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Andrej [43]
2 years ago
11

If Joe to Go decides that a joint venture has too much risk and franchising does not provide enough financial payoff, what strat

egy should it choose? Multiple Choice A. franchising B. strategic alliance C. a joint venture D. direct investment exporting
Business
2 answers:
Temka [501]2 years ago
5 0

<u>Answer:</u>

<em>It chooses (D) Direct investment exporting  strategy</em>

<em></em>

<u>Explanation:</u>

Countries in a few decades have made significant forward jumps towards a comprehensive domain, which has contributed incredibly to making worldwide business dealings free from restrictions. In the overall marvel of Globalization, outside direct speculation (FDI) is quickly turning into a significant factor in the commercial development of firms and nations.

For any firm to create and develop it needs to extend its exercises all around, and to accomplish that target; there are diverse market section modes accessible to the firm going from FDI.

Morgarella [4.7K]2 years ago
4 0

Answer:

The correct answer is option B

Explanation:

For a company, strategy is basic. If a company fails to formulate and propagate strategies in their companies, their companies would be in distress.

If Joe to Go is going through financial distress, and a joint venture and franchising is of too much risk,  they should think about going with strategic alliance. In this kind, they will be able to strategise their policies to reduce risk   in terms of venturing with other companies instead of following rigid policies that might affect them negatively.

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Maxwell Manufacturing makes two models of felt tip marking pens. Requirements for each lot of pens are given below. Fliptop Mode
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Step 1

Let us assume that x1 amount of Fliptop and x2 amount of Tiptop models are produced, then the objective function is to maximize profitability with the constraints on the production limited by the available plastic, ink and time. Hence the LP model is given by the objective function and the three constraints as shown below:

Objective function ($) (OF):                maximize z = 1000x1 + 1000x2

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Ink material constraint (Eqn. 2):         5x1 + 4x2 <= 40

Time constraint (Eqn. 3):                    5x1 + 2x2 <= 30

Non negativity constraints:                 x1, x2 >= 0

Step 2

Since it is a 2 variable problem it can be solved graphically or using a model solver such as MS-Excel ®. The feasible region is defined by the corner points (boundary points) A, B, C, D, E and the boundary lines of the constraint equations 1,2,3 and the objective function OF as shown in the diagram.

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C (4,5); OF = 9000 (intersection of eqn 2 and 3)

D (2, 7.5); OF = 9500 (intersection of eqn 1 & 2)

E (0,9); OF= 9000 (intersection of x1=0 and eqn 1)

Step 3

Hence the optimal solution is given by the point D where the OF equation touches the feasible region with the maximum value. There is an excess of 5 units of molding time available.

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