Suppose a pizza parlor has the following production costs: $3.00 in labor per pizza, $2.00 in ingredients per pizza, $0.30 in electricity per pizza, $4,000 in restaurant rent per month, and $400 in insurance per month. Assume the pizza parlor produces 8,000 pizzas per month. What is the variable cost of production (per month)? The variable cost of production is $ (Enter your response as an integer.)

Suppose a pizza parlor has the following production costs: $5.00 in labor per pizza, $3.00 in ingredients per pizza, $0.20 in electricity per pizza, $1,500 in restaurant rent per month, and $250 in insurance per month. Assume the pizza parlor produces 1,000 pizzas per month. What is the variable cost of production (per month)? The variable cost of production is $ (Enter your response as an integer.) What is the fixed cost of production (per month)? The fixed cost of production is $ ☐. (Enter your response as an integer.)

Cheburashka uses kiwi fruits (K) and labour (L) to produce juice (q). His production function is: q=min{L/3, K0.5}, where labour is measured in hours, kiwi fruits in kg, and juice in (large) bottles. For example, if he uses 4 kg of kiwi fruits and 6 hours of labour, he can produce 2 bottles of juice. a) Draw isoquants for q = 1, q = 2 and q = 3 on a graph with labour on the horizontal axis and kiwi fruits on the vertical one. = $5 per kg. b) Let the price of labour-hour be given by w = $18 and the price of fruit by p What is the optimal amount of labour and fruit to produce q bottles of juice if Cheburashka strives to minimise costs? (Note that you need to provide expressions L(q) and K(q)). Illustrate on the graph from a) by drawing corresponding isocost lines. c) Draw the Cheburashka's expansion path on a graph from a). Derive an expression for the expansion path, i.e., K as a function of L. How does it depend on the wage and the price of kiwi?

Ike’s Bikes is a major manufacturer of bicycles. Currently, the company produces bikes using only one factory. However, it is considering expanding production to two or even three factories. The following table shows the company’s short-run average total cost (SRATC) each month for various levels of production if it uses one, two, or three factories. (Note: Q equals the total quantity of bikes produced by all factories.) Number of Factories Average Total Cost (Dollars per bike) Q = 100 Q = 200 Q = 300 Q = 400 Q = 500 Q = 600 1 360 200 160 240 400 720 2 540 300 160 160 300 540 3 720 400 240 160 200 360   Suppose Ike’s Bikes is currently producing 600 bikes per month in its only factory. Its short-run average total cost is   per bike.   Suppose Ike’s Bikes is expecting to produce 600 bikes per month for several years. In this case, in the long run, it would choose to produce bikes usingone factory   .   On the following graph, plot…

Suppose a firm could produce data storage services using two inputs: high capacity hard drive (200 TB) or low capacity hard drive (100 TB).   What is the production function and what is a typical set of isoquant?

Ike's Bikes is a major manufacturer of bicycles. Currently, the company produces bikes using only one factory. However, it is considering expanding production to two or even three factories. The following table shows the company's short-run average total cost (SRATC) each month for various levels of production if it uses one, two, or three factories. (Note: Q equals the total quantity of bikes produced by all factories.) Average Total Cost (Dollars per bike) Number of Factories Q = 100 Q = 200 Q = 300 Q = 400 Q = = 500 Q = 600 360 200 160 240 400 720 540 300 160 160 300 540 720 400 240 160 200 360 Suppose Ike's Bikes is currently producing 500 bikes per month in its only factory. Its short-run average total cost is $400 per bike. Suppose Ike's Bikes is expecting to produce 500 bikes per month for several years. In this case, in the long run, it would choose to produce bikes using three factories ▼ On the following graph, plot the three SRATC curves for Ike's Bikes from the previous…

For its current level of production, a firm is attempting to minimize its costs. The firm has determined that the marginal product of labor is 10, the marginal product of capital is 20 and the cost per unit of labor is $5, whereas the cost per unit of capital is $10. To minimize cost for the given output the firm should   Increase the amount of capital and decrease the amount of labor Leave the amount of capital and labor as they are Decrease the amount of capital and increase the amount of labor

30. The production function is f(L, M) = 4L1/2 M¹2, where L is the number of units of labor and M is the number of machines used. If the cost of labor is $49 per unit and the cost of machines is $16 per unit, then what is the total cost of producing 5 units of output?