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    mat will be the value of elasticity of demand (e_D) if the demand curve has a shape of rectangular hyperbole?
    Question

    mat will be the value of elasticity of demand (e_D) if the demand curve has a shape of rectangular hyperbole?

    A.

    |e_D | = Above 0 but less than 1

    B.

    |e_D | = 1

    C.

    |e_D |=0

    D.

    |e_D | = Always remains above 1

    Correct option is B

    The correct answer is: (b) |e_D| = 1.

    A rectangular hyperbola represents a demand curve where the elasticity of demand is constant and equal to 1 along the entire curve.

    This type of demand curve is characterized by the fact that the product of price and quantity remains constant (i.e., P × Q = constant).

    • In the case of a rectangular hyperbola, the elasticity of demand (e_D) is 1 at all points on the curve, meaning the demand is unit elastic.
    • Unit elasticity means that a 1% change in price results in a 1% change in quantity demanded, in the opposite direction.

    Thus, for a rectangular hyperbolic demand curve, the value of |e_D| will always be 1.

    Other options information:

    • |e_D| = Above 0 but less than 1: This would be true for inelastic demand, not for a rectangular hyperbola.
    •  |e_D| = 0: This would mean perfectly inelastic demand, which is not the case for a rectangular hyperbola.
    •  |e_D| = Always remains above 1: This would be true for elastic demand, but not for a rectangular hyperbola.

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