Questions
Suppose a firm operates in a perfectly competitive market where every firm has the same cost...

Suppose a firm operates in a perfectly competitive market where every firm has the same cost function given by:

C(q)=5q2+q+20

Suppose initially the market price is p=31.

How much output will this firm produce?

At the price p=31, how much profit does this firm make?

Now suppose the market price changes. Below what price will this firm shut down? (what is the "shut-down price")

At what price will this firm earn zero profits (what is the "break-even price")?

Suppose the market consists of 20 firms. The market demand is QD=602-2p. What will be the short-run equilibrium price?

Suppose the market consists of 20 firms. The market demand is QD=602-2p.

What will be the short-run equilibrium output per firm?

Continuing with the previous question:

Suppose the market consists of 20 firms. The market demand is QD=602-2p.

What will be the short-run equilibrium market quantity?

Continuing with the previous question:

Suppose the market consists of 20 firms. The market demand is QD=602-2p.

In the long run, what do you expect to happen to the number of firms in the industry, the market price, margkey quantity, and output per firm?

Number of firms will             ["", "", ""]                      [ Select ]decreasestay the sameincrease

Market price will             ["", "", ""]                      [ Select ]stay the sameincreasedecrease

Market quantity will             ["", "", ""]                      [ Select ]stay the sameincreasedecrease

Output per firm will             ["", "", ""]                      [ Select ]increasestay the samedecrease

Sandboxes are produced according to the following cost function:

c(q) = q2 + 100

where the fixed cost of 100 represents an annual license fee the firms pay. Every firm uses the same technology to produce sanboxes.

In the long run, what will be the equilibrium price?

The market demand for sandboxes is given by QD = 1500 – 5p. Find the long-run equilibrium market quantity.

The market demand for sandboxes is given by QD = 1500 – 5p. Find the long-run equilibrium number of firms.

Recent trends have increased the demand to QD=2250–5p. In the short run, what will be the new equilibrium price? (Note: you will need to use the number of firms you found in the previous question to find this)

Suppose demand remains high at QD=2250–5p in the long run.

What will be the long-run equilibrium price?

Suppose demand remains high at QD=2250–5p in the long run.  

What is the number of firms operating in the long run?

Suppose the operating fee is increased from 100 to 225. So now each firm has the cost function

C(q)=q2 + 225

In the long run, with the demand QD=2250–5p, what will be the equilibrium price?

How did raising the operating fee from $100 to $225 affect the firm's profits in the long run? (compare the profits in the previous question to to the profits in the first question in this story).

Group of answer choices

It decreased from >0 to =0

it stayed the same as is =0

it decreased from 0 to <0

it increased from 0 to >0

it stayed the same and is >0

In: Economics

You have just signed a contract to purchase your first house. The price is $160,000 and...

You have just signed a contract to purchase your first house. The price is $160,000 and you have applied for a $100,000, 24-year, 4.6% loan. Annual property taxes are expected to be $5,509. Hazard Insurance costs $600 per year. Your car payment is $150, with 31 months left. Your monthly gross income is $4,225. What is your monthly payment of principal and interest?

You have just signed a contract to purchase your first house. The price is $210,000 and you have applied for a $110,000, 25-year, 6.3% loan. Annual property taxes are expected to be $5,617. Hazard Insurance costs $691 per year. Your car payment is $325, with 27 months left. Your monthly gross income is $4,700. What is your monthly PITI (principal, interest, taxes, and insurance)?

In: Finance

Demonstrate the First Fundamental Welfare Theorem for the following topics: Price Controls, Taxes and Subsidies, and...

Demonstrate the First Fundamental Welfare Theorem for the following topics: Price Controls, Taxes and Subsidies, and Monopoly. Detail how each meets the three requirements for the First Fundamental Welfare Theorem.

In: Economics

Download RegHousePrice.xlsx from the course Blackboard site. The first variable measures the price of the house,...

Download RegHousePrice.xlsx from the course Blackboard site. The first variable measures the price of the house, and this is followed by the number of bedrooms, the size of the house (in sq. ft.), and the size of the lot (i.e. yard; also in sq. ft.). a. Build and estimate a regression model to predict the selling price of a house. b. Evaluate the model: be sure to mention the goodness of fit, the sign of the coefficients, the statistical significance of the coefficients, and the economic plausibility of the results. c. Suppose your house is 1,600 sq. ft., there are four bedrooms, and the lot size is 5,000 sq. ft. According to your model, what should its price be?

