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Men 2015 World Championships

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Men 2015 World Championships

Question 1

  1. Mean

Equation 1 shows the formula for calculating mean;

Equation 1

Where;

Rounding off to two decimal places;

  1. Median

Median is the middle value in a data set. To determine the median of ungrouped data, first, you have the arrange the data in ascending order. The learn the mean value.

The median for the time taken by the top 17 runners to complete 10,000 meters race in the 2015 World Championships is 1668.89 seconds.

  • Range

Equation 2 shows the formula for calculating range.

Equation 2

  1. Standard deviation

 

Equation 3 shows the formula for calculating standard deviation of a sample;

Equation 3

Table 1

1621.131665.98-44.852011.522
1621.761665.98-44.221955.408
1622.831665.98-43.151861.923
1624.771665.98-41.211698.264
1628.911665.98-37.071374.185
1663.211665.98-2.777.6729
1663.691665.98-2.295.2441
1664.91665.98-1.081.1664
1668.891665.982.918.4681
1674.471665.988.4972.0801
1687.51665.9821.52463.1104
1692.571665.9826.59707.0281
1694.721665.9828.74825.9876
1695.191665.9829.21853.2241
1696.31665.9830.32919.3024
1696.31665.9830.32919.3024
1704.471665.9838.491481.48

 

Rounding off to two decimal places;

Women 2015 World Championships

  1. Mean

Use equation 1 to calculate the mean;

Rounding off to two decimal places;

  1. Median

Arrange the data set in ascending order then determine the middle value. In women’s category the median is 1913.01 seconds.

 

  • Range

Using equation 2 to calculate range:

 

  1. Standard deviation

 

 

 

 

Table 2

1901.311917.92-16.61275.8921
1901.771917.92-16.15260.8225
1903.491917.92-14.43208.2249
1903.581917.92-14.34205.6356
1904.421917.92-13.5182.25
1906.231917.92-11.69136.6561
1909.731917.92-8.1967.0761
1911.351917.92-6.5743.1649
1913.011917.92-4.9124.1081
1914.321917.92-3.612.96
1923.031917.925.1126.1121
1926.141917.928.2267.5684
1932.951917.9215.03225.9009
1935.261917.9217.34300.6756
1936.191917.9218.27333.7929
1940.871917.9222.95526.7025
1940.951917.9223.03530.3809

 

Using equation 3 to calculate standard deviation;

Rounding off to two decimal places;

 

 

 

 

 

 

  Remember! This is just a sample.

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