Lone Depot claims to provide customers with a cost effective, versatile rectangular storage container with a square base and a volume of 36 ft. The material for the sides and top of each contalner costs $2/f, and the material for the bottom costs $4/ft. Let a be the length/width of the base of the container in feet, and y the height of the container in feet. What is the function C(x) (in terms of x only) needed to minimize the cost of this container? O C(r) = 360x-2 + 4x O C(z) = 6x² + 8xy -1 O C(x) = 2x2 + 144x %3D O (x) = 6x² + 288z-1 O C(x) = 2a? + 4xy

Lone Depot claims to provide customers with a cost effective, versatile rectangular storage container with a square base and a volume of 36 ft. The material for the sides and top of each contalner costs $2/f, and the material for the bottom costs $4/ft. Let a be the length/width of the base of the container in feet, and y the height of the container in feet. What is the function C(x) (in terms of x only) needed to minimize the cost of this container? O C(r) = 360x-2 + 4x O C(z) = 6x² + 8xy -1 O C(x) = 2x2 + 144x %3D O (x) = 6x² + 288z-1 O C(x) = 2a? + 4xy

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section: Chapter Questions

Problem 78RE

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