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This is a numerical exercise based on the example of the land-use handout and summarized in this table:
Here is an online version of the handout!
| Type of Land Use | Rent Function | Rent at Market R=Y(p-c) | Transport Costs per mile (=Yf) | Distance from Market to No-Rent Margin m=(p-c)/f | Range of Highest - Rent Land Use in miles from Market |
|---|---|---|---|---|---|
| 1 | R=10-2.5m | 10.0 | 2.50 | 4 | 0.0 - 1.7 |
| 2 | R=7-.7m | 7.00 | 0.70 | 10 | 1.7 - 5.0 |
| 3 | R=4.5-.18m | 4.50 | 0.18 | 25 | 5.0 - 19.0 |
| 4 | R=2-.05m | 2.00 | 0.05 | 40 | 19.0 - 40.0 |
Explanation of Exercise:
(1) The data given to you in the table refer to aggregate values for
Optional: ("We decided" in class to change the "optional" to
"non-optional")
(2) Introduce some moderate changes in the variables (change of one
variable at a time, including changes in
p and f sufficiently large to change the aggregate values of the original
example, and, as a result, of the size of the zones. Interpret the
sensitivity of land use patterns (size of zones) to such changes.
(You might find it useful to remember the area of a circle...)
Type Rent Transport Distance Land Use Zones of Rent at Costs per from Market Range of Land Use Land Function Market mile to R=0 margin with Highest Rent Use R=Y(p-c) =Yf fm = p-c R1 = R2 etc. -------------------------------------------------------------------------- 1 R=10-2.5m 10.00 2.50 4 miles 0.0 - 1.7 miles 2 R= 7 -.7m 7.00 .70 10 1.7 - 5.0 3 R=4.5-.18m 4.50 .18 25 5.0 - 19.0 4 R= 2-.05m 2.00 .05 40 19.0 - 40.0 --------------------------------------------------------------------------
Other Thünen Graphs:
Return to: Geography 450 Syllabus
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