J. P. Morgan monitored his competition by placing officers of his bank on the boards of companies that he wanted to control. This method was known as a(n)

a. interlocking directorate.
b. trust.
c. vertical integration.
d. pool.
e. holding company.


a

History

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In February 1898 the American battleship ________ mysteriously exploded in Havana harbor

A) Vermont B) Massachusetts C) Iowa D) Maine

History

Which of the following statements best describes California politics in the 1850s?

a. There was great unity among Democrats and Republicans to defend California as a free state. b. Politics in the state reflected the sectional divisions in the nation. c. Californians stayed away from the political divisions of the rest of the nation. d. Californians overwhelmingly supported the American Party and its anti-immigrant platform.

History

The official policy of the U.S. government from the time of Jefferson's administration was to __________.

A. force Indian peoples west B. exterminate Indian peoples C. promote the assimilation of Indian peoples D. treat Indian peoples as equals

History

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