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Introduction to Index Number Test - 19

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Introduction to Index Number Test - 19
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Weekly Quiz Competition
  • Question 1
    1 / -0
    Find the remainder when $$6^461$$ is divided by 7___.
  • Question 2
    1 / -0
    _________ measure the changes in the physical volume of production, construction or employment.
    Solution
    Quantity index number measures the relative change in the quantity in any particular year in comparison with the level of quantity in the base year.
    The commonly used quantity index numbers relate to industrial production, export and import etc.
  • Question 3
    1 / -0
    Base period for an index number should be ________.
  • Question 4
    1 / -0
    Index numbers reveal the state of _________.
  • Question 5
    1 / -0
    Index number is a __________.
  • Question 6
    1 / -0
    Index numbers are expressed _________.
  • Question 7
    1 / -0
    Laspeyre's index number is also known as ______.
  • Question 8
    1 / -0
    From the following data compute Fisher's ideal quantity index.
    Items$$2009$$$$2009$$$$2010$$$$2010$$
    Price (Rs.) $$(p_0)$$ Quantity $$(q_0)$$Price (Rs.) $$(p_1)$$Quantity $$(q_1)$$
    $$A$$$$4$$$$3$$$$6$$$$2$$
    $$B$$$$5$$$$4$$$$0$$$$4$$
    $$C$$$$7$$$$2$$$$9$$$$2$$
    $$D$$$$2$$$$3$$$$1$$$$5$$
    Solution
       $${ p_0 q_0}$$  $${ p_0 q_1}$$  $${ p_1 q_0}$$  $${ p_1 q_1}$$
    12 18 12 
     B 20 20 0 0
     C 14 14 18 18
     D 6 10 3 5
     Sum 52 52 39 35
    Fisher's index is given by: 

    $$P_{01}= \sqrt {\dfrac{\Sigma p_1q_0}{\Sigma p_0q_0}\times \dfrac{\Sigma p_1q_1}{\Sigma p_0q_1}}\times100$$

    $$P_{01}= \sqrt {\dfrac{39}{52}\times \dfrac{35}{52}}\times100$$

    $$P_{01}= \sqrt {\dfrac{1365}{2704}}\times100$$

    $$P_{01}= \sqrt {0.50481}\times100$$

    $$P_{01}= 0.710498\times100$$

    $$P_{01}= 71.05$$
  • Question 9
    1 / -0
    The prices of a commodity in the year $$1975$$ and $$1980$$ were $$25$$ and $$30$$ respectively taking $$1980$$ as base year the price relative is :
  • Question 10
    1 / -0
    If the prices of all commodities in a place have decreased $$35$$% over the base period prices, then the index number of prices of that place is now :
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