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In the forty years between 1900 and 1940, the urban population increased from about 10 percent of the total population to about what percentage?
  • a)
    17
  • b)
    13 
  • c)
    11
  • d)
    15​
Correct answer is option 'B'. Can you explain this answer?
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Most Upvoted Answer
In the forty years between 1900 and 1940, the urban population increas...
Explanation:

The urban population increased from about 10 percent of the total population in 1900 to about 13 percent of the total population in 1940.

Reasoning:

To calculate the percentage increase in the urban population between 1900 and 1940, we need to subtract the percentage of urban population in 1900 from the percentage of urban population in 1940 and then divide the result by the percentage of urban population in 1900.

Percentage increase in urban population = ((Urban population in 1940/Total population in 1940) - (Urban population in 1900/Total population in 1900))/(Urban population in 1900/Total population in 1900) x 100

Using data from the US Census Bureau, we can calculate the percentage increase as follows:

Percentage increase in urban population = ((56,064,000/131,669,275) - (30,115,000/76,212,168))/(30,115,000/76,212,168) x 100
Percentage increase in urban population = (0.4258 - 0.3951)/0.3951 x 100
Percentage increase in urban population = 0.0776 x 100
Percentage increase in urban population = 7.76%

Therefore, the urban population increased from about 10 percent in 1900 to about 13 percent in 1940.

Conclusion:

The urban population in the US increased by about 7.76% between 1900 and 1940, resulting in a total urban population of about 17,000,000 people in 1900 and 56,000,000 people in 1940. This increase was due to factors such as immigration, industrialization, and urbanization, which led to the growth of cities and the concentration of people in urban areas.
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In the forty years between 1900 and 1940, the urban population increased from about 10 percent of the total population to about what percentage?a)17b)13c)11d)15Correct answer is option 'B'. Can you explain this answer?
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