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The utility-maximizing rule requires that the marginal utility of product A divided by the price A should be____________the marginal utility of product B divided by the price of B.

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Final answer:

The utility-maximizing rule requires that the marginal utility of product A divided by the price of A should be equal to the marginal utility of product B divided by the price of B. This ensures the consumer is maximizing satisfaction from their budget.

Step-by-step explanation:

The utility-maximizing rule states that for a consumer to achieve maximum satisfaction from their purchases within their budget, the ratio of the marginal utility of product A to its price should be equal to the ratio of the marginal utility of product B to its price.

This implies that the consumer should allocate their budget between products in such a way that the last dollar spent on each product provides the same level of marginal utility.

In mathematical terms, this rule can be expressed as:

MUA / PA = MUB / PB

Therefore, the answer to the student's question is: The marginal utility of product A divided by the price of product A should be equal to the marginal utility of product B divided by the price of product B at the utility-maximizing point.

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