Please answer no. 9 side. Find the dimensions of the box that will give the maximue volume.9 A copper sheet with 16 cm by 16 cm dimension has to be made as a square boxwith no top cover. Square corners should have cut outs to enable folding of every32A. l and w = ccm, height = &/3cm416cm, height =OMAMN3. I and w =3cm7.C. I and w = - cm, height =5/3cm11D. I and wcm, height == 2/3cm10. A carton board with 50 in by 50 in dimensionn has to be made as a sauare bowith no top cover. Square corners should have cut outs to enable folding ofevery side. Find the dimensions of the box that will give the maximum volume105A. I and wcm, height = 24/3cm99B. I and w =CIm, height = 23/3cm100C. Iand w =cm, height = 25/3cm3110D. Iand w =cm, height = 22/3cm

Dimension of the copper sheet = 16 by 16 cm; Square corners…

9 A copper sheet with 16 cm by 16 cm dimension has to be made as a square box with no top cover. Square corners should have cut outs to enable folding of every side. Find the dimensionns of the box that will give the maximum volume. A. I and w = cm, height = 8/3cm 32 %3D B. I and w = cm, height 16 %3D %3D 3cm C. I and w =- cm, height: 5/3ст 3 11 D. I and w = cm, height = 2/3cm 3

9 A copper sheet with 16 cm by 16 cm dimension has to be made as a square box with no top cover. Square corners should have cut outs to enable folding of every side. Find the dimensionns of the box that will give the maximum volume. A. I and w = cm, height = 8/3cm 32 %3D B. I and w = cm, height 16 %3D %3D 3cm C. I and w =- cm, height: 5/3ст 3 11 D. I and w = cm, height = 2/3cm 3

Algebra for College Students

10th Edition

ISBN:9781285195780

Author:Jerome E. Kaufmann, Karen L. Schwitters

Publisher:Jerome E. Kaufmann, Karen L. Schwitters

Chapter9: Polynomial And Rational Functions

Section9.4: Graphing Polynomial Functions

Problem 43PS

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