19. A rectangular storage container is to have a volume of 44 m³ and has a lid. The length of its base is twice the width. Material for the base costs $2 per square meter. Material for the sides and the lid costs $9 per square meter. Find the cost of materials for the cheapest such container.
19. A rectangular storage container is to have a volume of 44 m³ and has a lid. The length of its base is twice the width. Material for the base costs $2 per square meter. Material for the sides and the lid costs $9 per square meter. Find the cost of materials for the cheapest such container.
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter63: Volumes Of Pyramids And Cones
Section: Chapter Questions
Problem 25A
Related questions
Question
100%
Your answer is wrong plz provide me exact answer plz
![←
point
Step3
c)
=
That
=
22 9
Minimum Lost
c (9²3, 2245) = 22 (9²¹¹) + 18 3¹/2 (234)
22 (3²/3) +
213
22.9
7:30 pm
= 22.9
213
18.22
g3
(₁-
1 + 18)
(1+2)
213 (3) =
669
2
2-
213
$
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Transcribed Image Text:←
point
Step3
c)
=
That
=
22 9
Minimum Lost
c (9²3, 2245) = 22 (9²¹¹) + 18 3¹/2 (234)
22 (3²/3) +
213
22.9
7:30 pm
= 22.9
213
18.22
g3
(₁-
1 + 18)
(1+2)
213 (3) =
669
2
2-
213
$
Was this solution
helpful?
54%
, 5'5
√x 8
![19. A rectangular storage container is to have a volume of 44 m³ and has a lid. The length of its
base is twice the width. Material for the base costs $2 per square meter. Material for the sides and
the lid costs $9 per square meter. Find the cost of materials for the cheapest such container.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F432691e0-e512-4cc3-845e-4046745c758d%2F5571d7f8-1006-458b-8cfb-e271b748228c%2Flx6818d_processed.jpeg&w=3840&q=75)
Transcribed Image Text:19. A rectangular storage container is to have a volume of 44 m³ and has a lid. The length of its
base is twice the width. Material for the base costs $2 per square meter. Material for the sides and
the lid costs $9 per square meter. Find the cost of materials for the cheapest such container.
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