Regarding pressure, latitude, and water vs land
A. air at the poles is rise because of the warmer ice sheets compared to the ocean.
B. air pressure high at the equator because the water warms more quickly than the land.
C. air pressure is high over oceans at 30° because descending air warms less over the cool oceans.
D. air at the mid-latitudes is forced to sink because of dense air aloft from the subtropics.
Answer: C
You might also like to view...
A reverse fault forms when:
A) the hanging wall rock moves downward compared to the footwall. B) the hanging wall rock moves up along a dip-slip fault compared to the footwall. C) the fault dips at an angle steeper than 45 degrees. D) the fault dips at an angle less than 45 degrees.
[NeedAttention]
src="data:image/png;base64,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
A gardener applied heavy doses of the same insecticide to her garden for two consecutive years to kill squash bugs
During the third year, although the squash bugs were reduced, the woman called in an expert to explain why she had an abundance of new pests that were destroying her garden. The expert explained that the abundant new pests were largely due to her previous use of an insecticide in a phenomenon known as A) pesticide resistance. B) secondary-pest outbreak. C) reverse mutation and adaptation. D) bounce back resurgence.
select all of the statement that are true concerning the ecological significance of prokaryotes
a. Bacteria and archaea are an important food source for other organisms. b. Without prokaryotes, nitrogen wouldn't be made available to other organisms to use in DNA or protein synthesis. c. Some species of bacteria cause the disease malaria. d. Resident bacteria living in and on humans crowd out disease-causing bacteria. e. Bacteria help us produce cheese. f. Archaea are important agents of disease in humans.