17.01.2023 Views

Laboratory Manual for Introductory Geology 4e

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

EXERCISE 13.2

Why Some Streams Meander but Others Are Straight

Name:

Course:

Section:

Date:

In this exercise, you will use the maps in FIGURES 13.4, 13.5, and 13.6. Approximate mile measurements to the nearest

tenth of a mile.

(a) Compare the course of the Bighorn River between points A and B with that of its tributary between points C and

D (Fig. 13.4). Fill in the table below.

Bighorn River

Unnamed tributary

Channel length (miles)

Straight-line length (miles)

Sinuosity (no units)

Channel length divided by straight-line length

Highest elevation* (feet)

Lowest elevation* (feet)

Vertical drop

Highest elevation minus lowest elevation (feet)

Gradient* (feet per mile)

Vertical drop divided by channel length

*Streams aren’t considerate; they don’t begin and end on contour lines. Scan the entire stream looking for and estimating the highest and

then the lowest point on each stream. Then calculate the vertical drop and gradient.

(b) What is the apparent relationship between a stream’s gradient and its sinuosity?

(c) Test this hypothesis on the Genesee River of New York (Fig. 13.5) and the Casino Lakes area of Idaho (Fig. 13.6).

Fill in the table below and describe how the Genesee River differs from the Idaho streams.

Valley shape (V-shaped or broad with flat bottom)

Gradient (feet/mile)

Valley width (miles)

Channel width (feet)

Genesee River

(A–B)

Casino Lakes area

Stream A–B

Stream C–D

Channel essentially fills valley floor.

Valley width/channel width ~1.0 ~1.0

Sinuosity

Channel length divided by straight-line length

(continued)

13.2 HOW DO STREAMS WORK?

331

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!