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An Investor Has $500,000 to Invest and Wants to Maximize

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Essay

An investor has $500,000 to invest and wants to maximize the money they will receive at the end of one year. They can invest in condos, apartments and houses. The profit after one year, the cost and the number of units available are shown below.
 Profit  Cost  Number Variable  Investment ($1,000)($1,000) Available X1 Condos 65010X2 Apartments 12905X3 Houses 91007\begin{array}{clccc}&& \text { Profit } & \text { Cost } & \text { Number}\\\text { Variable } & \text { Investment } & (\$ 1,000) & (\$ 1,000) & \text { Available } \\\hline \mathrm{X}_{1} & \text { Condos } & 6 & 50 & 10 \\\mathrm{X}_{2} & \text { Apartments } & 12 & 90 & 5 \\\mathrm{X}_{3} & \text { Houses } & 9 & 100 & 7\end{array}
Based on this ILP formulation of the problem what formulas should go in cells E5:E12 of the following Excel spreadsheet?
MAX: 6X1+12X2+9X3\quad 6 \mathbf { X } _ { 1 } + 12 \mathbf { X } _ { \mathbf { 2 } } + 9 \mathbf { X } _ { \mathbf { 3 } }
Subject ta:
50X1+90X2+100X3500X110X25X37Xi0 and integer \begin{array} { l } 50 X _ { 1 } + 90 X _ { \mathbf { 2 } } + 100 X _ { 3 } \leq 500 \\X _ { 1 } \leq 10 \\X _ { 2 } \leq 5 \\X _ { 3 } \leq 7 \\X _ { i } \geq 0 \text { and integer }\end{array}  An investor has $500,000 to invest and wants to maximize the money they will receive at the end of one year. They can invest in condos, apartments and houses. The profit after one year, the cost and the number of units available are shown below.   \begin{array}{clccc} && \text { Profit } & \text { Cost } & \text { Number}\\ \text { Variable } & \text { Investment } & (\$ 1,000) & (\$ 1,000) & \text { Available } \\ \hline \mathrm{X}_{1} & \text { Condos } & 6 & 50 & 10 \\ \mathrm{X}_{2} & \text { Apartments } & 12 & 90 & 5 \\ \mathrm{X}_{3} & \text { Houses } & 9 & 100 & 7 \end{array}   Based on this ILP formulation of the problem what formulas should go in cells E5:E12 of the following Excel spreadsheet?  MAX:  \quad 6 \mathbf { X } _ { 1 } + 12 \mathbf { X } _ { \mathbf { 2 } } + 9 \mathbf { X } _ { \mathbf { 3 } }  Subject ta:  \begin{array} { l }  50 X _ { 1 } + 90 X _ { \mathbf { 2 } } + 100 X _ { 3 } \leq 500 \\ X _ { 1 } \leq 10 \\ X _ { 2 } \leq 5 \\ X _ { 3 } \leq 7 \\ X _ { i } \geq 0 \text { and integer } \end{array}

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