Calculating Marginal Benefit: Point A & B

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In summary, Marginal cost is the slope of the PPF and can be calculated by finding the change in cost over the change in quantity. The marginal benefit is the inverse of the marginal cost and can be found by taking the inverse of the marginal cost value. More points can be added to further determine the relationship between marginal cost and marginal benefit.
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F.B
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I just started learning microeconomics and i am already confused. I was reading production possibility frontiers and how marginal cost and marginal benefit are related. I know that marginal cost is the slope of the PPF, and by doing this i get graph a marginal cost curve, but how do i calculate marginal benefits. I'll put some numbers.

Point A is (0, 15) and Point B is (1,14)
Marginal cost= 14-15/1-0 = -1

Now how do i find marginal benefit at these two points.
If you need more points tell me and i will post them
 
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.Marginal benefit is the inverse of marginal cost. In other words, the marginal benefit at points A and B would be 1.
 
  • #3
Hi there,

Calculating marginal benefit can be a bit confusing at first, but it's an important concept in microeconomics. Let's break it down.

Marginal benefit refers to the additional benefit gained from consuming or producing one more unit of a good or service. In other words, it measures the change in total benefit when one more unit is added. In your example, it would be the additional benefit gained from producing one more unit of a good.

To calculate marginal benefit, you can use the same formula as you did for marginal cost, but instead of using the change in cost, you use the change in benefit. So for Point A and B, the formula would be:

Marginal benefit = (14-15)/(1-0) = -1

This means that for each additional unit produced, the benefit decreases by 1. In other words, the marginal benefit is decreasing as more units are produced.

If you want to find more points, you can use the same formula for any two consecutive points on the production possibility frontier. For example, if you have Point C at (2,12) and Point D at (3,10), the marginal benefit would be:

Marginal benefit = (10-12)/(3-2) = -2

This means that for each additional unit produced after Point C, the benefit decreases by 2.

I hope this helps clear up any confusion. Keep practicing and you'll get the hang of it! Good luck with your studies.
 

Related to Calculating Marginal Benefit: Point A & B

1. What is the purpose of calculating marginal benefit at point A and B?

The purpose of calculating marginal benefit at point A and B is to determine the incremental gain or benefit that is obtained from making a small change in the quantity of a certain good or service. This can help decision-makers, such as businesses or policymakers, determine the optimal level of production or consumption for a particular product or service.

2. How do you calculate marginal benefit at point A and B?

To calculate marginal benefit at point A and B, you need to first determine the change in the total benefit or utility from consuming one additional unit of the good or service at each point. This can be done by subtracting the total benefit at point A or B from the total benefit at the previous point (point A or B-1). Then, divide this change in total benefit by the change in quantity to get the marginal benefit at each point.

3. What factors can affect the marginal benefit at point A and B?

The marginal benefit at point A and B can be affected by various factors such as the price of the good or service, the availability of substitutes, consumer preferences, and income. Changes in any of these factors can lead to a change in the marginal benefit at these points.

4. How does marginal benefit at point A and B relate to the law of diminishing marginal utility?

The law of diminishing marginal utility states that the more of a good or service a person consumes, the less satisfaction or utility they will derive from each additional unit. This means that as the quantity of a good or service increases, the marginal benefit at point A and B will decrease due to diminishing returns. This concept is important to consider when making decisions about production and consumption levels.

5. Can calculating marginal benefit at point A and B be used for all goods and services?

Yes, calculating marginal benefit at point A and B can be used for all goods and services. However, the accuracy of the calculation may vary depending on the type of good or service and the specific circumstances surrounding its production and consumption. It is important to consider other factors and gather additional data when using marginal benefit analysis to make informed decisions.

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