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nata0808 [166]
3 years ago
13

The difference between distributive negotiation strategies and integrative negotiation strategies is that (1) distributive strat

egies focus on expanding the pie and integrative strategies focus on dividing the pie, (2) distributive strategies focus on dividing the pie and integrative strategies on expanding the pie, and (3) distributive strategies rely sometimes on the compromise approach and integrative strategies rely on the collaborating approach. Which statements are correct a) All statements are correct b) First statement is correct c) second statement is correct d)third statement is correct
Business
1 answer:
Karolina [17]3 years ago
5 0

Answer:

C. The second statement is correct

Distributive strategies focus on dividing the pie and integrative strategies on expanding the pie.

Explanation:

Distributive negotiation is a type of negotiation that both parties agrees to sharing existing resources within themselves so that they can part ways and it's mostly a win-lose situation while the integrative negotiation is a type where both parties seek to further expand the existing resources be looking forward to a collaborative process, it's always a win-win situation for both parties.

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The question is incomplete. The complete question is :

A manufacturer of mountain bikes has the following marginal cost function:

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where q is the quantity of bicycles produced.

When calculating the marginal revenue and marginal profit in this problem, use the approach given for the marginal cost and marginal revenue in the discussions in your textbook.

a) If the fixed cost in producing the bicycles is $2800, find the total cost to produce 30 bicycles?

b) If the bikes are sold for $200 each, what is the profit (or loss) on the first 30 bikes?

Solution :

Given :

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a). Fixed cost, FC = $ 2800

Total cost to produce 30 bicycles is :

 $C = 2800 + \int_0^{30} C'(q) \ dq$

      $ = 2800 + \int_0^{30} \frac{700}{0.7q+8} \ dq$

     $= 2800+700\left[\frac{\ln (0.7q+8)}{0.7}\right]^{30}_0$

     $=2800+1000[\ln ((0.7 \times 30)+8)- \ln 8 ]$

     $= 2800 +1000 [\ln 29 - \ln 8]$

    = 2800 + 1287.85

    = $ 4087.85

b). Total selling price = $ (200 x 30)

                                   = $ 6000

    Profit  =  6000 - 4087.85

                = $ 1912.15

     

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Answer:

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Explanation:

Price (P) = 100, Demand or Sales N (P) = 120.

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Hospital outpatient __________ codes are submitted for reimbursement purposes.
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Explanation:

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