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Mkt 506 Week 8 Assignment 2 Comparing Advertisements Paper
Understanding consumer behavior is an integral part to product sales. Communicating the desired message to the right targeted customer is a must. Select any two (2) advertisements provided in Chapter 4 and 5 of the textbook.
Create a matrix, table or a figure to present your responses to the tasks below. Be as creative as you can be. Then, write a three to four (3-4) page paper in which you:
Briefly describe the two (2) advertisements you selected. Ensure you include the chapter(s) in which the advertisements are found in the textbook. Determine what customer group(s) is likely to purchase the product with justification for your response. Select no more than three (3) channels by which you would communicate the message of the ad (the ad itself) to the targeted group and detail how each channel selected would serve the ad well. Following Step 2, identify any negative impact or backlash that could occur for one of the channels selected with rationale. Your assignment must follow these formatting requirements:
Be typed, double spaced, using Times New Roman font (size 12), with one-inch margins on all sides; citations and references must follow APA or school-specific format. Check with your professor for any additional instructions. Include a cover page containing the title of the assignment, the student’s name, the professor’s name, the course title, and the date. The cover page and the reference page are not included in the required assignment page length. "
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A set S with the operation * is an Abelian group if the following five properties are shown to be true:
● closure property: For all r and t in S, r*t is also in S
● commutative property: For all r and t in S, r*t=t*r
● identity property: There exists an element e in S so that for every s in S, s*e=s
● inverse property: For every s in S, there exists an element x in S so that s*x=e
● associative property: For every q, r, and t in S, q*(r*t)=(q*r)*t
A. Prove that the set G (the fifth roots of unity) is an Abelian group under the operation * (complex multiplication) by using the definition given above to prove the following are true:
1. closure property
2. commutative property
3. identity property
4. inverse property
5. associative property
Note: A Cayley table will not be sufficient to explain the associative property because this property involves three arbitrary elements, not two. To prove the associative property, express the three arbitrary elements of G using variables. "
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