f5 4 18-21. The production function for making widgets is P(x, y) = 4,600x3/8y5/8 Where p is the number of units produced with x units of labor and y units of capital. 18) Find the number of units produced with 256 units of labor and 65,536 units of capital. 19) Find the marginal productivities. 20) Evaluate the marginal productivities at x = 243 and y = 1,024. 21) Interpret the meanings of the marginal productivities found in part c. 0 S W % LO f6 4- 6 f1 ♫+ & f8 * fg 8 DII hp f10 9 DDI 112. insert prt sc +
f5 4 18-21. The production function for making widgets is P(x, y) = 4,600x3/8y5/8 Where p is the number of units produced with x units of labor and y units of capital. 18) Find the number of units produced with 256 units of labor and 65,536 units of capital. 19) Find the marginal productivities. 20) Evaluate the marginal productivities at x = 243 and y = 1,024. 21) Interpret the meanings of the marginal productivities found in part c. 0 S W % LO f6 4- 6 f1 ♫+ & f8 * fg 8 DII hp f10 9 DDI 112. insert prt sc +
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Transcribed Image Text:f5
4
18-21. The production function for making widgets is
P(x, y) = 4,600x3/8y5/8
Where p is the number of units produced with x units of labor and y units of capital.
18) Find the number of units produced with 256 units of labor and 65,536 units of capital.
19) Find the marginal productivities.
20) Evaluate the marginal productivities at x = 243 and y = 1,024.
21) Interpret the meanings of the marginal productivities found in part c.
0
S
W
%
LO
f6
4-
6
f1
♫+
&
f8
*
fg
8
DII
hp
f10
9
DDI
112.
insert
prt sc
+
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