New Zealand has a population of 4,326,380 and has an area of 103,736 mi2028-02-04-03-00_files/i0370000.jpg while Australia has an area of 2,967,909 mi2028-02-04-03-00_files/i0370001.jpg and a population of 21,905,140. Explain how New Zealand can have a larger population density than Australia even though it has a smaller total population.

Population density is calculated by dividing the total population by the area. In this case, New Zealand's population density is:

4,326,380 / 103,736 = 41.7 people per square mile

While Australia's population density is:

21,905,140 / 2,967,909 = 7.4 people per square mile

Therefore, even though New Zealand has a smaller total population than Australia, it has a much smaller area, resulting in a higher population density. This means that there are more people per square mile in New Zealand than in Australia.

Population density is calculated by dividing the total population of a country by its land area. In the case of New Zealand and Australia, even though New Zealand has a smaller total population, it can still have a higher population density due to the difference in land area between the two countries.

New Zealand's population density can be higher than Australia's because New Zealand has a smaller land area compared to Australia. With a land area of 103,736 square miles, the population of 4,326,380 is concentrated in a smaller space. This results in a higher population density in New Zealand.

On the other hand, Australia has a significantly larger land area at 2,967,909 square miles, accommodating its population of 21,905,140. Despite the larger population, the vast size of the country spreads out the population across a larger area, resulting in a lower population density compared to New Zealand.

To summarize, even though New Zealand has a smaller total population, its higher population density is due to its smaller land area. In contrast, Australia has a larger land area that spreads out its population, resulting in a lower population density despite having a larger total population.