Use Table 1 to evaluate all integrals involved in any solutions of Problems 71 − 94. 76 . Cost . A company manufactures a portable DVD player. It has fixed costs of $ 11,000 per week and a marginal cost given by C ′ ( x ) = 65 + 20 x 1 + 0.4 x where C ( x ) is the total cost per week at an output of x players per week. Find the cost function C ( x ) and determine the production level (to the nearest unit) that produces a cost of $52,000 per week. What is the cost (to the nearest dollar) for a production level of 700 players per week?
Use Table 1 to evaluate all integrals involved in any solutions of Problems 71 − 94. 76 . Cost . A company manufactures a portable DVD player. It has fixed costs of $ 11,000 per week and a marginal cost given by C ′ ( x ) = 65 + 20 x 1 + 0.4 x where C ( x ) is the total cost per week at an output of x players per week. Find the cost function C ( x ) and determine the production level (to the nearest unit) that produces a cost of $52,000 per week. What is the cost (to the nearest dollar) for a production level of 700 players per week?
Solution Summary: The author calculates the value of C(x) and the production level that produces a cost of 52,000.
Use Table 1 to evaluate all integrals involved in any solutions of Problems 71−94.
76.Cost. A company manufactures a portable DVD player. It has fixed costs of $ 11,000 per week and a marginal cost given by
C
′
(
x
)
=
65
+
20
x
1
+
0.4
x
where C(x) is the total cost per week at an output of x players per week. Find the cost function C(x) and determine the production level (to the nearest unit) that produces a cost of $52,000 per week. What is the cost (to the nearest dollar) for a production level of 700 players per week?
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
1. The regular representation of a finite group G is a pair (Vreg, Dreg). Vreg is a vector space
and Dreg is a homomorphism.
(a) What is the dimension of Vreg?
(b) Describe a basis for Vreg and give a formula for Dreg. Hence explain why the homo-
morphism property is satisfied by Dreg.
(c) Prove that the character ✗reg (g) defined by tr Dreg (g) is zero if g is not the identity
element of the group.
(d) A finite group of order 60 has five irreducible representations R1, R2, R3, R4, R5. R₁
is the trivial representation. R2, R3, R4 have dimensions (3,3,4) respectively. What is the
dimension of R5? Explain how your solution is related to the decomposition of the regular
representation as a direct sum of irreducible representations (You can assume without proof
the properties of this decomposition which have been explained in class and in the lecture
notes).
(e) A
group element
has characters in the irreducible representations R2, R3, R4 given
as
R3
R2 (g)
= -1
X³ (g) = −1 ; XR4 (g) = 0…
it's not algebra 4th grade
Not use ai please
Chapter 6 Solutions
Pearson eText for Calculus for Business, Economics, Life Sciences, and Social Sciences, Brief Version -- Instant Access (Pearson+)
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