cost and benefit analysis Flashcards
building a bridge: what is the inverse demand function?
π(π) =πβππ
building a bridge:
5k crossing price of 2 pounds
- 25k crossing for price of 0
use these 2 points to build a demand function?
include a toll price of 1.25
cost of ferry operator of 1.5
π(π) = 2.5βπ/10000
building a bridge: what would happen to a ferry operator if a bridge is built with no toll
ferry loses all demand, they cant match the price
Building abridge:
draw a diagram representing new users, new users and ferry operator with the implementation of a bridge
what are the costs/losses of the bridge?
ferry cost would be horzontal
- profit that used to be ferryβs would become the old users benefit
- demand curve which is now accessible is new user benefit
TAXPAYER costs
evaluate using cost benefit analysis building a bridge when there is currently a ferry.
Benefit > cost
- the bridge should be considered since it will be benefit to society
O.C.
- government have limited resources
- other projects would be better β> greater benefit to society
if there is no tolls
- this reduces the gains in terms of travel time
- emperical evidence show that long run travel time will return to intial levels as traffic grow
what are the disadvantages building a bridge
no toll, means P
is there anyway ferries could exist with a bridge in place?
bottleneck
- alternative for users when the bridge is heavily congested
Public vs private: why should a private firm build a bridge
private firms can build it more cost efficently than public firms
government pay for bridge by allowing the firm to set a toll for amount of time
- before the government acquire control of the bridge
Opportunity costs for large public projects imply that the government
should fund a project only if the net welfare gain is comparable to or higher than that of competing projects
whats is the GP for toll and untolled trips?
what is the demand function?
assume value of travel is 60Β£ per hour
untolled:
100k = V
30 minutes/cost
tolled:
50k = V
15 minutes
toll of 25Β£
Gp for untolled = 30Β£
60*0.5
GP for tolled is 40Β£
60*0.25+25
π(π) = 50βπ5000
work out the cost function?
100K = V
30Β£ per entry
50k = V
15Β£ per entry
cost= 3/10,000
draw a congestion charge diagram representing - remaining drivers - priced out drivers - tax payers
cost and benefit
2 areas in the diagram showing remaining drivers and those who was priced out