Between 1870 and 1914, Germany replaced Great Britain as the industrial leader of Europe.
Answer the following statement true (T) or false (F)
True
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If a ruler has the Mandate of Heaven, which of these does he have the right to do?
A) rule justly and humanely B) ignore the will of the gods C) oppress the people D) go against the Confucian code
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
Who produced the key economic text for nineteenth-century liberals?
A. Adam Smith B. Thomas Malthus C. Edmund Burke D. Giuseppe Garibaldi
What contributed to the formation of a distinctive Greek identity?
A) the unified movement to abolish slavery B) an efficient imperial bureaucracy C) participation in the Peloponnesian League D) shared beliefs about gods and goddesses