(-8,8) (8.8) (-4,4) Pop. 10,000 Geographers measure the geographical center of a country (which is the centroid) and the population center of the country (which is the center of mass computed with the population density). A hypothetical country is shown in the figure to the right with the location and population of five Rectangular Ship towns. Assuming no one lives outside the towns, find the geographical center of the country and the population center of the country. (4,6) Pop. = 16,000 (-4,-4) (4-4) (4.0) (-7,-4) Pop. 17,000 (-8.-8) x = Pop. 19,000 (8,-8) Pop. =4,000
(-8,8) (8.8) (-4,4) Pop. 10,000 Geographers measure the geographical center of a country (which is the centroid) and the population center of the country (which is the center of mass computed with the population density). A hypothetical country is shown in the figure to the right with the location and population of five Rectangular Ship towns. Assuming no one lives outside the towns, find the geographical center of the country and the population center of the country. (4,6) Pop. = 16,000 (-4,-4) (4-4) (4.0) (-7,-4) Pop. 17,000 (-8.-8) x = Pop. 19,000 (8,-8) Pop. =4,000
Applications and Investigations in Earth Science (9th Edition)
9th Edition
ISBN:9780134746241
Author:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Publisher:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Chapter1: The Study Of Minerals
Section: Chapter Questions
Problem 1LR
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help please answer in text form with proper workings and explanation for each and every part and steps with concept and introduction no AI no copy paste remember answer must be in proper format with all working
Transcribed Image Text:(-8,8)
(8.8)
(-4,4)
Pop. 10,000
Geographers measure the geographical center of a
country (which is the centroid) and the population center of
the country (which is the center of mass computed with the
population density). A hypothetical country is shown in the
figure to the right with the location and population of five Rectangular Ship
towns. Assuming no one lives outside the towns, find the
geographical center of the country and the population center
of the country.
(4,6)
Pop. = 16,000
(-4,-4) (4-4) (4.0)
(-7,-4)
Pop. 17,000
(-8.-8)
x
=
Pop. 19,000
(8,-8)
Pop. =4,000
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