The present topography of the Appalachian mountains is due to ____
a. Cenozoic orogenies
b. Mesozoic volcanism
c. Cenozoic uplift and erosion
d. Cenozoic volcanism
e. glacial retreat
c
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Which of the following best matches the description?Nutrient that is required by plants in relatively large amounts.
A. herbicide B. rodenticide C. micronutrient D. persistent pesticide E. biocide F. macronutrients G. weed H. chlorinated hydrocarbon I. macronutrient J. biomagnification K. pheromone L. fungicide M. organophosphate N. micronutrients O. soft pesticide P. hard pesticide Q. auxin
In a bacterial growth curve, the population follows a typical growth curve until
A. they encounter a lag phase. B. waste products become lethal. C. raw materials are depleted. D. there is predation.
Flood insurance prevents losses from floods.
Answer the following statement true (T) or false (F)
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