For this exercise, you need to assess a project selection matrix in a case described below. Make sure you study the "Numeric Models: Scoring" section $($Table B and Figure A$,$ in particular$)$ in Chapter $2$ of the textbook before trying to solve the problem.

Use a weighted score model to choose between three projects $($A$,$ B$,$ C$)$ for updating an important internal process. The relative weights for each criterion are shown in the following table as are the scores for each project on each criterion. A score of $1$ represents unfavorable, $2$ satisfactory, and $3$ favorable.

Your matrix should be included in an appendix after the references page. Describe what a weighted score matrix is$,$ how it is used, and how you reached the conclusions you did.For this exercise, you need to assess a project selection matrix in a case described below. Make sure you study the "Numeric Models: Scoring" section $($Table B and Figure A$,$ in particular$)$ in Chapter $2$ of the textbook before trying to solve the problem.

Use a weighted score model to choose between three projects $($A$,$ B$,$ C$)$ for updating an important internal process. The relative weights for each criterion are shown in the following table as are the scores for each project on each criterion. A score of $1$ represents unfavorable, $2$ satisfactory, and $3$ favorable.

Your matrix should be included in an appendix after the references page. Describe what a weighted score matrix is$,$ how it is used, and how you reached the conclusions you did.For this exercise, you need to assess a project selection matrix in a case described below. Make sure you study the "Numeric Models: Scoring" section $($Table B and Figure A$,$ in particular$)$ in Chapter $2$ of the textbook before trying to solve the problem.

Use a weighted score model to choose between three projects $($A$,$ B$,$ C$)$ for updating an important internal process. The relative weights for each criterion are shown in the following table as are the scores for each project on each criterion. A score of $1$ represents unfavorable, $2$ satisfactory, and $3$ favorable.

Your matrix should be included in an appendix after the references page. Describe what a weighted score matrix is$,$ how it is used, and how you reached the conclusions you did.

Weighted Score Matrix

Project

Category Weight A B C

Cost $20123$

Risk $20231$

Opportunity $10213$

Profitability $10332$

Sustainability $10211$

Safety $25123$

Competitiveness $10222$