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Mathematıcal Economıcs (ENG)

Deneme Sınavı Soruları

  • 20 soru
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0 doğru · 0 yanlış · 20 kaldı
  1. 1

    A firm's total revenue function is  where q represents production. Which of the following production levels maximizes the total revenue? 

  2. 2

    What is the general term used for processes involving a search for a maximum  or a minimum among a number of alternatives?

  3. 3

    What do we call the price difference between the current price in the market and the price that producers are willing to accept?  

  4. 4

    What is the general term used for processes involving a search for a maximum (in the context of a maximization process) or a minimum (in the context of a minimization process) among a number of alternatives ?

  5. 5

    Since the producers’ surplus is between a specific area, which integral is most suitable in order to find it?

  6. 6

    A firm's total profit function is given by , where q indicates the production level. What is the production level that maximizes the total profit? 

  7. 7

    Given the function f(x)=x3 - x2-1, find local maximum value for this function.

  8. 8

    If the integrated function is not continuous or the interval goes to infinity, what do we call these integrals?  

  9. 9

    What is the slope of the production possibilities frontier curve? 

  10. 10

    Which of the following can be an example for a continuous flow of income?

  11. 11

    Why do we use the derivation?

  12. 12

    If the integral is by an upper and lower limit given or known, the area underneath can be calculated using these values. What do we call this integral?

  13. 13

    Given the production function is

    q(K, L) = 2KL – 0.5L2 –K2 + L + 3K

    Find the derivative of qkk .

  14. 14

    Which function is increasing?

  15. 15

    2000 TL is deposited to a bank at an annual rate of interest of 13% for 3 years in an account that pays compound interest monthly. What is the value of the investment (total amount) at the end of the term?

  16. 16

    What do we call representation of the original, where many details and complexities are reduced to emphasize traits relevant to the problem at hand?

  17. 17

    What do we call the collection of elements, items, and objects,
    where the collection is well-defined?

  18. 18

    What do we call functions that are inverse of exponential functions?  

  19. 19

    What kind of function can be represented by a graph that can be drawn from one end of the coordinate system to the other without lifting the pen?

  20. 20

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