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In its most basic form, a linear supply function looks as follows: y = MX + b. In this case, x and y represent the independent and dependent variables. Meanwhile, m shows the slope of the function, and b represents its y-intersect (i.e., the point where the function intersects the y-axis).
3:23 5:27 Suggested clip Finding Equilibrium using Linear Demand and Supply Equations YouTubeStart of suggested client of suggested clip Finding Equilibrium using Linear Demand and Supply Equations
3:23 5:27 Suggested clip Finding Equilibrium using Linear Demand and Supply Equations YouTubeStart of suggested client of suggested clip Finding Equilibrium using Linear Demand and Supply Equations
In its standard form a linear demand equation is Q = a — BP. That is, quantity demanded is a function of price. The inverse demand equation, or price equation, treats price as a function g of quantity demanded: P = f(Q). To compute the inverse demand equation, simply solve for P from the demand equation.
3:51 10:31 Suggested clip Price-Supply and Price-Demand Equations and Equilibrium Points YouTubeStart of suggested client of suggested clip Price-Supply and Price-Demand Equations and Equilibrium Points
We can use the standard linear equation formula y=m×x+b where m is slope and b is intercept. Since the equilibrium quantity (Q) and Price (P) in an ideal micro-econ market is determined by the point of intersection of the supply and demand curves we simply have to substitute one equation into the other.
In its most basic form, a linear supply function looks as follows: y = MX + b. In this case, x and y represent the independent and dependent variables. Meanwhile, m shows the slope of the function, and b represents its y-intersect (i.e., the point where the function intersects the y-axis).
1:02 2:55 Suggested clip Market Demand Curve. How do we sum individual demand curves YouTubeStart of suggested client of suggested clip Market Demand Curve. How do we sum individual demand curves

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