An open box is to be made from a square piece of cardboard having dimensions 22 inches by 22 inches by cutting out squares of area $x ^ { 2 }$ from each corner as shown in the figure below. If the volume of the box is given by $V ( x ) = 484 x - 88 x ^ { 2 } + 4 x ^ { 3 },$ state the domain of V . $$22 - 2 x$$ $$22 - 2 x$$
A) $0

Question

An open box is to be made from a square piece of cardboard having dimensions 22 inches by 22 inches by cutting out squares of area $x ^ { 2 }$ from each corner as shown in the figure below. If the volume of the box is given by $V ( x ) = 484 x - 88 x ^ { 2 } + 4 x ^ { 3 },$ state the domain of V .  $$22 - 2 x$$ $$22 - 2 x$$
A) $0 < x < 22$ 
B) $0 < x < 11$ 
C) $88 < x < 484$ 
D) $4 < x < 88$ 
E)all real numbers

Quizplus · Accepted Answer

The Answer of An open box is to be made from a square piece of cardboard having dimensions 22 inches by 22 inches by cutting out squares of area $x ^ { 2 }$ from each corner as shown in the figure below. If the volume of the box is given by $V ( x ) = 484 x - 88 x ^ { 2 } + 4 x ^ { 3 },$ state the domain of V .  $$22 - 2 x$$ $$22 - 2 x$$
A) $0 < x < 22$ 
B) $0 < x < 11$ 
C) $88 < x < 484$ 
D) $4 < x < 88$ 
E)all real numbers

An Open Box Is to Be Made from a Square x2x ^ { 2 }x2

An Open Box Is to Be Made from a Square $x ^ { 2 }$