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Tomtit [17]
2 years ago
6

Marketing managers can choose between three possible global ______, which range from selling the same product to introducing an

entirely new product.'
Business
1 answer:
sergij07 [2.7K]2 years ago
3 0

managers can choose between three possible global ______, which range from selling the same product to introducing an entirely new product

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According to the theory of comparative advantage, of the united states and mexico increase their trade with each other, the two
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Concord Company signed a long-term noncancelable purchase commitment with a major supplier to purchase raw materials in 2021 at
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Answer:

Explanation:

The journal entry is shown below:

Unrealized holding gain or loss A/c Dr $45,500

        To Estimated liability on purchase commitments A/c $45,500

(Being the unrealized gain or loss is recorded)

The computation of the unrealized gain or loss is shown below:

= Purchase price of raw material - market value

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= $45,500

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Hollandaise sauce contains mostly
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Ralph buys a perpetuity due paying 500 annually. He deposits the payments into a savings account earning interest at an effectiv
Leto [7]

Answer:

X = 1523

Explanation

Perpetuity due = (C/r) + C. Where Annual payment C =500, Annual effective interest rate = 10%

Perpetuity due = (500/10%) + 500 = 5500

Value of perpetuity due will remain same after 10 years

Money in saving account can be calculated with FV of an Annuity due formula

FV = C*(1+r) *{(1+r) ^n−1} / r

Where n = 10 years

FV = 500*(1+10%) * {(1+10%)^10 - 1} / 10%

FV = 500*1.10 * [1.10^10 - 1 / 0.10}

FV = 550 * 1.5937424601/0.10

FV = 550 * 15.937424601

FV = 8765.58353055

FV = 8766

Total proceeds = 5500 + 8766 = 14266

Now this proceed is the present value for annual payment of X calculation  . Formula of the present value (PV) of annuity due: PV = X * [1- (1+r) ^-n / r] * (1+r) : Where  PV = 14266, Annuity payment X = ?, Interest rate r = 10%, Period of annuity = 20 years.

1.10^-20

PV = X * [1- (1+r)^-n / r] * (1+r)

14266 = X * (1 - (1+10%)^-20 / 10%) * (1+10%)

14266 = X * [1 - 0.14864362802/0.10]*1.10

14266 = X * [8.5135637198*1.10]

14266 = X * 9.3649

X = 14266 / 9.3649

X = 1523.347820051469

X = 1523

3 0
2 years ago
A garment manufacturing company makes 380,000 articles per year. Each article takes 95 minutes of direct labor at the rate of $9
ANTONII [103]

Answer:

The maximum amount the company should pay for the new machine is $1,567,500 if it wants to break even by the end of the first year

Explanation:

Number of article (N) = 380.000

Time for each articles (T) = 95 minutes = 1.583 hours

Direct Labour Cost (D1) = $9 per hour

Overhead Cost (O1)= $7.50 per direct labour hour

Total cost for labour(C)=   D1 + O1= $16.50 per hour

Selling price of articles(S1) = $80 per article

- Cost of Production (P1)= N * T * C

= 380,000 * 1.583 * 16.50

=$9,925,410

-Total amount got by selling (S) = N * S1

=380,000 * 80

=$30,400,000

Profit in this process (R1) = S - P1

=30,400,000 - 9,925,410

=$20,474,590 per year

-Time for each article with new machines (T)= 95 - 15 = 80 minute = 1.333 hour

-Cost for production (P2)= N * T * C

=380,000 * 1.333 * 16.50

=$8,357,910

Profit in this Process(R2)= S-P2=

=30,400,000 - 8,357,910

=$22,042,090 per year

Net Profit gain by new machine = R2 - R1

=$22,042,090 - $20,474,590

=$1,567,500 per year

The maximum amount the company should pay for the new machine is $1,567,500 if it wants to break even by the end of the first year

6 0
3 years ago
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