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QUESTION 13 1. Table B Budget = 10 Price =2 Price =1 Total Marginal Total Margin

ID: 1223253 • Letter: Q

Question

QUESTION 13

1.      Table B

Budget = 10

Price

=2

Price

=1

Total

Marginal

Total

Marginal

Widgets

Utility

Utility

MU/P

Zercs

Utility

Utility

MU/P

0

0

0

0

1

500

1

100

2

900

2

190

3

1200

3

260

4

1380

4

300

5

1500

5

320

6

1580

6

330

7

1650

7

335

8

1700

8

338

9

1720

9

339

10

1730

10

340

2.     
If the price of widgets rises to $2 and the price of zercs remains at $1, the utility maximizing combination of widgets and zercs is  widgets and  zercs.  (Enter a whole number, 0 - 10, no decimals, no words – just the number of widgets and zercs, respectively.)

1 point   

QUESTION 14

1.      TABLE B

Budget = 10

Price

=1

Price

=2

Total

Marginal

Total

Marginal

Widgets

Utility

Utility

MU/P

Zercs

Utility

Utility

MU/P

0

0

0

0

1

500

1

100

2

900

2

190

3

1200

3

260

4

1380

4

300

5

1500

5

320

6

1580

6

330

7

1650

7

335

8

1700

8

338

9

1720

9

339

10

1730

10

340

2.     

3.       Now suppose the price of widgets goes back to $1 and the price of zercs rises to $2. The utility maiximizing combination of widgets and zercs is now  widgets and  zercs. (Enter a whole number, 0 - 10, no decimals, no words – just the number of widgets and zercs, respectively.)

1 point   

QUESTION 15

1.       The law of (three words) ______ ________ ________explains why an indifference curve is convex to the origin.

1 point   

QUESTION 16

1.       The budget constraint is negatively sloped because:

A.

Assuming that your tastes are constant, when you buy more of one good, you want less of another good.

B.

Assuming that your income is a given, when you buy more units of one product you can afford fewer units of the other.

C.

Neither of the above, the budget constraint is positively sloped.

D.

Neither of the above, the budget constraint is horizontal.

2 points   

QUESTION 17

1.       Refer to Graph. This consumer prefers combination D to combination C.

True

False

2 points   

QUESTION 18

1.       Refer to Graph  If the price of good Y went up, the budget constraint would become flatter (i.e., less steep).

True

False

2 points   

QUESTION 19

1.      Refer to Graph This consumer is indifferent between combinations A, B & C.

True

False

2 points   

QUESTION 20

1.      Refer to Graph. Given his budget, relative prices of X & Y, and his preferences between X & Y, as indicated by this graph, the utility maximizing combination is C.

True

False

Budget = 10

Price

=2

Price

=1

Total

Marginal

Total

Marginal

Widgets

Utility

Utility

MU/P

Zercs

Utility

Utility

MU/P

0

0

0

0

1

500

1

100

2

900

2

190

3

1200

3

260

4

1380

4

300

5

1500

5

320

6

1580

6

330

7

1650

7

335

8

1700

8

338

9

1720

9

339

10

1730

10

340

Explanation / Answer

Question 13.

1.

Total budget = $10

Price of widget = $2 per widget

Price of zercs = $1 per zerc

Following is the complete table -

2.

The utility maximizng combination of widget and zercs will be that combination at which -

MU/P of widget = MU/P of zercs

The above table shows that at following combinations of widget and zercs, the above-mentioned condition is fulfilled-

4 widgets and 2 zercs

6 widgets and 4 zercs

9 widgets and 6 zercs

10 widgets and 7 zercs

The cost of Ist combination is (4*$2 + 2*$1) $10.

The cost of IInd combination is (6*$2 + 4*$1) $16.

The cost of IIIrd combination is (9*$2 + 6*$1) $24.

The cost of IVth combination is (10*$2 + 7*$1) $27.

The budget is $10.

It can be seen that out of four combinations, only Ist combination can be afforded as it is with in budget and at this combination utility maximizing condition is also being fulfilled.

Thus,

The utility-maximizing combination of widgets and zercs is 4 widgets and 2 zercs.

Widget Total Utility Marginal Utility MU/P Zercs Total Utility Marginal Utility MU/P 0 0 - - 0 - - - 1 500 500 250 1 100 100 100 2 900 400 200 2 190 90 90 3 1200 300 150 3 260 70 70 4 1380 180 90 4 300 40 40 5 1500 120 60 5 320 20 20 6 1580 80 40 6 330 10 10 7 1650 70 35 7 335 5 5 8 1700 50 25 8 338 3 3 9 1720 20 10 9 339 1 1 10 1730 10 5 10 340 1 1
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