The amount of time the Earth takes to revolve around the Sun is most properly known as a(n) ________
A) astronomical unit
B) season
C) tropical year
D) Earth sol
E) great circle period
Answer: C
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Which of the following EU member states does NOT use the Euro as its national currency?
A) France
B) Sweden
C) Italy
D) Spain
E) Germany
The Blue Banana forms the core of the European economy
Indicate whether the statement is true or false
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
The baby boom refers to people who were born between the years of
A) 1928 and 1945. B) 1946 and 1964. C) 1965 and 1990. D) 1990 and the present.