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According to Zipf's Law, the number of cities N with a population greater than S is inversely proportional to S. In 2008, there were $2 U.S. cities with a population greater than 350,000. Estimate (a) the number of U.S. cities with a population between 350,000 and 450,000; (b) between 300,000 and 600,000. Gmin a. According to Zipf's Law, the number of U.S. cities with a population between 350,000 and 450,000 is approximately (Round to the nearest whole number as needed.)

According to Zipf's Law, the number of cities N with a population greater than S is inversely proportional to S. In 2008, there were $2 U.S. cities with a population greater than 350,000. Estimate (a) the number of U.S. cities with a population between 350,000 and 450,000; (b) between 300,000 and 600,000. Gmin a. According to Zipf's Law, the number of U.S. cities with a population between 350,000 and 450,000 is approximately (Round to the nearest whole number as needed.)

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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According to Zipf's Law, the number of cities N with a population greater than S is inversely proportional to S. In 2008, there were 52 U.S. cities with a population greater than 350,000. Estimate (a) the number of U.S. oties with a population between 350,000 and 450,000; (b) between 300,000 and 600,000. a. According to Zipfs Law, the number of U.S. cities with a population between 350,000 and 450,000 is approximately (Round to the nearest whole number as needed.)
Transcribed Image Text:According to Zipf's Law, the number of cities N with a population greater than S is inversely proportional to S. In 2008, there were 52 U.S. cities with a population greater than 350,000. Estimate (a) the number of U.S. oties with a population between 350,000 and 450,000; (b) between 300,000 and 600,000. a. According to Zipfs Law, the number of U.S. cities with a population between 350,000 and 450,000 is approximately (Round to the nearest whole number as needed.)
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