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eBookCheck my workCheck My Work button is now enabled1Item 2Use the information in the table below to answer questions about the economy of Watis.a. Complete the table assuming that the MPC is constant. Remember to enter a minus (−) sign to indicate negative values.Y C S0 20 25 35 50 75 10100 20b. The value of the MPC is and the value of the MPS is . When necessary, enter your answers rounded to 2 decimal places.c. What are the equations for the consumption function and the saving function?     C = S =

Question

eBookCheck my workCheck My Work button is now enabled1Item 2Use the information in the table below to answer questions about the economy of Watis.a. Complete the table assuming that the MPC is constant. Remember to enter a minus (−) sign to indicate negative values.Y C S0 20 25 35 50 75 10100 20b. The value of the MPC is and the value of the MPS is . When necessary, enter your answers rounded to 2 decimal places.c. What are the equations for the consumption function and the saving function?     C = S =

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Solution

I'm sorry, but your question seems to be incomplete. The table you're referring to isn't visible, and the values for MPC (Marginal Propensity to Consume) and MPS (Marginal Propensity to Save) are missing.

However, I can explain how to approach this problem:

a. To complete the table, you need to know the value of MPC. MPC is the change in consumption divided by the change in income. If MPC is constant, then the change in consumption will be the same for each change in income.

b. The value of MPC and MPS can be calculated if you have the changes in consumption and saving corresponding to changes in income. MPC is ΔC/ΔY and MPS is ΔS/ΔY. Remember, MPC + MPS = 1.

c. The consumption function is typically written as C = a + bY, where 'a' is autonomous consumption (consumption when income is zero), 'b' is the MPC, and 'Y' is income. The saving function is similar: S = -a + (1-b)Y, where 'a' is the same autonomous consumption, 'b' is the MPC, and 'Y' is income.

Please provide the complete information so I can help you solve this problem.

This problem has been solved

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