A business student has $$$$4$ comma $5004,500$ available from a summer job and has identified three potential stocks in which to invest. The cost per share and expected return over the next two years is given in the accompanying table. A linear optimization model was created and the Excel Solver$$ add$-$in was run on that model. Solver found that the optimal solution was to buy $346\mathrm{.}15346\mathrm{.}15$ shares of stock$$ A$,0$ shares of stock$$ B$,$ and $0$ shares of stock$$ C$,$ which results in a return of $$$$3$ comma $115\mathrm{.}353,115\mathrm{.}35.$ Apply the same logic as was used for the accompanying solution of the Crebo Manufacturing model to find the optimal solution. Compare your answer with the Solver solution. LOADING... Click the icon to view the solution to the Crebo Manufacturing problem. Question content area bottom Part $1$ To find the optimal solution to this problem by using the same method as the Crebo Manufacturing$$ problem, first find the ratio of the $$ objective constraint $$coefficient$,$ price$/$share$,$ return$/$share$,$ to the $$ constraint objective $$coefficient$,$ price$/$share$,$ return$/$share$,$ for each of the three stocks. This results in a ratio of enter your response here for stock$$ A$,$ enter your response here for stock$$ B$,$ and enter your response here for stock C$.($Round to two decimal places as$$ needed.$)$ Part $2$Then$,$ the optimal solution is to buy much as possible of the stock with the $$ lowest highest $$ratio$,$ which results in the purchase of enter your response here shares of stock$$ A$,$ enter your response here shares of stock$$ B$,$ and enter your response here shares of stock$$ C$,$ which results in a return of $$$enter your response here. This value is $$ the Solver solution. $($Type integers or decimals rounded to two decimal places as$$ needed.$)$ A business student has $\backslash (\backslash$$ $4,500\backslash )$ available from a summer job and has identified three potential stocks in which to invest. The cost per share and expected return over the next two years is given in the accompanying table. A linear optimization model was created and the Excel Solver add$-$in was run on that model. Solver found that the optimal solution was to buy $346\mathrm{.}15$ shares of stock A$,0$ shares of stock B$,$ and $0$ shares of stock C$,$ which results in a return of $\backslash (\backslash$$ $3,115\mathrm{.}35\backslash ).$ Apply the same logic as was used for the accompanying solution of the Crebo Manufacturing model to find the optimal solution. Compare your answer with the Solver solution.

$($i$)$ Click the icon to view the solution to the Crebo Manufacturing problem.

To find the optimal solution to this problem by using the same method as the Crebo Manufacturing problem, first find the ratio of the for stock C$.$ each of the three stocks. This results in a ratio of for stock A$,$ for stock B$,$ and

$($Round to two decimal places as needed.$)$

Then, the optimal solution is to buy much as possible of the stock with the ratio, which results in the purchase of $\backslash (\backslash$square $\backslash )$ shares of stock A$,$ shares of stock B$,$ and shares of stock $\backslash ($ C $\backslash ),$ which results in a return of $\backslash$$ This value is the Solver solution.

$($Type integers or decimals rounded to two decimal places as needed.$)$