Between the newly acquired Burgundian lands and his own inheritance, King Louis XI ended his reign with a kingdom almost __________ the size of that he had inherited.
Fill in the blank(s) with the appropriate word(s).
twice
You might also like to view...
How did Joseph Goebbels justify Kristallnacht, at least initially?
a) He claimed that the assassination of a German diplomat was part of a larger Jewish conspiracy against the Nazi state. b) He knew that any damage would be overlooked by approving non-Jewish locals and acted accordingly. Consider This: Various non-German newspapers were able to analyze the events and concluded that there was a central plan for the action. See 12.8: Narrative: Night of Fire and Glass. c) He argued that the “conspiracy” was even larger than the Jewish community and connected to international communism. Consider This: Various non-German newspapers were able to analyze the events and concluded that there was a central plan for the action. See 12.8: Narrative: Night of Fire and Glass. d) War preparations meant glass shortages, something that he wanted to cover up by staging the Kristallnacht. Consider This: Various non-German newspapers were able to analyze the events and concluded that there was a central plan for the action. See 12.8: Narrative: Night of Fire and Glass.
In implementing Johnson's plan, southern states __________
a. sometimes ignored Johnson's plan altogether b. accepted it grudgingly or with qualifications c. required blacks have a job, but allowed them to choose their employer d. were required to grant suffrage to all men, black and white e. implemented Jim Crow laws to restrict the freedom of former slaves
[NeedAttention]
src="data:image/png;base64,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
In the late nineteenth century, many immigrants to the United States
A. read English-language newspapers and frequented chain stores. B. found the transition to their new country to be fairly easy. C. totally cut their links to their native countries. D. were already experienced as urban-dwelling, industrial workers. E. formed close-knit ethnic communities within cities.