[NeedAttention]
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
Answer: C
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Which is TRUE regarding the global fishing industry?
A) Fish provide a major portion of the world's food supply. B) Virtually no fish are caught anymore. C) The amount of fish caught has leveled off and declined. D) The most productive fisheries are in the Arctic Ocean. E) Cuba is one of the biggest violators of international fishing treaties.
In North America "no till farming" has become a widespread practice made possible by genetically modified (GM) crops that can be sprayed with herbicide that kills everything but the GM plant
Evaluate the following statements on the role of GM crops on soil conservation issues? A) The herbicides kill beneficial plants and animals and eventually will make the soil sterile. B) The no till practice dramatically improves soil conservation by providing loose organic matter cover to the soil surface, breaking up wind and runoff, lowering erosion rates. C) They are a disaster. By killing all plants except the GM organism they expose the soil to increased erosion. D) They have no effect one way or the other on soil erosion.
Above a salt content of 24.7 g/kg, as as the temperature decreases, ________.
A. the scattering of light in the water increases B. the depth of light penetration decreases C. the attenuation factor of light increases D. the attenuation factor of light decreases E. the depth of light penetration remains constant
An area drawn on a hypsographic curve equates to a(n) ________.
A. mean elevation or depth B. area of the Earth C. volume of land or water D. All of these are correct. E. None of these is correct.