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10 September, 06:30

the volume of a rectangular cardboard box is modeled by the functions v (x) = (18-2x) (3-2x) x where x is the width

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  1. 10 September, 07:12
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    The given function of volume v (x) = (18-2x) (3-2x) x is true for certain boundaries of x which is mentioned below.

    Step-by-step explanation:

    The equation for the volume is represented as:

    v (x) = (18-2x) (3-2x) x

    As x represents the width, it cannot be negative or zero. X must be greater than 0. For the equation (18-2x), the term can't be negative or zero so,

    18-2x > 0

    or, 2x < 18

    or, x < 9

    For the term, 3-2x > 0

    or, 2x < 3

    or, x < 1.5

    This develops the boundary for x as,

    0 < x < 1.5
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