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CHAPTER 6 COST OF PRODUCTION. CHAPTER 6 COST OF PRODUCTION.

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Presentation on theme: "CHAPTER 6 COST OF PRODUCTION. CHAPTER 6 COST OF PRODUCTION."— Presentation transcript:

1

2 CHAPTER 6 COST OF PRODUCTION

3 COST CONCEPTS COST CONCEPTS IMPLICIT COST EXPLICIT COST
Value of input services that are used in production but not purchased in a market. COST CONCEPTS EXPLICIT COST Value of resources purchased for production. OPPORTUNITY COST The value of a resource in its next best use. SUNK COST The cost that a firm cannot recover from the expenditure it has made. SOCIAL COST Total cost of production of a good that includes direct and indirect costs. COST CONCEPTS

4 COST OF PRODUCTION SHORT RUN A production period in which at least on of the input is fixed*. A production period in which all the inputs are variable**. * A fixed input is an input which the quantity does not change according to the amount of output. E.g. machinery ** A variable input is an input which the quantity varies according to the amount of output. E.g. labour LONG RUN

5 SHORT-RUN PRODUCTION COST
TOTAL COST (TC) The sum of cost of all inputs used to produce goods and services. Total cost (TC ) also defined as total fixed cost (TFC) plus total variable cost (TVC).   SHORT-RUN PRODUCTION COST TC = TFC + TVC TOTAL FIXED COST (TFC) The cost of inputs that are independent of output. Examples: Factory, machinery and etc. TOTAL VARIABLE COST (TVC) The cost of inputs that changes with output. Example: Raw materials, labours, etc.

6 SHORT-RUN PRODUCTION COST (cont.)
AVERAGE TOTAL COST (ATC) The total cost per unit of output. The formula for average total cost (ATC) is the total cost (TC) divided by the output (Q). ATC = TC Q TC = TVC + TFC

7 SHORT-RUN PRODUCTION COST (cont.)
AVERAGE FIXED COST (AFC) Total fixed cost (TFC) divided by total output: AFC = TFC Q AVERAGE VARIABLE COST (AVC) Total variable cost (TVC) divided by total output: AVC = TVC MARGINAL COST (MC) The change in total cost that results from a change in output; the extra cost incurred to produce another unit of output: MC = TC  Q

8 TOTAL VARIABLE COST (TVC)
SHORT-RUN COST CURVES TOTAL COST (TC) The sum of cost of all inputs used to produce goods and services. Also defined as TFC plus TVC COST TC TOTAL VARIABLE COST (TVC) The cost of inputs that changes with output. TVC TC = TVC + TFC TOTAL FIXED COST (TFC) The cost of inputs that is independent of output. TFC QUANTITY

9 SHORT-RUN COST CURVES (cont.)
MARGINAL COST (MC) Change in total cost that results from a change in output MC = TC  Q SHORT-RUN COST CURVES (cont.) AVERAGE TOTAL COST (ATC) Total cost per output ATC = TC ATC = AFC + AVC Q COST ATC MC AVERAGE VARIABLE COST (AVC) Total variable cost (TVC) divided by total output AVC = TVC Q AFC AVC AVERAGE FIXED COST (AFC) Total fixed cost (TFC) divided by total output AFC = TFC Q QUANTITY

10 Total costs Average costs 20 - 1 15 35 2 25 45 10 12.50 22.50 3 30 50
Total costs Average costs (1) Quantity (Q) (2) Total fixed cost (TFC) (3) Total variable cost (TVC) (4) Total cost (TC) TC=TFC+TVC (2)+(3) (5) Average fixed cost (AFC) AFC = TFC/Q (2)/(1) (6) Average variable cost (AVC) AVC = TVC/Q (3)/ (1) (7) Average total cost (ATC) ATC = TC/Q (4)/(1) or (5)+(6) (8) Marginal cost (MC) MC = TC/Q (4) /(1) 20 - 1 15 35 2 25 45 10 12.50 22.50 3 30 50 6.67 16.67 5 4 55 8.75 13.75 65 9 13

11 SHORT-RUN COST CURVES (cont.)
STAGE I AFC begins to fall with an increase in output and AVC decreases. As long as the falling effect of AFC is higher than the rising effect of AVC, the ATC tends to decrease. COST STAGE III STAGE II AFC continuous to decline and SATC will become minimum. ATC remains constant at this stage since the falling effect of AFC and rising effect of AVC is balanced. . STAGE I STAGE II SATC ATC curve is “U-Shaped” because of the combined influences of AFC and AVC. SAFC STAGE III The falling effect of AFC is lower than rising effect of AVC, therefore ATC begins to increase. SAVC QUANITTY

12 RELATIONSHIP BETWEEN MC AND ATC
Cost MC ATC Quantity ATC falling, MC curve lies below ATC curve. ATC is at minimum point, ATC curve and MC curve are equal. ATC starts to increase, MC curve lies above ATC curve.

13 RELATIONSHIP BETWEEN PRODUCTIVITY AND COST
Production When its AP is equal to MP, AP curve is at maximum. When its AVC is equal to MC, AVC curve is at minimum. MP AP Labour Cost MC AVC Quantity

14 ISOCOST An isocost line shows various combinations of two inputs, capital and labour, which can be purchased with a given amount of money for a given total cost. An isocost equation shows the relationship between the inputs (capital and labour) used in the production and the given total cost by a firm. The isocost equation can be written as: TC = wL + rk Where: TC = Total Cost L = Labour K = Capital (fixed) w = Price of labour r = Price of capital

15 ISOCOST (cont.) Isocost Line
6 5 4 Capital 3 Isocost 2 1 Labour 1 2 3 4 5 Isocost line shows the various combinations of labour and capital with given total cost for a firm in the production of shoes.

