In: Economics
5. John the plumber has the following weekly demand for repairs by his business: Q = 2,000 – 10(P) Q = quantity of repairs demanded by customers per week. P = average price per repair. John chooses the price to charge to his customers (cause). The result (effect) will be the total number of repairs his customers want per week.
A. Draw the demand curve faced by John the plumber. Numerically label its two end points. B. Create the table of numbers: P Q TR MR P = average price per repair. You may skip numbers for price changes by $10 at a time. TR = Total Revenue = PQ MR = Marginal Revenue = (change in TR)/(change in Q) Draw the MR curve on the diagram, as well/ C. The MC (Marginal Cost) to John per repair is $20. What price (P) will be charged per repair, and how many repairs (Q) per week? Show it on your diagram with solved numbers. D. Label the Consumer Surplus on your diagram. Define Consumer Surplus, as well.
A) Demand curve faced by John ,the plumber----
Price($) | quantity demanded( units) |
100 | 1000 |
110 | 900 |
120 | 800 |
130 | 700 |
See the demand graph------
B) Table------
Price $ | Q |
TR($) p*Q |
MR | MC |
---|---|---|---|---|
100 | 1000 | 100000 | - | 20 |
110 | 900 | 99000 | 20 | 20 |
120 | 800 | 96000 | 30 | 20 |
130 | 700 | 91000 | 50 | 20 |
140 | 600 | 84000 | 70 | 20 |
C) MR curve along with demand curve and
MC-----
The equilibrium point will occur----
where M R=MC
Have. Look at the graph in part (A), we find that -----
both are equal(20) at units of 900
# price to be charged per repair=$110 (see above graph)
# Repairs per week= 900
D) Consumers surplus(CS)---- $40500
CS is the difference between what the consumers are willing to pay and what they actually pay
formula=1/2* Q* (wTP--P)
1/2(900)(200-110)=$40500
The shaded area pink depicts the consumers surplus.