From a 18-cm by 18-cm piece of cardboard, square corners are cut out so that the sides can be folded up to make a box. Complete parts a through c below. a) Express the volume of the box as a function of the side x, in centimeters, of a cut-out square. V= 324x+ 4x - 72x? b) Find the domain of the function. (Type your answer in interval notation.)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.5: Graphs Of Functions
Problem 33E
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Homework: Sec. 2.1
From a 18-cm by 18-cm piece of cardboard, square
corners are cut out so that the sides can be folded
up
to make a box. Complete parts a through c below.
a) Express the volume of the box as a function of the side x, in centimeters, of a cut-out square.
V= 324x+ 4x - 72x2
b) Find the domain of the function.
(Type your answer in interval notation.)
Transcribed Image Text:Homework: Sec. 2.1 From a 18-cm by 18-cm piece of cardboard, square corners are cut out so that the sides can be folded up to make a box. Complete parts a through c below. a) Express the volume of the box as a function of the side x, in centimeters, of a cut-out square. V= 324x+ 4x - 72x2 b) Find the domain of the function. (Type your answer in interval notation.)
21FA 1314 71702 REG
Questiól
E Homework: Sec. 2.1 HW
Part 2
From a 18-cm by 18-cm piece of cardboard, square
corners are cut out so that the sides can be folded up
to make a box. Complete parts a through c below.
a) Express the volume of the box as a function of the side x, in centimeters, of a cut-out square.
V= 324x+ 4x - 72x2
b) Find the domain of the function.
Type your answer in interval notation.)
Transcribed Image Text:21FA 1314 71702 REG Questiól E Homework: Sec. 2.1 HW Part 2 From a 18-cm by 18-cm piece of cardboard, square corners are cut out so that the sides can be folded up to make a box. Complete parts a through c below. a) Express the volume of the box as a function of the side x, in centimeters, of a cut-out square. V= 324x+ 4x - 72x2 b) Find the domain of the function. Type your answer in interval notation.)
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