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This is because the intersection would be impossible. If they crossed then they would have the same utility rather than being two different curves.

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What are characteristics of an indifference curve?

indifferent curves are convex to their origin, they do not intersect, and have a negative slope


Can two indifference curve have the same utility?

indifference curve is the loci of points, where each represents a combination of goods in different ratios but gives equal amount of satisfaction. indifference curves help us to know which combinations of goods give us equal satisfaction and which increase it. they dont intersect eachother thus its not possible for two indifference curves to have the same level of satisfaction.


Why indifference curves cannot intersect each other?

ntersection of two indifference curves representing different levels of satisfaction is a logical contradiction. It would mean that indifference curves representing different levels of satisfaction are showing the same level of satisfaction at the point of intersection or contact. We can prove this property of indifference curves through contradiction. Suppose, two indifference curves IC1 and 1C2 meet (Fig (a)), intersect (Fig. (b)) or touch (Fig. (c)) each other at point 'A' in Fig. Point 'C' is taken just above point 'B', such that it contains same amount of commodity 'X' and more amount of commodity' Y'. Consider points 'B' and 'A' on IC1. Consumer is indifferent between these points, as both lie on the same indifference curve IC. Further, points 'A' and 'C lie on the same indifference curve IC implying same level of satisfaction to the consumer. Now, by the assumption of transitivity, points 'B' and 'C' yield same level of satisfaction to the consumer. But, point 'C' lies on a higher indifference curve having more amount of commodity' Y'. It must be preferred to point 'B' by the assumption of non-satiety. Further, intersection of two indifference curves also violates the assumption of positive marginal utilities of the two commodity. In Fig., intersection of IC1 and IC2 means additional amount of BC has zero utility. Therefore, indifference curves can never intersect or touch each other.


What are indifference curves explain it using a graph?

o Indifference curves are curves that have a negative slope and are bowed inward. Each point on the line has the same exact util value. In other words, a person would be the same amount of "happy" at each point on the indifference curve. There are an infinite amount of indifference curves on every graph. G2


Is it possible to have thick indifference curves?

Indifference curves are not supposed to have any thickness to them at all. It would not be rational if an indifference curve had thickness to it. It is supposed to look like a really thin pancake with only one side.

Related Questions

What are characteristics of an indifference curve?

indifferent curves are convex to their origin, they do not intersect, and have a negative slope


Can two indifference curve have the same utility?

indifference curve is the loci of points, where each represents a combination of goods in different ratios but gives equal amount of satisfaction. indifference curves help us to know which combinations of goods give us equal satisfaction and which increase it. they dont intersect eachother thus its not possible for two indifference curves to have the same level of satisfaction.


Why indifference curve do not intersect each other?

Indifference curves do not intersect each other because each curve represents a different level of utility or satisfaction for a consumer. If two curves were to intersect, it would imply that the same combination of goods provides two different levels of utility, which is contradictory. Therefore, each curve must maintain a distinct and consistent level of satisfaction, ensuring that higher curves represent greater utility than lower ones. This reinforces the fundamental assumption of consumer preferences in economics.


Why indifference curves cannot intersect each other?

ntersection of two indifference curves representing different levels of satisfaction is a logical contradiction. It would mean that indifference curves representing different levels of satisfaction are showing the same level of satisfaction at the point of intersection or contact. We can prove this property of indifference curves through contradiction. Suppose, two indifference curves IC1 and 1C2 meet (Fig (a)), intersect (Fig. (b)) or touch (Fig. (c)) each other at point 'A' in Fig. Point 'C' is taken just above point 'B', such that it contains same amount of commodity 'X' and more amount of commodity' Y'. Consider points 'B' and 'A' on IC1. Consumer is indifferent between these points, as both lie on the same indifference curve IC. Further, points 'A' and 'C lie on the same indifference curve IC implying same level of satisfaction to the consumer. Now, by the assumption of transitivity, points 'B' and 'C' yield same level of satisfaction to the consumer. But, point 'C' lies on a higher indifference curve having more amount of commodity' Y'. It must be preferred to point 'B' by the assumption of non-satiety. Further, intersection of two indifference curves also violates the assumption of positive marginal utilities of the two commodity. In Fig., intersection of IC1 and IC2 means additional amount of BC has zero utility. Therefore, indifference curves can never intersect or touch each other.


Slope of indifference curve?

indifference curves slopes downward to the right


What are indifference curves explain it using a graph?

o Indifference curves are curves that have a negative slope and are bowed inward. Each point on the line has the same exact util value. In other words, a person would be the same amount of "happy" at each point on the indifference curve. There are an infinite amount of indifference curves on every graph. G2


Is it possible to have thick indifference curves?

Indifference curves are not supposed to have any thickness to them at all. It would not be rational if an indifference curve had thickness to it. It is supposed to look like a really thin pancake with only one side.


How can one graph indifference curves from utility functions?

To graph indifference curves from utility functions, you can plot different combinations of two goods that give the same level of satisfaction or utility to a consumer. Each indifference curve represents a different level of utility, with higher curves indicating higher levels of satisfaction. By using the utility function to calculate the level of satisfaction at different combinations of goods, you can plot these points to create the indifference curves on a graph.


What is the relationship between perfect substitutes and indifference curves?

Perfect substitutes are goods that can be easily exchanged for one another at a constant rate. Indifference curves represent combinations of goods that provide the same level of satisfaction to a consumer. In the case of perfect substitutes, the indifference curves are straight lines, indicating that the consumer is equally satisfied with any combination of the two goods.


What is the different between indifference map and indiffirence curve?

Indifference curve is a curve that shows consumption bundles that give the consumer the same level of satisfaction. Indifference map, on the other hand Indifference curve is a graph of two or more indifference curves.


Why are indifference curves convex?

Indifference curves are convex because of the principle of diminishing marginal rate of substitution. This means that as a person consumes more of one good, they are willing to give up less of another good to maintain the same level of satisfaction. This leads to a convex shape on the indifference curve.


Can two isothermal curves intersect why?

No, two isothermal curves cannot intersect. An isothermal curve represents a set of points in a pressure-volume diagram (or temperature-entropy diagram) that all have the same temperature. If two curves were to intersect, it would imply that a single state can have two different temperatures, which is not possible in thermodynamics.

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