Unit 5: Production Theory - Practice Quiz

DEECO515 60 Questions
0 Correct 0 Wrong 60 Left
0/60

1 A production function shows the relationship between:

production function with one and two variables inputs Easy
A. Inputs used and maximum output produced
B. Profit earned and quantity sold
C. Cost of production and total revenue
D. Price of a good and quantity demanded

2 In the short run, at least one factor of production is:

production function with one and two variables inputs Easy
A. Fixed
B. Free
C. Variable
D. Eliminated

3 Average Product (AP) of labour is calculated as:

production function with one and two variables inputs Easy
A.
B.
C.
D.

4 Marginal Product (MP) refers to the:

production function with one and two variables inputs Easy
A. Change in total product from one more unit of input
B. Fixed output level of the firm
C. Average output per unit of input
D. Total output produced by all inputs

5 The Law of Variable Proportions operates in the:

production function with one and two variables inputs Easy
A. Long run
B. Very long run
C. Market period only
D. Short run

6 When Marginal Product is zero, Total Product is:

production function with one and two variables inputs Easy
A. At its minimum
B. Falling rapidly
C. Increasing
D. At its maximum

7 As long as Marginal Product is greater than Average Product, Average Product will:

production function with one and two variables inputs Easy
A. Fall
B. Become negative
C. Rise
D. Remain constant

8 A curve showing all combinations of two inputs that yield the same level of output is called an:

production function with two variables inputs Easy
A. Demand curve
B. Indifference curve
C. Isocost line
D. Isoquant

9 An isoquant normally slopes:

production function with two variables inputs Easy
A. Vertically
B. Downward from left to right
C. Upward from left to right
D. Horizontally

10 The Marginal Rate of Technical Substitution (MRTS) measures the rate at which one input is:

production function with two variables inputs Easy
A. Removed to lower output
B. Added to increase total cost
C. Combined with capital to raise price
D. Substituted for another keeping output constant

11 An isocost line shows all combinations of two inputs that a firm can buy with a given:

optimal combination of inputs Easy
A. Selling price
B. Level of output
C. Total cost outlay
D. Marginal product

12 The optimal (least-cost) combination of inputs occurs where the isoquant is:

optimal combination of inputs Easy
A. Tangent to the isocost line
B. Parallel to the isocost line
C. Above the isocost line
D. Below the isocost line

13 At the point of least-cost combination, MRTS between labour and capital equals the:

optimal combination of inputs Easy
A. Total output level
B. Sum of their prices
C. Difference in their prices
D. Ratio of their prices

14 The slope of the isocost line is determined by the:

optimal combination of inputs Easy
A. Firm's profit margin
B. Level of total output
C. Ratio of input prices
D. Marginal product of labour

15 Returns to scale are studied in the:

returns to scale Easy
A. Market period
B. Short run
C. Long run
D. Very short run

16 When all inputs are doubled and output more than doubles, the firm experiences:

returns to scale Easy
A. Decreasing returns to scale
B. Increasing returns to scale
C. Negative returns to scale
D. Constant returns to scale

17 If all inputs are doubled and output also exactly doubles, the firm has:

returns to scale Easy
A. Constant returns to scale
B. Diminishing returns
C. Decreasing returns to scale
D. Increasing returns to scale

18 When all inputs are increased by 50% but output rises by only 30%, the firm faces:

returns to scale Easy
A. Constant returns to scale
B. Increasing returns to scale
C. Zero returns to scale
D. Decreasing returns to scale

19 Which of the following is a common cause of increasing returns to scale?

returns to scale Easy
A. Managerial difficulties
B. Economies of scale
C. Fixed factor limits
D. Diseconomies of scale

20 Decreasing returns to scale are mainly caused by:

returns to scale Easy
A. Economies of scale
B. Division of labour
C. Increased specialisation
D. Diseconomies of scale

21 A firm's short-run production function is , where is labour. At what level of is the marginal product of labour maximised?

production function with one and two variables inputs Medium
A.
B.
C.
D.

22 The law of variable proportions states that as more units of a variable input are added to fixed inputs, the marginal product will eventually:

production function with one and two variables inputs Medium
A. Become negative immediately
B. Remain constant
C. Decline
D. Rise continuously

23 If total product is at its maximum, the marginal product of the variable input is:

production function with one and two variables inputs Medium
A. Negative
B. Maximum
C. Zero
D. Equal to average product

24 Average product is maximised at the point where:

production function with one and two variables inputs Medium
A.
B. is maximum
C.
D.

25 With 5 workers total output is 100 units; with 6 workers it is 108 units. The marginal product of the 6th worker is:

production function with one and two variables inputs Medium
A. 16 units
B. 48 units
C. 18 units
D. 8 units

26 The most efficient stage of production for a rational producer in the short run is Stage II because in this stage:

production function with one and two variables inputs Medium
A. Both and are falling but positive
B. is negative
C. Total product is falling
D. is still rising

27 An isoquant that is a straight downward-sloping line indicates that the two inputs are:

production function with two variable inputs Medium
A. Perfect complements
B. Used in fixed proportions
C. Perfect substitutes
D. Not substitutable at all

28 The marginal rate of technical substitution (MRTS) of labour for capital is equal to:

production function with two variable inputs Medium
A. always
B.
C.
D.

