[NeedAttention]

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


Answer: D

Environmental & Atmospheric Sciences

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The highest soil degradation rates occur in Africa. Indicate whether the statement is true or false

Environmental & Atmospheric Sciences

Determine if the phrase in bold applies to only volcanic rocks, only plutonic rocks, both types of rocks or niether type of rock. May form from rhyolite magma

  1. Both volcanic and plutonic igneous rocks
  2. Only plutonic igneous rocks
  3. Only volcanic igneous rocks
  4. Neither volcanic or plutonic igneous rocks

Environmental & Atmospheric Sciences

Ocean currents in the southern hemisphere move in a clockwise fashion

Indicate whether the statement is true or false

Environmental & Atmospheric Sciences

What is the relief (elevation difference between the highest and lowest points, in a local landscape) in the river valley along southwest slopes? Along the northeast slopes?

A second example of a vertical profile is in Figure 23.6. Using the same procedure as you did on the previous assignment, construct a topographic profile. Label the South Fork of the Gualala River (see Figure 23.4, Step 3), the bench mark at 112 feet, and various road crossings on your profile. The coastline forms a contour line of equal elevation—sea level. Note the change in contour interval and scale from that of Figure 23.5. Use Figure 23.6 to answer further questions about preparing a topographic profile.



Environmental & Atmospheric Sciences