16 ISOCOST MAP Isocost Map
An isocost map is a number of isocost lines that show different levels of total cost in one diagram. ISOCOST MAP Isocost Map 7 6 5 4 Capital Isocost (RM100) Isocost (RM120) 3 2 1 Labour 1 2 3 4 5 6 7

17 COST MINIMIZING TECHNIQUES
At point y, the slope of isoquant curve is equal to that of isocost line and this is the most efficient technique for production. COST MINIMIZING TECHNIQUES The cost minimizing technique is selecting combinations of inputs that minimize the total cost at the given level of output. Points x and z are not efficient because the cost of production is exceeding RM120. 7 6 5 Isocost (RM100) 4 x Isocost (RM120) Capital 3 Isoquant 2 y 1 z Labour

18 COST CURVES IN THE LONG RUN
Long run is a period where there are only variable factors and no fixed cost involved. Long run total cost (LRTC) starts from origin because of the absence of total fixed cost. LONG RUN AVERAGE COST CURVE (LRAC) Shows the minimum cost of producing any given output when all of the inputs are variable. Long run is a period where firms plan how to minimize average cost.

19 LONG-RUN PRODUCTION COST
LRAC curve are derived by a series of short run average cost curves LONG-RUN PRODUCTION COST COST SRAC1 SRAC5 LRAC SRAC2 SRAC4 SRAC3 Tangential point of the SAC are joined and made up the LRAC. QUANTITY

20 LONG-RUN PRODUCTION COST (cont.)
Long run average cost curve (LRAC) is “U–Shaped” due to the Law of Returns to Scale. Law of Returns to Scale states that as the firm expand its size or scale of production, its long run average cost (LRAC) will decrease and increase at later stage. Increasing Return to Scale Constant Return to Scale Decreasing Return to Scale LRAC Quantity Cost

21 LONG-RUN PRODUCTION COST (cont.)
ECONOMIES OF SCALE Advantages and benefits of a firm as it becomes larger and larger. Reduce long run average cost (LRAC). Marketing economies, financial economies, labour economies, technical economies, managerial economics. DISECONOMIES OF SCALE Problems faced by a firm as it becomes larger and larger. Decrease long run average cost (LRAC). Mismanagement, competition, labour diseconomies.

22 ECONOMIES OF SCALE Economies of scale are benefits and advantages
of a firm as it expands its production. Reduce the average cost. INTERNAL Internal economies happen inside an organization EXTERNAL Advantages of the industry as a whole Labour Economies Economies of Government Action Managerial Economies Economies of Concentration Marketing Economies Technical Economies Economies of Information Financial Economies Economies of Marketing Risk Bearing Economies Transport and Storage Economies

23 ECONOMIES OF SCALE (cont.)
Diseconomies of scale are problems and disadvantages faced by a firm when it expands production. Increase the average cost. INTERNAL Raise the cost of production of a firm as the firm expands EXTERNAL The disadvantages faced by the industry as a whole Labour Diseconomies Scarcity of Raw Material Management Problem Wage Differential Concentration Problem Technical Difficulties

24 ECONOMIES AND DISECONOMIES OF SCOPE
Economies of scope appear when an individual firm’s output for two different products is higher than the output reached by two different firms each produce a single product. The diseconomies of scope appear in the productions of an individual firm’s because the production of one product might inconsistent with the production of another product.

25 CONCEPT OF REVENUE TOTAL REVENUE (TR) AVERAGE REVENUE (AR)
The total amount received from the sale of a firm’s goods and services Total Revenue (TR) = Price (P) x Quantity (Q) CONCEPT OF REVENUE AVERAGE REVENUE (AR) Average revenue is the total revenue per unit output sold. Average revenue (AR) is also equal to the price (P) of the good. Average Revenue (AR) = Total Revenue (TR) Quantity (Q) AR = P x Q = PRICE Q

26 CONCEPT OF REVENUE (cont.)
MARGINAL REVENUE (MR) The change in total revenue resulting from one unit increase in quantity sold. Marginal Revenue (MR) = Change in Total Revenue Change in Quantity MR =  TR/  Q CONCEPT OF REVENUE (cont.) (1) Quantity (2) Price (3) Total Revenue (1) x (2) (4) Average Revenue (3) / (1) (5) Marginal Revenue (3) / (1) 10 50 500 20 45 900 40 30 1200 35 1400 1500 60 25 70 -10

27 CONCEPT OF REVENUE (cont.)
Case 1: Under Perfect Market AR, MR and price are same when the price is constant. The graph Shows the horizontal line at price of RM10 which indicates that MR = AR = Price. Quantity Price Total Revenue (TR) Average Revenue (AR) Marginal Revenue (MR) 1 10 2 20 3 30 4 40 5 50 Quantity 5 10 15 20 30 40 50 AP, MP Price AR=MR=DD

28 CONCEPT OF REVENUE (cont.)
Case 2: Under Imperfect Market AR equal to but MR is less than price when price changes. The graph shows the AR and MR downward sloping and MR curve lies below AR curve. Quantity Price Total Revenue (TR) Average Revenue (AR) Marginal Revenue (MR) 1 10 2 9 18 8 3 24 6 4 7 28 5 30 Quantity 5 10 15 20 30 40 50 AP, MP Price AR=DD MR

29 CONCEPT OF REVENUE (cont.)
Concept of Revenue by Equation Given demand curve as: P = a – bQ (b is the slope)   TR = P x Q = (a – bQ) x Q = aQ – bQ2 Derivation of MR from demand curve MR = dTR/dQ MR = a – 2bQ (MR is ½ of the slope of DD)


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