q s uos gd e eun oadoyddn pu pueapaep sodn owing set of equtions d 2500 1250p s 1250p 1250 where

We have given the diamond equation which is denoted by Qd which is being equal to 20000 minus 2p

Hello, let's start with part A. When there is no any tax, we make demand equal to supply. This i

So this question gives me two equations. So it's p equals 0. Negative 0 .002x plus 6, where p is

We need to fill in the blanks. When D demand is D2 and supply is S1, the equilibrium price is $4

So the decision variables and objective function for the problem is as follows. So X of A is the

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Text: q s uos gd e eun oadoyddn pu pueapAep sodn owing set of equations: D = 2500 - 1250P S = 1250P - 1250 where D = Quantity Demanded (Litres per day) S = Quantity Supplied (Litres per day) The equilibrium price is S per Litre. The equilibrium quantity is Litres per day. For Part A: When the price was $1.60 per Litre, The quantity demanded was 2500 - 1250(1.60) = 2500 - 2000 = 500 Litres per day. The quantity supplied was 1250(1.60) - 1250 = 2000 - 1250 = 750 Litres per day. The amount demanded is equal to the amount supplied. For Part B: When the price was $1.30 per Litre, The quantity demanded was 2500 - 1250(1.30) = 2500 - 1625 = 875 Litres per day. The quantity supplied was 1250(1.30) - 1250 = 1625 - 1250 = 375 Litres per day. The amount demanded is greater than the amount supplied. Suppose that a highly contagious virus begins to spread throughout the population and residents are required to stay at home. As such, the new demand for petrol (D) is given by the following equation. Note that supply conditions remain unchanged for the meantime. D' = 2000 - 1250P

          Text: q s uos gd e eun  oadoyddn pu pueapAep sodn owing set of equations:
        D = 2500 - 1250P
        S = 1250P - 1250
        
        where
        D = Quantity Demanded (Litres per day)
        S = Quantity Supplied (Litres per day)
        
        The equilibrium price is S per Litre.
        The equilibrium quantity is Litres per day.
        
        For Part A:
        When the price was $1.60 per Litre,
        The quantity demanded was 2500 - 1250(1.60) = 2500 - 2000 = 500 Litres per day.
        The quantity supplied was 1250(1.60) - 1250 = 2000 - 1250 = 750 Litres per day.
        The amount demanded is equal to the amount supplied.
        
        For Part B:
        When the price was $1.30 per Litre,
        The quantity demanded was 2500 - 1250(1.30) = 2500 - 1625 = 875 Litres per day.
        The quantity supplied was 1250(1.30) - 1250 = 1625 - 1250 = 375 Litres per day.
        The amount demanded is greater than the amount supplied.
        
        Suppose that a highly contagious virus begins to spread throughout the population and residents are required to stay at home. As such, the new demand for petrol (D) is given by the following equation. Note that supply conditions remain unchanged for the meantime.
        
        D' = 2000 - 1250P

q s uos gd e eun oadoyddn pu pueapaep sodn owing set of equtions d 2500 1250p s 1250p 1250 where d quantity demanded litres per day squanity suppied lie per d adg phies 9 oaweg dpune 160 150 74717

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