House prices change over time, but do so at different rates in different places. In this activity you will use statistical diagrams and measures to compare house prices and the way they have changed in different parts of Britain in recent years. Information sheet A Data Nuffield Free-Standing Mathematics Activity House prices: Statistics activity Student sheets Copiable page 1 of 6

House prices: Statistics activity Nuffield Free-Standing Mathematics Activity House prices: Statistics activity Student sheets Copiable page 2 of 6

House prices: Statistics activity Information sheet B Statistical measures An average is a representative value for a set of data. There are three different types of average. The choice of which to use depends on the data and the reasons for carrying out the survey. Mode: the value which occurs the most often. Sometimes there isn t a mode. Sometimes there are two or more modes. Median: the middle value in an ordered list of the data. If there are two middle values, use the value half-way between them. Mean: the sum of the values divided by the number of values. Think about Which do you think is the best average to use for a set of house prices? Why? Range is the difference between the highest value and the lowest value. Think about What does the range measure? Information sheet C Statistical diagrams Here is a list of charts and graphs that could be used to illustrate data: pictogram bar chart pie chart line graph Think about Which types of chart or graph could you use to illustrate the data given in information sheet A? Which do you think would be best? Why? Nuffield Free-Standing Mathematics Activity House prices: Statistics activity Student sheets Copiable page 3 of 6

Prices ( ) Prices ( ) Try these For questions 1 and 2 use Data set 1 Monthly average house prices UK 2010 1 Two ways of representing the data are given below: 180,000 Monthly average house prices in UK 2010 160,000 140,000 120,000 100,000 80,000 60,000 40,000 20,000 0 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec First-time buyers All houses Months of 2010 180,000 160,000 140,000 120,000 100,000 80,000 60,000 40,000 20,000 0 Monthly average house prices in UK 2010 Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec First-time buyers All houses Months of 2010 a Which of these statistical diagrams do you think is better? Why? bi Describe any similarities between the data for first-time buyers and the data for all houses. ii Describe any differences. Nuffield Free-Standing Mathematics Activity House prices: Statistics activity Student sheets Copiable page 4 of 6

2a Copy and complete the table below. Range Median Mean First-time buyers All houses b Explain what the range values tell you about the data. c Do you think the mean or the median is a better representative value? Why? For questions 3 and 4 use Data set 2 Average house prices UK 1983 2010 3a On the same axes, draw line graphs to show the data for Scotland and the data for Northern Ireland. Hint: To work out a scale for the house prices, look for the largest house price then decide the value for each square. b Describe any patterns you notice. 4a Copy and complete the table below. Range Mean Median Scotland Northern Ireland b Comment on what these values tell you about the prices for houses in these countries from 1983 to 2010. For questions 5 and 6 use Data set 3 Average house prices in regions of the UK 1983 2010 5a i What were the 3 cheapest regions in 1983? ii Were these still the cheapest regions in 2010? bi Which were the 3 most expensive regions in 1983? ii Were these still the 3 most expensive in 2010? c Suggest reasons for your answers to parts a and b. Nuffield Free-Standing Mathematics Activity House prices: Statistics activity Student sheets Copiable page 5 of 6

6a Copy and complete the table below: Range Median Mean 1983 2010 b Describe what these measures tell you about the data. 7 This is a line graph showing house price data for London and the North of England. a What happened to London house prices in 1989? b i What happened to house prices in the North of England between 1990 and 2000? ii What happened to London prices over the same period? c I In what year was the average house price in both regions highest? ii Write down the maximum average house value for London. iii Write down the maximum average house value for the North of England. At the end of the activity Which of these diagrams could you use to represent several large datasets which cover a period of time: pictogram, bar chart, pie chart, line graph? What are the advantages and disadvantages of each type of diagram? How do you find the range? What does it measure? How do you find the mode, the mean and the median? What are their advantages and disadvantages? Nuffield Free-Standing Mathematics Activity House prices: Statistics activity Student sheets Copiable page 6 of 6