The mean of a data is 41 and its median is 50. The mode (using empirical relation) of the data is:
68
The empirical relation between mean, median and mode is \(\text{Mode} = 3\,\text{Median} - 2\,\text{Mean}\).
Substitute the given values: \(\text{Mode} = 3(50) - 2(41)\).
Compute: \(\text{Mode} = 150 - 82 = 68\).
Hence, the mode of the data is 68.
| Height (cm) | Number of persons |
|---|---|
| 120 | 3 |
| 130 | 4 |
| 140 | 5 |
| 150 | 6 |
| 160 | 2 |
| Value | 3 | 2 | k | 4 | 5 |
| Frequency | k | 2k | 3k | 4k | 5k |
In a colony 5 families have 1 child, 7 families have 2 children, 8 families have 3 children and 3 families have 4 children.What is the mode of the number of children.
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The median of 5, 8, 25, 22, 34, 18 is
Find the mean of first 5 two-digit multiples of 4.
The difference between the upper limit and the lower limit of a class is called :