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You are given the role of an investor with a budget of $ 8 5 0 . Your task is to develop an investment strategy

You are given the role of an investor with a budget of $850. Your task is to develop an investment
strategy for the next 6 months that maximizes your potential returns from investing in the stock
market and a savings account. You have identified three different company's stocks - Acebook,
Bicrosoft, and Coogle - each costing $11 per share. Additionally, you have the option to allocate a
portion of your budget to a savings account that offers a 2.5% semiannual interest rate.
There are two market scenarios you must consider for your investment in the next six months: a
bullish market and a bearish market. In the bullish market, Acebook stock is expected to yield a
20% return, Bicrosoft a 30% return, and Coogle a 5% return. In contrast, in the bearish market,
Acebook is expected to have a -10% return, Bicrosoft a -5% return, and Coogle a whopping 10%
return. In addition, in a bullish market, there is a sell limit of 20 shares for Acebook, 30 for
Bicrosoft, and 70 for Coogle. In a bearish market, they all have a sell limit of 50 shares.
Your task is to determine how many shares to purchase from each stock and how much money to
allocate to the savings account. The total cost of your investments should not exceed your budget
of $850. Additionally, you cannot purchase a negative number of shares or allocate a negative
amount to the savings account.
Formulate this investment decision as a linear programming problem. Define your variables clearly,
set up the objective function to maximize your returns, and write down all the necessary constraints.
Remember, your goal is to devise a strategy that optimizes returns under both bullish and bearish
market conditions. Consider the potential returns from stock appreciation and interest earnings
from the savings account in each scenario. Your solution should reflect your assessment of the
market's potential behavior (bullish or bearish) over the next 6 months and how best to allocate
your limited resources.
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