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Jester Apparel sells custom promotional shirts. The table below shows the volume discount offered by the company, where x is the volume of a purchase in dollars. Table: Volume Discount (Excluding Tax) Volume ($x) $300

Jester Apparel sells custom promotional shirts. The table below shows the volume discount offered by the company, where x is the volume of a purchase in dollars. Table: Volume Discount (Excluding Tax) Volume ($x) $300

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Jester Apparel sells custom promotional shirts. The table below shows the volume discount offered by the company, where x is the volume of a purchase in dollars. Table: Volume Discount (Excluding Tax) Volume ($x) $300<x< $1,000 $1,000<x< $3,500 $3,500 x < $6,000 $6,000 ≤ x Assume that the volume discount applies to the entire purchase. For example, if the volume * satisfies $3,500 < x < $6,000, then the entire purchase is discounted 8.6%. Let D(x) be the discounted price if x is the volume of the purchase before the discount is applied. Consider the following limits. 1. lim D(x) →3500 2. lim D(x) →3500+ Discount Amount 1.3% 4.5% 8.6% 12.7% 3. lim D(x) →3500 Compute 3. Round to the nearest cent. Enter a 0 if the limit does not exist.
Transcribed Image Text:Jester Apparel sells custom promotional shirts. The table below shows the volume discount offered by the company, where x is the volume of a purchase in dollars. Table: Volume Discount (Excluding Tax) Volume ($x) $300<x< $1,000 $1,000<x< $3,500 $3,500 x < $6,000 $6,000 ≤ x Assume that the volume discount applies to the entire purchase. For example, if the volume * satisfies $3,500 < x < $6,000, then the entire purchase is discounted 8.6%. Let D(x) be the discounted price if x is the volume of the purchase before the discount is applied. Consider the following limits. 1. lim D(x) →3500 2. lim D(x) →3500+ Discount Amount 1.3% 4.5% 8.6% 12.7% 3. lim D(x) →3500 Compute 3. Round to the nearest cent. Enter a 0 if the limit does not exist.
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