Profit function. A firm produces two types of calculators each week, x of type A and y of type B . The weekly revenue and cost functions (in dollars) are R ( x , y ) = 80 + 90 y + 0.04 x y − 0.05 x 2 − 0.05 y 2 C ( x , y ) = 8 x + 6 y + 20 , 000 Find P x (1,200, 1,800) and P y (1,200, 1,800), and interpret the results.
Profit function. A firm produces two types of calculators each week, x of type A and y of type B . The weekly revenue and cost functions (in dollars) are R ( x , y ) = 80 + 90 y + 0.04 x y − 0.05 x 2 − 0.05 y 2 C ( x , y ) = 8 x + 6 y + 20 , 000 Find P x (1,200, 1,800) and P y (1,200, 1,800), and interpret the results.
Solution Summary: The author explains how the profit is obtained by subtracting the cost from revenue.
Profit function. A firm produces two types of calculators each week, x of type A and y of type B. The weekly revenue and cost functions (in dollars) are
R
(
x
,
y
)
=
80
+
90
y
+
0.04
x
y
−
0.05
x
2
−
0.05
y
2
C
(
x
,
y
)
=
8
x
+
6
y
+
20
,
000
Find Px(1,200, 1,800) and Py(1,200, 1,800), and interpret the results.
a) Find the scalars p, q, r, s, k1, and k2.
b) Is there a different linearly independent eigenvector associated to either k1 or k2? If yes,find it. If no, briefly explain.
Plz no chatgpt answer Plz
Will upvote
1/ Solve the following:
1 x +
X + cos(3X)
-75
-1
2
2
(5+1) e
5² + 5 + 1
3 L
-1
1
5² (5²+1)
1
5(5-5)
Chapter 7 Solutions
Pearson eText for Calculus for Business, Economics, Life Sciences, and Social Sciences, Brief Version -- Instant Access (Pearson+)
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