The goal is to find the median weight from the given list of 7 men's weights.
First, arrange the weights in ascending order:
The median is the middle value in a sorted data set. Since there are 7 observations (an odd number), the median is the value at the middle position.
The position of the median is calculated using the formula:
Position = $\frac{n+1}{2}$
Where 'n' is the number of observations.
In this case, $n = 7$.
Position = $\frac{7+1}{2} = \frac{8}{2} = 4$
The median is the 4th value in the ordered list.
Looking at the ordered list (61, 62, 63, 64, 65, 66, 67), the 4th value is 64 kg.
Therefore, the median weight is 64 kg.
| 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 |
Demand for seats in a university is at its highest in the fall; demand also trends to grow and fall off in 25 year waves. In time service forecasting, the former demand characteristic would be called ______ and the latter would be called _______.
The system of combining two or more overlapping series of index numbers to obtain a single continuous series is called
The rise in the number of patients due to heatstroke is an example of:
According to government data, 24 percent of teenagers in India under the age of 18 years live in households with incomes that are classified at a particular income level. A simple random sample of 400 teenagers in India under the age of 18 years was selected for a study of learning. If the government data is correct, which of the following best approximates the probability that at least 27 per cent of the teenagers in the sample live in households that are classified at a particular income level?
Which index satisfies the factor reversal test?