\"\"

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Jerilyn has a \"\" coupon and a \"\" discount coupon for her favorite store.

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Let \"\" be the total cost of the items that Jerilyn purchased, excluding discounts.

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If she uses the \"\" coupon, the cost will be \"\".

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If she uses the \"\" coupon, the cost will be \"\".

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Assume the inequality as \"\".

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\"\"                               (Original inequality)

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\"\"     (Subtract \"\" from each side)

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\"\"                                  (Apply additive inverse property: \"\")

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\"\"                  (Add \"\" to each side)

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\"\"                                        (Apply additive inverse property: \"\")

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\"\"                                (Divide each side by \"\")

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\"\"                                           (Cancel common terms)

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So, when the total cost of the items purchased is less than \"\", it is best to use the \"\" coupon.

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The \"\" discount is best when the purchase is more than \"\". \"\"

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The \"\" coupon is best when the total cost of the items purchased is less than \"\".

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The \"\" discount is best when the purchase is more than \"\".