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Sav [38]
4 years ago
10

Problems and applications q6 darnell loves playing rock 'n' roll music at high volume. jacques loves opera and hates rock 'n' ro

ll. unfortunately, they are next-door neighbors in an apartment building with paper-thin walls. in this case,darnell imposes anegative externality on his neighbor in the form of noise pollution. why might a command-and-control policy that forbids music to be played above a certain decibel level lead to an inefficient outcome? it is unfair because such policy would restrict darnell's activity but not jacques's. an efficient outcome can only be achieved if everyone can do what they love. darnell playing his music loudly does not do any harm if jacques is not home. suppose the landlord lets the tenants do whatever they want. true or false: according to the coase theorem, darnell and jacques might not be able to reach an agreement if the transaction costs are high.
a. True


b. False
Business
1 answer:
mafiozo [28]4 years ago
7 0

Answer:

false

Explanation:

The Coase theorem states that parties in dispute should seek an optimal solution to their problem regardless of how property rights were initially distributed.

In this case, you need to find an agreement that satisfies both Darnell and Jacques regardless of who initially would have been considered to be right about the argument. Conflicts over rights to use property can be solved when parties settle on the efficient use of inputs. E.g. they could establish hours at which Darnell can listen to rock n' roll, and other hours when he shouldn't. That way both of them can enjoy the music they like and not bother the neighbors.

An optimal solution can always be reached regardless of initial distribution of rights.

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This is the full question:

At the beginning of 2016, Air Asia purchased a used airplane at a cost of $40,000,000. Air Asia expects the plane to remain useful for eight years (5,000,000 miles) and to have a residual value of $5,000,000. Air Asia expects the plane to be flow 1,200,000 the first year and 1,400,000 the second year.

1) Compute second-year (2017) depreciation expense using the following methods

a. Straight-line

b. Units-of-production

c. Double-declining-balance

2) Calculate the balance in Accumulated Depreciation at the end of the second year for all three methods:

Answer:

Explanation:

1)a) Straight-line

Depreciable base = Cost of the Asset - Residual Value

                              = $40,000,000 - $5,000,000

                              = $35,000,000

Depreciation expense per year = Depreciable base / years of useful life

                                                     = $35,000,000 / 8

                                                     = $4,375,000

The depreciation expense for the second year is = $4,375,000

                                                                                       

b) Units-of-production

Units of Production Rate = Depreciable Base / Units Over Useful Life

                                        = $35,000,000 / 5,000,000 miles

                                        = 7

Depreciation Expense = Units of Production Rate x Actual Units Produced

                                      = 7 x 1,400,000 miles in the second year

                                      = $9,800,000

c. Double-declining-balance

Double-declining balance = 2 x (Asset Cost - Residual Value ) / Useful Life of the Asset

                                           = 2 x ($40,000,000 - $5,000,000) / 8

                                           = $8,750,000

2) a) Straight-line Accumulated depreciation

We simply multiply the previous answer by two = $4,375,000 x 2

                                                                              = $8,750,000

2) b) Units-of-production Accumulated depreciation

First we find the depreciation expense for the first year using the same formula as above

= 7 x 1,200,000

= $8,400,000

Finally we simply add up depreciation expense for the two years

= $8,400,000 + $9,800,000

= $18,200,000

2) c) Double-declining-balance Accumulated depreciation

We simply multiply the first result by two = $8,750,000 x 2

                                                                    = $17,500,000

                                       

                           

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