What approach do recent computer models of hurricanes use in their predictions of a hurricane's intensity?
A. They compare water temperature.
B. They compare latent heat content.
C. They compare present storms to similar tropical storms in the past.
D. They compare wind direction.
Answer: C
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Principal atmospheric lifting mechanism(s):
Andalusite, kyanite, and sillimanite are among the best known index minerals that provide information about the temperature and pressure of metamorphism.
Answer the following statement true (T) or false (F)
What best describes the headwaters of a drainage basin?
A. collection of small channels in the upper part of a basin that merge into larger streams. B. collection of streams that empty into a body of water. C. those parts of a drainage basin that lie above base level. D. those parts of a drainage basin where groundwater discharge into streams. E. those parts of a drainage basin where water infiltrates into the groundwater system.
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