Question

An equation xy = c gives in (A) Rectangular hyperbola (B) Individual demand curve (C) Linear demand curve (D) None of the above​

Answer 1

Answer:

d

Step-by-step explanation:

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Answer 2

Answer:

An equation xy = c gives in

(A) Rectangular hyperbola

(B) Individual demand curve

(C) Linear demand curve

(D) None of the above​

Step-by-step explanation:

• The given equation is - $xy=c$
• We have to identified the type of given equation.
• Here c is arbitrary constant.
• c is arbitrary constant that means c is non zero number, and if c is non- zero real number then the equation $xy=c$ is the equation of the rectangular hyperbola, were x and y are not equal to zero.
• When in hyperbola the length of the transverse axis that is 2a is equal to the length of the conjugate axis that is 2b then the given hyperbola is rectangular hyperbola.
• Individual demand cure is the relationship between the product and single consumer.
• Liner demand curve, it is the line which represent the relation between demand and its price.
• So according to the given options option number A which is rectangular hyperbola is correct.

Hence, option A is correct

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