Step 1: Understanding the Question:
The crude death rate (CDR) is a yearly rate, so it needs a population figure as its denominator. A country's population keeps changing all through the year through births, deaths, and migration, so a single date has to be picked to stand for "the population" for that whole year.
Step 2: Key Formula or Approach:
\[
CDR = \frac{\text{Total deaths in a year}}{\text{Mid year population}} \times 1000
\]
The mid year population is the estimated population at the exact midpoint of the calendar year, which is taken as \(1^{st}\) July. This date splits the year almost exactly in half, so it gives the best single estimate of the average population exposed to risk over the full \(12\) months.
Step 3: Detailed Explanation:
\(1^{st}\) January is the very start of the year, before most of the year's births, deaths, and migration have happened, so it under represents growth that occurs later.
\(31^{st}\) December is the very end of the year, so it over represents the growth that built up over the year.
\(1^{st}\) May falls before the halfway mark, so it still does not balance the first and second half of the year evenly.
\(1^{st}\) July sits almost exactly at the midpoint between \(1^{st}\) January and \(31^{st}\) December, so it best represents the average population size for the whole year.
Step 4: Final Answer:
The population is assessed on \(1^{st}\) July, the mid year point, for calculating the crude death rate.