Answer:
(b) The candidate will be involved in setting up an independent division with responsibility for robotic equipment production and marketing.
Explanation:
- As an area of global marketing deals with the setting up of strategies for the development of marketing plans for the company. By adjusting the strategies that are well suited to other countries form a global point of view.
- Hence the candidates that come from the different locations will be more interested in setting up divisions that look after the promotion and distribution of products, people and processes to deliver good results.
- As it lowers market casts, it has the ability to leverage ideas more easily and quickly and helps the company create an international customer base.
Answer:
Gunst should produce 500 Bio-mutant games:
- total contribution margin = $71 x 500 = $35,500
Explanation:
Android Bio-mutant Cyclops
selling price $100 $107 $125
labor $48 $24 $60
direct materials $9 $8 $16
variable overhead $7 $4 $9
contribution margin $36 $71 $40
labor hours 4 2 5
Bio-mutant generates by far the largest contribution margin and requires the least direct labor hours.
Gunst should produce 500 Bio-mutant games:
- total revenue = $107 x 500 = $53,500
- total contribution margin = $71 x 500 = $35,500
If it produces 250 Android games its total contribution margin will = $9,000
If it produces 200 Cyclops games its total contribution margin will = $8,000
Answer:
Annual depreciation= $7,996
Explanation:
Giving the following information:
Purchase price= $42,000
Useful life= 5 years
Salvage value= $2,020
<u>To calculate the annual depreciation under the straight-line method, we need to use the following formula:</u>
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (42,000 - 2,020) / 5
Annual depreciation= $7,996
Answer:
The present value of the dividends to be paid out over the next six years if the required rate of return is 15 percent is $6.57
Explanation:
Solution:
Given that
The present value =∑ ⁿ t=1 cf/ (1 +r)t
where cf= cash flow
r =the required rate of return
t = the number of years
Now
The present value will be:
cf₁/(1+r)^1 + cf₂/(1 +)^2 + cf₃/(1+r)3 + cf₄/(1 +r)^4) + cf₅/(1 +r)^5 + cf₆/(1+r)^6
Hence,
cf₁, cf₂ cf₃ = 0 as the firm does not expect to pay dividend in the next three years
Note: Kindly find an attached document of the part of the solution to this given question
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