29 L-shaped isoquants indicate that the two inputs are:

production function with two variable inputs Medium
A. Independent of each other
B. Perfect substitutes
C. Perfect complements used in fixed proportions
D. Continuously substitutable

30 As we move down along a convex isoquant, the MRTS of labour for capital typically:

production function with two variable inputs Medium
A. Stays constant
B. Increases
C. Diminishes
D. Becomes zero

31 A producer minimises cost for a given output where the isoquant is tangent to the isocost line, i.e. where:

optimal combination of inputs Medium
A.
B.
C.
D.

32 At the optimum input mix, the condition can also be written as equal marginal product per rupee:

optimal combination of inputs Medium
A.
B.
C.
D.

33 At a firm's current input mix, , , , . To reduce cost the firm should:

optimal combination of inputs Medium
A. Keep the mix unchanged
B. Use more capital and less labour
C. Reduce both inputs equally
D. Use more labour and less capital

34 An isocost line shifts outward parallel to itself when:

optimal combination of inputs Medium
A. The wage rate rises
B. Output doubles
C. The rental price of capital rises
D. The firm's total budget (outlay) increases

35 The locus of least-cost input combinations at various output levels, holding input prices constant, is called the:

optimal combination of inputs Medium
A. Expansion path
B. Isoquant map
C. Isocost curve
D. Ridge line

36 If all inputs are doubled and output increases by more than double, the firm experiences:

returns to scale Medium
A. Increasing returns to scale
B. Constant returns to scale
C. Diminishing marginal returns
D. Decreasing returns to scale

37 For the Cobb-Douglas function , the returns to scale are:

returns to scale Medium
A. Decreasing
B. Cannot be determined
C. Constant
D. Increasing

38 A production function shows which type of returns to scale?

returns to scale Medium
A. Decreasing returns to scale
B. Increasing returns to scale
C. Negative returns to scale
D. Constant returns to scale

39 A production function is homogeneous of degree if . Increasing returns to scale correspond to:

returns to scale Medium
A.
B.
C.
D.

40 Which of the following is a primary cause of decreasing returns to scale?

returns to scale Medium
A. Managerial and coordination difficulties as the firm grows
B. Economies of bulk purchasing
C. Indivisibility of factors
D. Increased specialisation of labour

41 A short-run production function is given by . At what level of labor does the marginal product of labor reach its maximum?

production function with one and two variables inputs Hard
A.
B.
C.
D.

42 For the production function , average product of labor is maximized at the level of where:

production function with one and two variables inputs Hard
A.
B.
C. is minimum
D. is maximum

43 Which statement about the relationship between total, average, and marginal product is correct?

production function with one and two variables inputs Hard
A. implies is maximum
B. maximum coincides with maximum
C. implies is rising
D. implies

44 A firm's production function is . The stage of production that a rational firm avoids for a variable input begins where:

production function with one and two variables inputs Hard
A.
B.
C.
D.

45 The elasticity of production (output elasticity) with respect to labor equals unity precisely when:

production function with one and two variables inputs Hard
A. is maximum
B.
C. is minimum
D.

46 Given for a fixed capital stock, what is the marginal product of labor at ?

production function with one and two variables inputs Hard
A.
B.
C.
D.

47 An isoquant is convex to the origin because:

production function with two variables inputs Hard
A. The marginal rate of technical substitution diminishes
B. Marginal products are constant
C. Returns to scale are constant
D. Inputs are perfect substitutes

48 The marginal rate of technical substitution of labor for capital () is expressed as:

production function with two variables inputs Hard
A.
B.
C.
D.

49 For a Cobb-Douglas function , the equals:

production function with two variables inputs Hard
A.
B.
C.
D.

50 A firm minimizes cost for a given output when:

optimal combination of inputs Hard
A.
B.
C.
D.

51 At its current input mix a firm finds and . To reduce cost for the same output, it should:

optimal combination of inputs Hard
A. Reduce both inputs equally
B. Use more labor and less capital
C. Keep the mix unchanged
D. Use more capital and less labor

52 The expansion path of a firm traces:

optimal combination of inputs Hard
A. The locus of maximum output points
B. Points where
C. Optimal input combinations as output changes with fixed prices
D. The set of all isocost lines

53 Given , , , the least-cost combination to produce requires equal to:

optimal combination of inputs Hard
A.
B.
C.
D.

54 If input prices are equal () but the isoquant is a straight line with slope , the firm's optimal choice is to:

optimal combination of inputs Hard
A. Use only capital
B. Use a tangency mix of both
C. Use only labor
D. Use equal amounts of both

55 The production function exhibits:

returns to scale Hard
A. Increasing returns to scale
B. First increasing then decreasing returns
C. Decreasing returns to scale
D. Constant returns to scale

56 A function displays which returns to scale?

returns to scale Hard
A. Decreasing returns to scale
B. Variable returns to scale
C. Increasing returns to scale
D. Constant returns to scale

57 For , doubling both inputs changes output by a factor of approximately:

returns to scale Hard
A.
B.
C.
D.

58 Which best distinguishes returns to scale from the law of returns to a factor?

returns to scale Hard
A. Both concepts hold all inputs fixed
B. Returns to scale vary all inputs; returns to a factor vary one input
C. Returns to scale applies only to labor
D. Returns to scale is short-run; returns to a factor is long-run

59 A production function shows increasing returns to scale at low output and decreasing returns at high output. This is best explained by:

returns to scale Hard
A. Economies then diseconomies of scale
B. Diminishing marginal product of labor
C. A constant MRTS
D. Perfectly substitutable inputs

60 For a homogeneous production function of degree , Euler's theorem states that equals:

returns to scale Hard
A.
B.
C.
D.