The following production table gives estimates of the maximum amounts of output possible with different combinations of two input factors, X and Y. (Assume that these are just illustrative points on a spectrum of continuous input combinations.)

Managerial Economics: A Problem Solving Approach
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ISBN:9781337106665
Author:Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor
Publisher:Luke M. Froeb, Brian T. McCann, Michael R. Ward, Mike Shor
Chapter3: Benefits, Costs, And Decisions
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Please answer letter A tables.
The following production table gives estimates of the maximum
amounts of output possible with different combinations of two
input factors, X and Y. (Assume that these are just illustrative
points on a spectrum of continuous input combinations.)
Units of
Y Used
5
4
3
210
188
162
130
94
1
Estimated Output per Day
360
421
324
376
282
324
234
272
162
188
3
4
Units of X used
305
272
234
188
130
2
470
421
360
305
210
5
Transcribed Image Text:The following production table gives estimates of the maximum amounts of output possible with different combinations of two input factors, X and Y. (Assume that these are just illustrative points on a spectrum of continuous input combinations.) Units of Y Used 5 4 3 210 188 162 130 94 1 Estimated Output per Day 360 421 324 376 282 324 234 272 162 188 3 4 Units of X used 305 272 234 188 130 2 470 421 360 305 210 5
a) Assuming that output sells for P3 per unit, complete
the following
table:
Units of
Y Used
1
2
3
4
Units of
X Used
1
2
3
4
5
Total
Product
of Y
Total
Product
of X
X Fixed at 2 Units
Marginal
Product
of Y
Average
Product
of Y
Y Fixed at 3 Units
Marginal
Product
of X
Average
Product
of X
Marginal
Revenue
Product
of Y
Marginal
Revenue
Product
of X
Transcribed Image Text:a) Assuming that output sells for P3 per unit, complete the following table: Units of Y Used 1 2 3 4 Units of X Used 1 2 3 4 5 Total Product of Y Total Product of X X Fixed at 2 Units Marginal Product of Y Average Product of Y Y Fixed at 3 Units Marginal Product of X Average Product of X Marginal Revenue Product of Y Marginal Revenue Product of X
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