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Consider the Market Model QS=4P3QD=2P+13dPdt=0.4(QDQS)\begin{array} { l } Q _ { S } = 4 P - 3 \\Q _ { D } = - 2 P + 13 \\\frac { d P } { d t } = 0.4 \left( Q _ { D } - Q _ { S } \right)\end{array}

question 7

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Consider the market model
QS=4P3QD=2P+13dPdt=0.4(QDQS) \begin{array} { l } Q _ { S } = 4 P - 3 \\Q _ { D } = - 2 P + 13 \\\frac { d P } { d t } = 0.4 \left( Q _ { D } - Q _ { S } \right) \end{array}
Find an expression for QD(t) Q _ { D } ( t ) when P(0) =2P ( 0 ) = 2 .


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