Number of wickets | 20-60 | 60-100 | 100-150 | 150-250 | 250-350 | 350-450 |
Number of bowlers | 7 | 5 | 16 | 12 | 2 | 3 |
Solution : Here, the class size varies, and the xi's are large. Let us still apply the step deviation method with a = 200 and h = 20. Then, we obtain the data as given in the table.
Number of Wickets | Number of bowlers (fi) | xi | di = xi - a |
ui =
xi - a
h
(h = 20) |
fiui |
---|---|---|---|---|---|
20-60 | 7 | 40 | - | - | - |
60-100 | 5 | 80 | - | - | - |
100-150 | 16 | 125 | - | -.75 | - |
150-250 | 12 | 200(a) | |||
250-350 | 2 | 300 | |||
350-450 | 3 | 400 | |||
Total | 45 | - | - | - | - |
Thus, the average number of wickets taken by these 45 bowlers in one-day cricket is .89