University of Washington
Geography 207   (Professor Harrington)
Summer 1998
 

SECOND  IN-CLASS  TEST

Write your name in the space below.  Then answer all the questions below, in the spaces provided (use the back of pages, if needed — it may not be).  The points total 45.  This test is worth 10 points toward the quarter's total of 100 points, so your raw score will be multiplied by 0.222 to yield the number of points earned toward the 100.  You have 80 minutes.

Name:____________________________________
 

1.  [2 points]  Transportation infrastructure costs money.  Transportation planners have to balance the costs against the benefits.  An important type of benefit is the reduction in transport time that results from improved infrastructure.  But the value of the time saved has to be estimated.  How might a transportation planner place a value the time that people and that goods spend in transport?
 

2.  [4 points]  Define “fixed costs” of transportation and list three sources or types of fixed costs in transportation.
 
 

3.  [2 points]  Why is it that distance confers a limited monopoly on producers or venders?  Present one result of this.
 
 

4.  [1 point]  Holding mode and weight constant, the schedule of transport costs as a function of distance is usually curvilinear.  Why?
 
 

5.  [9 points]  Name and explain the three bases of interaction.  Relate each basis (loosely) to the simple spatial interaction model, Iij = k PiPj dij-a
 

NAME
EXPLANATION
RELATIONSHIP TO THE MODEL
.. .. ..
.. .. ..
.. .. ..
 

6.   [6 points]  Define FOB, CIF, and uniform-delivered pricing.  How might these different pricing schemes affect the location and marketing decisions of producers?
 
 

7.  [1 point]  What are the constraints in a “doubly constrained” spatial interaction model?
 
 

8.  [7 points]  These questions refer to the figures and equations below.  It is possible that more than one figure satisfies the condition set out in a question.  Assume that these are "nonplanar" networks, in which edges that cross on the page don’t actually meet to form a vertex unless we specify that with a large dot.
 

 a.  Which figure(s) depict(s) a hierarchical network?

b.  Which network(s) is(are) minimally connected?

c.  Which network(s) is(are) maximally connected?

d.  Which network(s) is(are) a minimal circuit?

e.  Which network(s) has(have) a gamma = 1.0, where gamma = e/3(v-2)  ?

f.  Which network(s) has(have) a b = 1.0, where b = e/v ?

g.  Which network(s) has(have) a b = 0.8, where b = e/v ?
 

9.  [5 points]  How would you explain Iij = k PiPj dij-a to an intelligent, adult friend who's uncomfortable with math and with symbols?
 

10.  [8 points]  Answer one of the following three sets of questions.  Use an essay format, and do not misspell “its”  “it’s”  or “develop”.