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The market for apples is represented by the following demand and supply functions: Qd = ...

The market for apples is represented by the following demand and supply functions:
Qd = 30 - p;
Qs = 15 + 2p.
(a) Prepare a demand and supply schedule for the market, given the prices $2.00, $4.00 and $7.00.
(b) (i) Determine the equilibrium price and equilibrium quantity of apples in the market.
(ii) If the price of apple is fixed at $3.00, what will be the excess demand or excess supply.
(c) Suppose the demand function changed to Qd = 40 - p. Using the prices in (a) above:
(i) prepare a new demand schedule;
(ii) does it represent an increase or a decrease in demand?
(iii) explain your answer in (c) (ii) above.
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    Correct Answer: Option n
    Explanation:
    (a) Demand and supply shedule
    When price = $2, Qd = 30 - 2 =28 Qs = 15 + 2(2) = 19
    When price = $4, Qd = 30 - 4 = 26 Qs = 15 + 2(4) = 23
    When price = $7 Qd = 30 - 7 = 23 Qs = 15 + 2(7) = 29

    Prices ($) Quantity demanded Quantity supplied
    2 28 19
    4 26 23
    7 23 29



    (b)(i) In equilibrium, Qd = Qs
    Therefore, 15 + 2p = 3- -p
    2p +p = 30 - 15
    3p = 15
    p = 5
    Equilibrium price is $5.00
    Substituting for p = 5, we have
    Qd = 30 - 5= 25
    OR Qs = 15 + 2(5) = 25
    (ii) If price is fixed at $3
    Qd = 30 - 3 = 27
    Qs = 15 + 2(3) = 21
    Excess demand is 27 -21 = 6
    (c) If the demand function changes to Qd = 40 - p
    (i) When price = $2, Qd = 40 - 2 = 38
    When price = $4, Qd = 40 - 4 = 36
    When price = $7, Qd = 40 - 7 = 33

    Price ($) Quantity demanded
    2 38
    4 36
    7 33



    (ii) It represents an increase in demand
    (iii) At the same prices, more quatities of apples are demanded.

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