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GalinKa [24]
2 years ago
13

Suppose that the total benefit and total cost from a continuous activity are, respectively, given by the following equations: B(

Q) = 100 + 36Q – 4Q2 and C(Q) =80 + 12Q. (Note: MB(Q) = 36 – 8Q and MC(Q) = 12.)(a) Write out the equation for the net benefits.(b) What are the net benefits when Q=1 and Q=5?(c) Write out the equation for the marginal net benefits.
Business
1 answer:
Lorico [155]2 years ago
6 0

Answer:

A. Net benefits equation 20 + 24q - 4q^2

B. Q(1) = 40 ; Q(5) = 40

C. BE' = 24 - 8q

Explanation:

A. Net benefits:

Benefits equation - Cost equation

[100 + 36q - 4q^2] - [80 + 12q]

100 + 36q - 4q^2 - 80 - 12q

20 + 24q - 4q^2

B. replace Q=1 and Q=5

  • For Q= 1

Q(1) = 20 + 24(1) - 4(1)^2

Q(1)= 44 - 4

Q(1) = 4

  • For Q= 5

Q(5) = 20 + 24(5) - 4(5^2)

Q(5)= 20 + 120 - 4(25)

Q(5) = 140 - 100

Q(5) = 40

C. Marginal Benefits. First derivative of the equation wrote in section A.

Benefits equation : 20 + 24q - 4q^2

BE' = 24 - 8q

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1 year ago
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Answer:

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3 years ago
Assume that MTA Sandwiches sells sandwiches for $7.20 each. The cost of each sandwich follows. Materials $ 2.70 Labor 0.90 Varia
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Answer:

MTA Sandwiches

a. A Schedule:

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Total contribution       $540                   $18,900                $19,440

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Explanation:

a) Data and Calculations:

Cost of each sandwich:

Materials                             $ 2.70

Labor                                     0.90

Variable overhead                0.45

Fixed overhead

($10,800 per month,

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Total costs per sandwich $ 5.85

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Selling price =                           $5.40         7.20

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Materials                   $ 2.70

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Variable overhead      0.45      $4.05        $4.05

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Profit                                                                                                  $8,640

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