Explain how the hukou system prolongs poverty among those seeking opportunities in urban areas
What will be an ideal response?
Answers should define that hukou system, rural to urban migration, and lack of access to needed services among those who don't have a permit to live in China's cities.
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
[NeedAttention]
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
Identify the physical mineral property described. "The fine-grained nature of the powdery residue results in a more reliable observed color."
A) cleavage B) luster C) streak D) color
Which of the following is NOT a cited benefit of China's Three Gorges Dam on the Yangtze River?
A) Flood control B) Pollution abatement C) Redistribution of water supplies D) Hydroelectric power