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A personal-computer salesperson receives a base salary of $1,025 per month and a commission of 6.3% of all sales over $10,000 during the month. If the monthly sales are $20,000 or more, then the salesperson is given an additional $546. Let E(s) represent the person's earnings per month as a function of monthly sales. Consider the following values. 1. E(10000) 2. lim E(s) 8+10000 3. E(20000) 4. lim E(s) 8420000 Compute 1. Round to the nearest cent. Enter O if the limit does not exist.

A personal-computer salesperson receives a base salary of $1,025 per month and a commission of 6.3% of all sales over $10,000 during the month. If the monthly sales are $20,000 or more, then the salesperson is given an additional $546. Let E(s) represent the person's earnings per month as a function of monthly sales. Consider the following values. 1. E(10000) 2. lim E(s) 8+10000 3. E(20000) 4. lim E(s) 8420000 Compute 1. Round to the nearest cent. Enter O if the limit does not exist.

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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A personal-computer salesperson receives a base salary of $1,025 per month and a commission of 6.3% of all sales over $10,000 during the month. If the monthly sales are $20,000 or more, then the salesperson is given an additional $546. Let E(s) represent the person's earnings per month as a function of monthly sales. Consider the following values. 1. E(10000) 2. lim E(s) s+10000 3. E (20000) 4. lim E(s) s+20000 Compute 1. Round to the nearest cent. Enter O if the limit does not exist.
Transcribed Image Text:A personal-computer salesperson receives a base salary of $1,025 per month and a commission of 6.3% of all sales over $10,000 during the month. If the monthly sales are $20,000 or more, then the salesperson is given an additional $546. Let E(s) represent the person's earnings per month as a function of monthly sales. Consider the following values. 1. E(10000) 2. lim E(s) s+10000 3. E (20000) 4. lim E(s) s+20000 Compute 1. Round to the nearest cent. Enter O if the limit does not exist.
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