This is the curve which shows the unitary elastic demand where the change in quantity demanded equals with the change in price.
Unitary Elactic
we know from total expenditure method of measuring elasticity of demand that if total expenditure remains the same when price changes, elasticity is unitary. rectangular hyperbola is a curve under which all rectangular areas are equal. also, each rectangular area shows total expenditure on the commodity. along the curve, even if price changes, total expenditure remains the same, so rectangular hyperbola shows the elasticity of 1.
Assuming that the given demand curve is a rectangular hyperbola, total expenditure (i.e. rectangular area or Q*P) is the same for each point on the length of the curve. Next we use the demand function to determine the total expenditure value as Q=1/P=>Q*P=1, and we have consequently a demand curve of unitary elasticity.
AFC = (TFC/ Q). It looks like a hyperbola because fixed cost is spread over a larger range of output
A unit elasticity demand curve is one where the percentage change in quantity demanded is exactly equal to the percentage change in price, resulting in an elasticity coefficient of one. This means that if the price of a good increases by 1%, the quantity demanded decreases by 1%, and vice versa. On a graph, this type of demand curve typically appears as a rectangular hyperbola, indicating that total revenue remains constant as price changes. In practical terms, consumers are responsive to price changes, but the overall demand remains stable in terms of revenue.
Unitary Elactic
we know from total expenditure method of measuring elasticity of demand that if total expenditure remains the same when price changes, elasticity is unitary. rectangular hyperbola is a curve under which all rectangular areas are equal. also, each rectangular area shows total expenditure on the commodity. along the curve, even if price changes, total expenditure remains the same, so rectangular hyperbola shows the elasticity of 1.
Assuming that the given demand curve is a rectangular hyperbola, total expenditure (i.e. rectangular area or Q*P) is the same for each point on the length of the curve. Next we use the demand function to determine the total expenditure value as Q=1/P=>Q*P=1, and we have consequently a demand curve of unitary elasticity.
Defn: A hyperbola is said to be a rectangular hyperbola if its asymptotes are at right angles. Std Eqn: The standard rectangular hyperbola xy = c2
AFC = (TFC/ Q). It looks like a hyperbola because fixed cost is spread over a larger range of output
The demand curve cannot be of a rectangular shape since that would imply that the demand is the same at two different price levels even though other factors remain the same.
An asymptote is a line that a curve approaches, getting closer and closer, but does not cross. Some definitions state that the curve may cross, but may not cross an infinite number of times. In the case of a rectangular hyperbole, the asymptotes are parallel or equal to the X and Y axes.
A unit elasticity demand curve is one where the percentage change in quantity demanded is exactly equal to the percentage change in price, resulting in an elasticity coefficient of one. This means that if the price of a good increases by 1%, the quantity demanded decreases by 1%, and vice versa. On a graph, this type of demand curve typically appears as a rectangular hyperbola, indicating that total revenue remains constant as price changes. In practical terms, consumers are responsive to price changes, but the overall demand remains stable in terms of revenue.
The width reduces as the length increases. The changes shape of the curve is a part of a [rectangular] hyperbola.
The hyperbola is the curve at the boundary of the intersection of the conewith a cutting plane parallel to the cone's axis.
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It is false that the steeper the demand curve the less elastic the demand curve. The steeper line is used in economics to indicate the inelastic demand curve.