Specialization Graphing Production Rational Decisions

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Presentation transcript:

Specialization Graphing Production Rational Decisions GPS: SSEF2 The student will give examples of how rational decision making entails comparing the marginal benefits and the marginal costs of an action. a. Illustrate by means of a production possibilities curve the trade offs between two options. b. Explain that rational decisions occur when the marginal benefits of an action equal or exceed the marginal costs. Specialization Graphing Production Rational Decisions

1ST SPECIALIZATION

Efficiency: Definition Using the smallest amount of resources to get the greatest amount of output This hybrid car is very efficient because it can drive farther using less gas. What other examples can you think of?

Specialization: Definition The focus of a worker on a specific task or activity A Doctor could specialize in children’s medicine

Division of Labor: Definition Splitting up the work so that each person has one job and can specialize in what they do best. At Subway they use a division of labor to assign different jobs to different employees: how do you think this works?

How Does D of L work in… A Walmart? In a Walmart, employees would specialize in one task within the store. For example, one employee’s job might be to check customers out and another’s might be to stock shelves depending on their strengths. This might lead to faster completion of the task and thus more profit. It could also lead to the second employee feeling bored or lonely on a day-to-day basis.

2ND Graphing Production

A little visual help….

Copy the graph and plot the points listed. Warm-up: Graphing Copy the graph and plot the points listed. Y (X,Y) Example: A (2,4) B (5,2) C (4,3) D (7,1) E (1,6) A 1 X 1

Production Possibilities Frontier (PPF) A PPF graph shows how much of two goods we can make in a certain period of time. This PPF shows how many cars and trucks Ford can make in a day

What the PPF tells us about our options… Points on the line are possible and efficient. Points inside the line are possible but inefficient. Points outside the line are impossible given the current resources. Possible and efficient! Impossible right now Possible but inefficient Refresh definition of efficient and inefficient and underline on notes CFU past knowledge of what resources are, what resources would be needed to make cars/trucks, and what these points mean for those concrete examples Model opportunity cost of A to B

PPF: Let’s Make One Together Polo makes two products: shirts and pants. In one hour, Polo can make seven pairs of pants or six shirts. Or, Polo could make a combination of both and produce five pairs of pants and four shirts. Student graphs on board as class follows on their handout and directs student at board. Common misunderstanding is plotting point (6,7) instead of (0,7) and (6,0). Ask: is that right? What does that mean? What information are we trying to show with this point? if the class does not correct this before moving on Ask class opportunity cost of A to B

PPF: Let’s Read One Together If Polo decides to use all its resources to make pants, what do they lose? What’s the opportunity cost of producing at point C? Should we produce at point E? Why or why not? Should we produce at point D? Why or why not? What choice would you make? Why? E: (7,8) A: (0,6) Shirts C: (5,4) D: (2,2) B: (7,0) Pants

PPF: Creating Our Own What are we making? How much can we make? What our options? What is our decision? Why? Students have 60 seconds to make as many paper airplanes as possible; then track data. Students have 60 seconds to draw as many cars as possible; track data. Students have 60 seconds to make any combination of the two they want (>1/ea) Then they turn data into a PPF and we discuss the options/decision/opportunity costs

3RD Rational Decisions

Rational Decisions Every time a choice is made something is given up. Rational choice is taking the things with greater value and giving up those with lesser value.