Map the different rates of natural increase in Europe, noting which countries will grow and which will decline in the next 20 years. Then link this map to a discussion of migration in Europe

Given these two factors, how might the population map change in 20 years?


European countries with existing negative rates of natural increase (e.g., Germany, Bulgaria, Poland, Romania) will continue to lose population; only a handful of countries have positive rates of natural increase (e.g., Ireland). Recently, eastern European countries have exhibited higher rates of out-migration, with migrants destined largely toward western European countries. For some states, the declines in natural population growth have been matched by in-migration; for other states, higher rates of out-migration coupled with negative rates of natural increase will lead to substantial population losses.

Environmental & Atmospheric Sciences

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

Environmental & Atmospheric Sciences

Use a diagram to explain the topological relationships of connectivity and contiguity.

What will be an ideal response?

Environmental & Atmospheric Sciences

How did nation-states facilitate capitalism?

A) construction of public infrastructure (canals, roads) B) provision of public services (schools) C) establishment of national monetary supplies D) protection of domestic producers from foreign competition E) all of the above

Environmental & Atmospheric Sciences

Migrants to the United States believed the American Dream, that through hard work you could achieve __________, no matter what your background was.

-both, upward mobility and financial success -financial success -upward mobility -citizenship -land ownership

Environmental & Atmospheric Sciences