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#cfa #cfa-level-1 #economics #microeconomics #reading-13-demand-and-supply-analysis-introduction #study-session-4

In our example, there are three exogenous variables (*I*, *P*_{y}, and *W*) and three endogenous variables: *P*_{x}, Qdx , and Qsx .

Hence, we have a system of two equations and three unknowns. We need another equation to solve this system. That equation is called the equilibrium condition , and it is simply Qdx=Qsx .

Hence, we have a system of two equations and three unknowns. We need another equation to solve this system. That equation is called the equilibrium condition , and it is simply Qdx=Qsx .

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**3.6. Market Equilibrium**

e of the demand and supply model of this particular market. Because of that, they are called exogenous variables . Price and quantity, however, are determined within the model for this particular market and are called endogenous variables . <span>In our simple example, there are three exogenous variables (I, P y , and W) and three endogenous variables: P x , Qdx , and Qsx . Hence, we have a system of two equations and three unknowns. We need another equation to solve this system. That equation is called the equilibrium condition , and it is simply Qdx=Qsx . Continuing with our hypothetical examples, we could assume that income equals $50 (thousand, per year), the price of automobiles equals $20 (thousand, per automobile), and

e of the demand and supply model of this particular market. Because of that, they are called exogenous variables . Price and quantity, however, are determined within the model for this particular market and are called endogenous variables . <span>In our simple example, there are three exogenous variables (I, P y , and W) and three endogenous variables: P x , Qdx , and Qsx . Hence, we have a system of two equations and three unknowns. We need another equation to solve this system. That equation is called the equilibrium condition , and it is simply Qdx=Qsx . Continuing with our hypothetical examples, we could assume that income equals $50 (thousand, per year), the price of automobiles equals $20 (thousand, per automobile), and

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