Maximize P = <24 <32 subject to

Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
Section: Chapter Questions
Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...
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All one questions please help finite math
Discount Tire Center has $14,879 available per month for
advertising. Newspaper ads cost $240 each and can occur
a maximum of 24 times per month. Radio ads cost $600
each and can occur a maximum of 32 times per month at
this price. Each newspaper ad reaches 7000 men in the
target group, and each radio ad reaches 8500 of these
men. The company wants to maximize the number of ad
exposures to the target group.
(Use N for number of Newspaper advertisements and R
for number of Radio advertisements .)
Maximize P =
<24
≤ 32
< $14, 879
Enter the solution to the simplex matrix below. If there
is no solution enter 'DNE' in the boxes below. If more
than one solution exists, enter only one of the multiple
solutions below. If needed, round all answers to the
nearest whole.
Number of Newspaper ads to run is
Number of Radio ads to run is
subject to
Maximum target group exposure is
Transcribed Image Text:Discount Tire Center has $14,879 available per month for advertising. Newspaper ads cost $240 each and can occur a maximum of 24 times per month. Radio ads cost $600 each and can occur a maximum of 32 times per month at this price. Each newspaper ad reaches 7000 men in the target group, and each radio ad reaches 8500 of these men. The company wants to maximize the number of ad exposures to the target group. (Use N for number of Newspaper advertisements and R for number of Radio advertisements .) Maximize P = <24 ≤ 32 < $14, 879 Enter the solution to the simplex matrix below. If there is no solution enter 'DNE' in the boxes below. If more than one solution exists, enter only one of the multiple solutions below. If needed, round all answers to the nearest whole. Number of Newspaper ads to run is Number of Radio ads to run is subject to Maximum target group exposure is
Sweet-Fit jeans has a factory that makes two styles of
jeans; Super-Fit and Super-Hug. Each pair of Super-Fit
takes 12 minutes to cut and 15 minutes to sew and
finish. Each pair of Super-Hug takes 12 minutes to cut
and 25 minutes to sew and finish. The plant has enough
workers to provide at most 10,799 minutes per day for
cutting and at most 16,499 minutes per day for sewing
and finishing. The profit on each pair of Super-Fit is
$4.00 and the profit on each pair of Super-Hug is $5.00.
How many pairs of each style should be produced per
day to obtain maximum profit? Find the maximum daily
profit.
(Use x for Super-Fit and y for Super-Hug.)
Maximize P =
10, 799
16, 499
subject to
Enter the solution to the simplex matrix below. If there
is no solution enter 'DNE' in the boxes below. If more
than one solution exists, enter only one of the multiple
solutions below. If needed round jeans to 1 decimal
place and profit to 2 decimal places.
Maximum profit is $
Number of Super-Fit jeans to manufacture to maximize
profit is
Number of Super-Hug jeans to manufacture to maximize
profit is
Transcribed Image Text:Sweet-Fit jeans has a factory that makes two styles of jeans; Super-Fit and Super-Hug. Each pair of Super-Fit takes 12 minutes to cut and 15 minutes to sew and finish. Each pair of Super-Hug takes 12 minutes to cut and 25 minutes to sew and finish. The plant has enough workers to provide at most 10,799 minutes per day for cutting and at most 16,499 minutes per day for sewing and finishing. The profit on each pair of Super-Fit is $4.00 and the profit on each pair of Super-Hug is $5.00. How many pairs of each style should be produced per day to obtain maximum profit? Find the maximum daily profit. (Use x for Super-Fit and y for Super-Hug.) Maximize P = 10, 799 16, 499 subject to Enter the solution to the simplex matrix below. If there is no solution enter 'DNE' in the boxes below. If more than one solution exists, enter only one of the multiple solutions below. If needed round jeans to 1 decimal place and profit to 2 decimal places. Maximum profit is $ Number of Super-Fit jeans to manufacture to maximize profit is Number of Super-Hug jeans to manufacture to maximize profit is
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