Decision matrix objectives are weighted because not all objectives are of equal importance.

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Multiple Choice

Decision matrix objectives are weighted because not all objectives are of equal importance.

Explanation:
When comparing options across multiple criteria, not all objectives matter the same amount. Weights capture that difference in importance by assigning a numerical value to each criterion. When you compute the final score, each criterion's rating is multiplied by its weight and then summed; this makes the overall score reflect what matters most. If every objective were equally important, weights wouldn't change the result, but in most real decisions they are not, so weighting is essential. Therefore the statement is true.

When comparing options across multiple criteria, not all objectives matter the same amount. Weights capture that difference in importance by assigning a numerical value to each criterion. When you compute the final score, each criterion's rating is multiplied by its weight and then summed; this makes the overall score reflect what matters most. If every objective were equally important, weights wouldn't change the result, but in most real decisions they are not, so weighting is essential. Therefore the statement is true.

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