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Dmitrij [34]
2 years ago
9

Determining the blend of promotion methods is a strategy decision which is the responsibility of the:______.

Business
1 answer:
horsena [70]2 years ago
3 0

Determining the blend of promotion methods is a strategic decision that is the responsibility of the marketing manager.

In career terms, promotion refers to an employee's advancement in rank or position in a hierarchical structure. In marketing, promotion is another kind of progress. Promotion includes the characterization of a particular product or service (through advertising or discounted pricing). The purpose is to draw the attention of potential customers to the purchase of your product. For example, A 'buy one get him one free' offer grabs the customer's attention.

Promotion occurs when an employee is promoted to a higher rank, position, or role within a company or organization as a result of outstanding performance. Promotions usually come with more responsibility or a higher salary

Learn more about the promotion here

brainly.com/question/14772910

#SPJ4

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Santos Unlimited (SU) was originally unlevered with 4200 shares outstanding. However, after a major financial restructure, SU no
Nataly_w [17]

Answer:

                            Unlevered             Levered

EAT       EBIT * (1-t)         EBIT - Interest - Tax

No. of shares         4,200                   3,800

Payoff per share holder = EAT / Number of shares. At Indifference point, per share payoff should be equal in both cases

EBIT * 0.66 / 4,200 = (EBIT - (37,000*8%) * 0.66) / 3,800

0.66*EBIT / 4,200 = [0.66*EBIT - 2,960*0.66] / 3,800

3,800 * 0.66EBIT = 4,200*[0.66EBIT - 1,954]

2,508 EBIT = 2,772 EBIT - 8,206,800

2,772 EBIT - 2,508 EBIT = 8,206,800

264 EBIT = 8,206,800

EBIT = 8,206,800/264

EBIT = 31086.36363636364

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3 years ago
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6 0
3 years ago
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Three contractors (call them a, b, and
patriot [66]

Answer:  The probabilities of winning a contract are

P(A) = \frac{28}{36}  

P(B) = \frac{7}{36}  

P(C) = \frac{1}{36}


Let the Probability of C winning the contract - P(C) be 'X'

Then,

Probability of B winning the contract - P(B) will be '7X'     and

Probability of A winning the contract - P(A) will be \mathbf{P(A) = 4 * P(B) = 4*7X = 28X}

Since the total of all the probabilities is 1,

\mathbf{P(A) + P(B) + P(C) =1}

\mathbf{28X + 7X + X =1}

\mathbf{36X =1}

\mathbf{X =\frac{1}{36}}

So,

P(A) = \frac{28}{36}

P(B) = \frac{7}{36}

P(C) = \frac{1}{36}

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Logos is the right answer


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