What is the meaning of the t_iterm in this objective function for a goal programming problem? $\operatorname{MIN} \sum \frac{1}{t_{i}}\left(d_{i}^{-}+d_{i}^{+}\right)^{2}$ $\operatorname{MIN} \sum \frac{1}{t_{i}}\left(d_{i}^{-}+d_{i}^{+}\right)^{2}$ A)The time required for each decision variable. B)The percent of goal i met. C)The coefficient for the i^thdecision variable D)The target value for goal i.

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Quizplus · Accepted Answer

The term $ t_i $ represents the target value for goal i in a goal programming problem, used to normalize the deviation from the target.

What Is the Meaning of the Ti term in This MIN⁡∑1ti(di−+di+)2\operatorname{MIN} \sum \frac{1}{t_{i}}\left(d_{i}^{-}+d_{i}^{+}\right)^{2}MIN∑ti​1​(di−​+di+​)2

What Is the Meaning of the T_iterm in This $\operatorname{MIN} \sum \frac{1}{t_{i}}\left(d_{i}^{-}+d_{i}^{+}\right)^{2}$