Perfectly Competitive Supply Curve
The portion of the marginal cost curve above its intersection with the average variable cost curve is the supply curve for a firm operating in a perfectly competitive market. (the portion of the MC curve below its intersection with the AVC curve is not part of the supply curve because a firm would not operate at price below the shut down point) This is not true for firms operating in other market structures. For example, while a monopoly "has" an MC curve it does not have a supply curve. In a perfectly competitive market, a supply curve shows the quantity a seller's willing and able to supply at each price - for each price there is a unique quantity that would be supplied. The one-to-one relationship simply is absent in the case of a monopoly. With a monopoly there could be an infinite number of prices associated with a given quantity. It all depends on the shape and position of the demand curve and its accompanying marginal revenue curve.
Read more about this topic: Marginal Cost
Famous quotes containing the words perfectly, competitive, supply and/or curve:
“Still, it would be perfectly fine with me
to die like a nice girl
smelling of Clorox and Duz.
Being sixteen-in-the-pants
I would die full of questions.”
—Anne Sexton (19281974)
“The shift from the perception of the child as innocent to the perception of the child as competent has greatly increased the demands on contemporary children for maturity, for participating in competitive sports, for early academic achievement, and for protecting themselves against adults who might do them harm. While children might be able to cope with any one of those demands taken singly, taken together they often exceed childrens adaptive capacity.”
—David Elkind (20th century)
“If you have great talents, industry will improve them: if you have but moderate abilities, industry will supply their deficiency.”
—Sir Joshua Reynolds (17231792)
“In philosophical inquiry, the human spirit, imitating the movement of the stars, must follow a curve which brings it back to its point of departure. To conclude is to close a circle.”
—Charles Baudelaire (18211867)