Acompany is creating a box without a top from a piece of cardboard, but cutting out square corners with side length x.

which expression can be used to determine the greatest possible volume of the cardboard box?

(15−x)(22−x)x

(x−15)(x−22)x

(15−2x)(22−2x)x

(22x−15)(15x−22)

Volume of box = (15−2x)(22−2x)x

C is correct.

Step-by-step explanation:

A company is creating a box without a top from a piece of cardboard, but cutting out square corners with side length x.

The dimension of the cardboard must be 15 x 22 because all options has same value.

We have rectangle cardboard with 15 x 22. We cut square from each corner of the board with dimension x.

New length of box = 22 - 2x

New Width of box = 15 - 2x

Height of the box = x

Volume of box is equal to volume of cuboid.

Volume of box = LBH

                        = (15-2x)(22-2x)(x)

Hence, The correct volume of the box is (15-2x)(22-2x)(x)

answer: .64

step-by-step explanation

set up the formula for standard deviation for this set of numbers, then simplify

answer by yourhope:

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