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Bezzdna [24]
3 years ago
10

To avoid channel conflict resulting from Internet selling, a company should Multiple choice question. charge prices for online d

irect sales that are lower than what dealers normally charge. work with dealers to design an online sales portal that benefits both partners. ensure that customers are unaware of availability of products through dealers rather than the company's own website. offer a completely different product line on the company's own website versus the products offered through the company's dealers.
Business
1 answer:
lesya [120]3 years ago
6 0

Answer:

work with dealers to design an online sales portal that benefits both partners.

Explanation:

e-commerce is a short for electronic commerce and it can be defined as a marketing strategy that deals with meeting the needs of consumers, by selling products or services to the consumers over the internet.

This ultimately implies that, e-commerce is strictly based on the buying and selling of goods or services electronically, over the internet or through a digital platform. Also, the payment for such goods or services are typically done over the internet such as online payment services.

Simply stated, e-commerce is the act of engaging in internet selling.

In order to avoid channel conflict resulting from Internet selling, a company should work with dealers to design an online sales portal that benefits both partners i.e the online portal would focus on bridging the gap between the producer (company) and the consumers, as well as balancing the demand and supply of goods and services.

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A bank loan has been given to a customer at a bank with a FIXED nominal interest rate of 13%. The real
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g Romans sells the Regular blend for $3.60 per pound and the DeCaf blend for $4.40 per pound. Romans would like to place an orde
Karolina [17]

Romans Food Market, located in Saratoga, New York, carries a variety of specialty foods from around the world. Two of the stores leading products use the Romans Food Market name: Romans Regular Coffee and Romans DeCaf Coffee. These coffees are blends of Brazilian Natural and Columbian mild coffee beans, which are purchased from a distributor from New York City. Because Romans purchases large quantities the coffee beans may be purchased om an as need basis for the price of 10% higher than the market price the distributor pays for the beans. The current market price is $0.47 per pound for Brazilian Natural and $0.62 per pound for Columbian Mild The composition of each coffee blend are as follows:

                                                             

Bean Regular                 DeCaf                      Blend

Brazilian Natural               75%                      40%

Columbian Mild                 25%                      60%

Romans sells the Regular blend for $3.60 per pound and the DeCaf blend for $4.40 per pound. Romans would like to place an order for the Brazilian and Colombian coffee beans that will enable the production of 1000 pounds of Romans Regular coffee and 500 pounds of Romans DeCaf coffee. The production cost is $0.80 per pound for the Regular blend. Because of the extra steps required to produce DeCaf, the production cost for the DeCaf blend is $1.05 per pound. Packaging costs for both products are $0.25 per pound. Formulate a linear programming model that can be used to determine the pounds of Brazilian Natural and Colombian Mild that will maximize the total contribution to profit.

Answer:

\mathbf{Max \ Z =  2.033 BR + 2.583 BD + 1.868 CR + 2.418 CD}

Explanation:

From the given information:

The total revenue can be illustrated as :

Total revenue = 3.6 BR +  4.4 BD + 3.6 CR + 4.4 CD

On the other hand; the total cost  of the beans is:

= 1.1 (0.47 BR  + 0.47 BD + 0.62 CR + 0.62 CD)

=  0.517  BR + 0.517 BD + 0.682 CR + 0.682 CD

Also; The total production cost is :

= 0.8 BR + 1.05 BD + 0.8 CR + 1.05 CD

The total profit  = Total revenue - Total Cost of Beans - Total Production Cost

The total profit  =  \left[\begin{array}{}3.6 BR   + 4.4 BD + 3.6 CR + 4.4 CD\\- (0.517  BR + 0.517 BD + 0.682 CR + 0.682 CD)\\-(0.8 BR + 1.05 BD + 0.8 CR + 1.05 CD)\end{array}\right]

The total profit  = 2.033 BR + 2.583 BD + 1.868 CR + 2.418 CD

Therefore the  linear programming model represents the Objective function of the total profit as:

\mathbf{Max \ Z =  2.033 BR + 2.583 BD + 1.868 CR + 2.418 CD}

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3 years ago
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