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umka21 [38]
3 years ago
6

A headline reads, "Everybody worries about the cost of fuel. Falcon airplane owners worry 20 to 60 percent less." The rest of th

e ad presents factual information about the fuel economy of Falcon airplanes. Which of the following has most likely been used in the Falcon ad?
A. institutional copy
B. straight-sell copy
C. picture-caption copy
D. dialogue copyE. narrative copy
Business
2 answers:
katovenus [111]3 years ago
8 0

Answer:

B. straight-sell copy

Explanation:

Straight-sell copy advertisement is based on factual information about the product. This type of advertisements goes straight to the point of the ad.

Institutional copy ad is used to promote an institution and not a product.

Narrative copy ad is advertising using a story.

I hope my answer helps you

steposvetlana [31]3 years ago
6 0

Answer:

B) straight-sell copy

Explanation:

In marketing, copy refers to an original message created a company (either the manufacturer or an advertising company) that is meant to induce consumers into purchasing the product or service offered by the company. It is called copy because advertisements can also be copyrighted.

When an advertisement uses a straight sell copy, they are laying out facts about the product. Of course they do in an elegant and attractive manner, like saying "Falcon owners worry 20 to 60 % less". It means that Falcon airplanes allegedly consume 20-60% less fuel. Since the company is providing facts, they must be able to prove them to be right.

In this case, the Federal Trade Commission (FTC) prohibits false advertising, so we can expect that the airplane actually uses fewer fuel than the competition. If it wasn't so, then any competitor could file a complaint and the advertisement would be withdrawn from media outlets and the company fined.

Straight sell copy is used to highlight the good qualities and characteristics of your product compared to your competition, that is why it is generally used by brands that can prove that their products are better or at least as good as their competitors.

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For each of the goods, classify them according to whether they are rivalrous, nonrivalrous, excludable, or nonexcludable. Rivalr
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Answer:

1. Sports Team Shirt - Excludable / Rivalrous

2. Air we breathe - Non - Excludable / Non - Rivalrous

3. Atlantic Bluefin Tuna - Non -Excludable / Rivalrous

4. A Toll Road - Excludable / Non - Rivalrous

Explanation:

A rivalrous good is one in which usage, by an individual limits the ability of another to use the same good. Rival goods are tangible. This means that they can be held or touched. Examples in this category are; A sports team shirt and, the Atlantic Blue Fin Tuna. Eating a Tuna would limit access to another person, who wants to eat Tuna at that point in time. The same would apply to wearing a sports shirt.

A Non - Rivalrous good is one in which usage by an individual does not limit consumption by another. Most non - tangible goods are non -

rivalrous. Examples in this category are; the air we breathe, and the Toll Road. Almost anyone can access these.

Excludable goods are only used after payment for them has been made. Examples are the Toll Road and the Sports Team Shirt.

Non - Excludable goods can be used even when payment has not been made. Examples are Air and The Atlantic Blue Fin Tuna which anyone can access.

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3 years ago
A company’s total monthly sales (in millions of dollars) t months from now are given by:
Elina [12.6K]

Answer:

a) \frac{dS}{dt}=S'(t)= 2(0.5) t +3 = t+3

b) S(4) = 0.5*(4^2) +3(4) -5=15 million

c) For this case we have the total sales $ 15 millions after t =4 months

d) S'(4) = 4+3 = 7 million

e) This value represent the increase in the amount of sales in millions after t=4 months

Explanation:

For this case we have the following function for the sales

S(t) = 0.5 t^2 +3t -5

Part a          

For this case we want to find the derivate of S respect to t and we got:

\frac{dS}{dt}=S'(t)= 2(0.5) t +3 = t+3

Part b

For this case we want to find the value of S when t = 4 so if we replace we got:

S(4) = 0.5*(4^2) +3(4) -5=15 million

Part c

For this case we have the total sales $ 15 millions after t =4 months

Part d

For this case we just need to replace t=4 in the derivate and we got:

S'(4) = 4+3 = 7 million

Part e

This value represent the increase in the amount of sales in millions after t=4 months

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