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类似问题
Consider an economy with only one producer, such that their production function is Y=4X{"version":"1.1","math":"Y=4X"} (Y and X are the output and input qualtities respectively) and the cost of the input per unit is equal to: w = 4$. The demand for the output is given by the individual demand function of four consumers, such as: q1=5-P; q2=7-P; q3=11-P; q4=13-P{"version":"1.1","math":"q1=5-P; q2=7-P; q3=11-P; q4=13-P"}. What would be the predicted equilibrium (aggregated quantity, price)?
Consider an economy for a public commodity, such that the cost function of its production is C(Q)=Q2-5Q+10{"version":"1.1","math":"C(Q)=Q2-5Q+10"}, and the individual demands of the two consumers are: q1=5-P{"version":"1.1","math":"q1=5-P"} and q2=5-0.5P{"version":"1.1","math":"q2=5-0.5P"}. What is the price commodity in equilibrium?
In the absence of externalities, the perfectly competitive market maximizes economic surplus when
Equilibrium in the market occurs when
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