Price Bedrooms House Size Lot Size
124100 3 1290 3900
218300 4 2080 6600
117800 3 1250 3750
168300 3 1550 4650
120400 3 1360 4050
159200 3 1450 4200
158000 4 2110 6600
73800 2 1270 4200
142500 4 1940 6300
160100 3 1290 4050
199200 4 2190 6900
179200 4 2030 6300
153800 3 1310 4350
150900 4 2300 7200
180100 4 1870 5700
132600 4 1920 6000
147200 4 1530 4500
149800 3 1350 4200
151500 3 1590 5100
132800 4 1680 5100
115300 3 1370 4200
196600 4 2130 6450
217400 4 1840 5700
106100 3 1600 4950
220900 4 2330 7200
162000 4 2290 6900
179000 4 2270 6900
107700 4 1910 5550
136900 4 2150 6450
115400 3 1230 3600
118500 3 1410 4500
208600 5 2360 7200
186700 4 2320 7050
131800 4 1530 4950
149400 3 1280 3900
155600 4 1690 5250
160300 3 1560 4800
131200 4 1810 5550
107300 3 1240 4050
109700 3 1320 4200
203100 4 1870 5700
144800 4 1920 6000
150400 3 1520 4800
96400 2 1070 3450
153500 3 1570 4800
139900 4 2260 7050
146900 4 1970 6000
136800 3 1360 4200
96400 3 1290 4050
148400 3 1550 5100
143100 2 1220 3750
191800 5 2330 7350
102000 3 1460 4500
147500 3 1410 4350
184300 4 2300 7050
178100 4 2220 6750
267800 5 2980 9150
245700 5 2950 9000
107000 3 1550 4800
137700 4 2010 6150
88900 3 1570 4800
98700 4 1660 5100
181200 4 2310 7350
199500 4 2200 6750
162400 4 1590 4950
125500 3 1360 4350
165400 4 2310 7350
209400 5 2790 8400
129800 4 1540 4950
192000 4 1780 5400
124700 3 1320 4350
147300 4 1780 5250
154700 4 1980 6000
122200 4 1590 5100
125000 4 1830 5850
253200 5 2340 7500
157800 3 1540 4800
123700 3 1200 3750
125500 4 1560 4650
130000 4 1520 4650
179800 4 2070 6150
150200 4 1840 5700
160900 4 1950 5850
153200 3 1280 4050
204200 4 2310 7050
215800 4 2380 7200
159700 3 1580 4800
180800 4 2140 6600
178800 5 2300 7050
120200 3 1370 4500
134200 4 1590 5100
134800 3 1480 4650
161500 4 1870 5700
155400 3 1520 4500
113200 3 1250 3750
180500 3 1320 3900
218100 5 2980 9000
117500 3 1570 4950
157400 3 1560 5100
155900 4 1620 4800

In: Economics

When personal computers were first introduced in the 1980s, their price exceeded $5000. Since then, the...

When personal computers were first introduced in the 1980s, their price exceeded $5000. Since then, the price has decreased dramatically. Use demand and supply analysis to explain the price reduction of computers. What effect did the price reduction have on the quantity of computers demanded?

Suppose that researchers estimate that for very 1-percent change in the price of computers, the quantity demanded will change by 2.5 percent. Describe the price elasticity of demand for computers. What if researchers estimate that the quantity demanded for computers will change by 0.5 percent in response to a 1-percent change in price?

Assume that the price elasticity of demand for corn is 0.6 and the farmers have a record harvest-corn production is higher than ever. What will happen to their total revenue received by farmers?

In: Economics

Determine the demand functions of x2for each utility function. The price of the first good (x1)...

Determine the demand functions of x2for each utility function. The price of the first good (x1) is p1. The price of the second good (x2) is p2. Income is m.

a.) U(x1, x2) = min{3x1, 2x2}

b.) U(x1, x2) = 4x1+2x2

c.) U(x1, x2) = 4x12/3 x21/3

Please show all work and box final answers.

In: Economics

The average retail price of Gasoline(all types) for the first half of 2005 was 212.2 cents....

The average retail price of Gasoline(all types) for the first half of 2005 was 212.2 cents. What would the standard deviation have to be in order for a 24% probability that a gallon of gas costs less than $1.80? Round z-value calculations to 2 decimal places and final answer to the nearest cent

In: Statistics and Probability

What is the current stock price of Slack Inc. that will pay its first yearly dividend...

What is the current stock price of Slack Inc. that will pay its first yearly dividend of $3.00 in year 5, which will then grow for another 30 years at 8% per year, after which it will grow at 4% forever? The required rate of return on this stock is 13%.

In: Finance

  1. Currency conversion: Write a snippet that first asks the user to type   today's price for...

  1. Currency conversion: Write a snippet that first asks the user to type

  today's price for one dollar in Euros, then continues to read US dollar values

from the user and convert each to Euros until the sentinel value 0 is entered.

Format output to 2 decimal places.

*****IN JAVA********

In: Computer Science

In this market, price is given by P= 24 - Q/2. Firm 1 moves first, the...

In this market, price is given by P= 24 - Q/2. Firm 1 moves first, the firm 2. The firms have the cost functions C(q)= q^2.

1. Find the marginal revenue for firm 2.

2. What is the reaciton function for firm 2?

3. Find the marginal revenue for firm 1.

4. What is the equilibrium price and quantity?

In: Economics