. Calculators are sold to students for $20 each. There are 300 students willing to bu shows that for every $5 increase in price, there are 30 fewer students willing to bu will the revenue be maximized and how many calculators will be sold to maximize

. Calculators are sold to students for $20 each. There are 300 students willing to bu shows that for every $5 increase in price, there are 30 fewer students willing to bu will the revenue be maximized and how many calculators will be sold to maximize

Name: 4. Calculators are sold to students for $20 each. There are 300 stude
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Description: 4. Calculators are sold to students for $20 each. There are 300 students willing to buy them at this price. A surveyshows that for every $5 increase in price, there are 30 fewer students willing to buy the calculator. At what pricewill the revenue b

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter6: Linear Systems

Section6.8: Linear Programming

Problem 21E: Making furniture Two woodworkers, Chase and Devin, get 100 for making a table and 80 for making a...

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If during the following year it is predicted that each comedy skit will generate 30 thousand and each musical number 20 thousand, find the maximum income for the year. A television program director must schedule comedy skits and musical numbers for prime-time variety shows. Each comedy skit requires 2 hours of rehearsal time, costs 3000, and brings in 20,000 from the shows sponsors. Each musical number requires 1 hour of rehearsal time, costs 6000, and generates 12,000. If 250 hours are available for rehearsal and 600,000 is budgeted for comedy and music, how many segments of each type should be produced to maximize income? Find the maximum income.
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In Example 3, if the accountant earns a profit of 100 on each individual return and a profit of 175 on each business return, find the maximum profit. An accountant prepares tax returns for individuals and for small businesses. On average, each individual return requires 3 hours of her time and 1 hour of computer time. Each business return requires 4 hours of her time and 2 hours of computer time. Because of other business considerations, her time is limited to 240 hours, and the computer time is limited to 100 hours. If she earns a profit of 80 on each individual return and a profit of 150 on each business return, how many returns of each type should she prepare to maximize her profit?