In a portfolio problem, X1, X2, and X3 represent the number of shares purchased of stocks 1, 2, and 3, which have selling prices of $15, $47.25, and $110, respectively. The investor has up to $50,000 to invest. The stockbroker suggests limiting the investments so that no more than $10,000 is invested in stock 2 or the total number of shares of stocks 2 and 3 does not exceed 350, whichever is more restrictive. How would this be formulated as a linear programming constraint

The correct solution is "".

Explanation:

According to the question,

Let,

For stock 1,

The number of shares to be purchased will be "".

For stock 2,

The number of shares to be purchased will be "".

For stock 3,

The number of shares to be purchased will be "".

then,

The cumulative number of shares throughout stock 1 would be well over or equivalent towards the approximate amount of all the shares or stocks for the set limit.

i.e.,

Thus the correct equation is "".

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