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By functional demand is meant that part of the demand for a commodity is due to the qualities inherent in the commodity itself.On the contrary, non-functional demand is meant that portion of the demand for a consumers' good is due factors other than the qualities inherent in the commodity.For more details on non-functional demand and external factors that influence non-functional demand see:H. Leibenstein, 'Bandwagon, Snob and Veblen Effects in the theory of Consumer Demand', Quarterly journal of Economics(1950), pp. 183-207
which is true about the functional relationship shown in the graph
S=6p+8 Demand at price 3(assuming equilibrium= 6(3)+8=26 at P=3 d=26 s=26 at p=1 d=21 something is wrong here because according to this demand is upward sloping, which means that as p increases, so does demand, which is the opposite of the law of demand.
The demand equation refers to the mathematical expression of the relationship between the quantity demanded and price. The quantity that is demanded is usually denoted by letter Q while the function of the price is usually denoted by letter P.
Yes, it certsinly does. The demand curve will be more elastic if there is a bandwagon effect than if the demand is based only on the functional attributes of the commodity. "BANDWAGON, SNOB, AND VEBLEN EFFECTS IN THE THEORY OF CONSUMERS' DEMAND" (Leibenstein, 1950)
By functional demand is meant that part of the demand for a commodity is due to the qualities inherent in the commodity itself.On the contrary, non-functional demand is meant that portion of the demand for a consumers' good is due factors other than the qualities inherent in the commodity.For more details on non-functional demand and external factors that influence non-functional demand see:H. Leibenstein, 'Bandwagon, Snob and Veblen Effects in the theory of Consumer Demand', Quarterly journal of Economics(1950), pp. 183-207
which is true about the functional relationship shown in the graph
Possible, but unlikely.
S=6p+8 Demand at price 3(assuming equilibrium= 6(3)+8=26 at P=3 d=26 s=26 at p=1 d=21 something is wrong here because according to this demand is upward sloping, which means that as p increases, so does demand, which is the opposite of the law of demand.
The "law of demand" is part of an economic equation that dictates the overall worth and value of a commodity. When an item is in high demand the price will increase, when the demand for an item decreases so will the price.
The demand equation refers to the mathematical expression of the relationship between the quantity demanded and price. The quantity that is demanded is usually denoted by letter Q while the function of the price is usually denoted by letter P.
The demand equation refers to the mathematical expression of the relationship between the quantity demanded and price. The quantity that is demanded is usually denoted by letter Q while the function of the price is usually denoted by letter P.
An equation is the same as a function. Identifying a functional relationship from a graph is nearly impossible unless it is trivially simple like a linear relationship.
Functional reserve is like an extra load that can be tolerated on an organ for example if i said: the kidney has a filtrate rate 171.0 this is maximum +/- 7.7 ml per minute.<--- functional reserve The amount ( increase demand) beyond its usual workload i hope this satisfies u
Yes, it certsinly does. The demand curve will be more elastic if there is a bandwagon effect than if the demand is based only on the functional attributes of the commodity. "BANDWAGON, SNOB, AND VEBLEN EFFECTS IN THE THEORY OF CONSUMERS' DEMAND" (Leibenstein, 1950)
The difference between functional and nonfunctional is ... functional mostly depends on the domain or x- value in a coordinate- (x,y). I one of the x-values are the same number then the equation becomes NONFUNCTIONAL-for example: (-2,4), (-1,9) (-2,5). Those coordinates would be nonfunctional because there were 2 (-2s). It doesn't matter if the y value -(x,Y) is the same just as long as the x values are differnt numbers it will be functional.
Thanks to the contributors at Wikipedia here is the answer...Equations can be classified according to the types of operations and quantities involved. Important types include:An algebraic equation is an equation involving only algebraic expressions in the unknowns. These are further classified by degree.A linear equation is an algebraic equation of degree one.A polynomial equation is an equation in which a polynomial is set equal to another polynomial.A transcendental equation is an equation involving a transcendental function of one of its variables.A functional equation is an equation in which the unknowns are functions rather than simple quantities.A differential equation is an equation involving derivatives.An integral equation is an equation involving integrals.A Diophantine equation is an equation where the unknowns are required to be integers.A quadratic equationTo learn more click on the Wikipedia Link in the sources and references section below.