Answer:
The polynomial function for the volume of the box () in terms of is
.
Step-by-step explanation:
We present a representation of the specifications of the open box in a image attached below. The volume of the open box (), measured in cubic inches, is represented by this expression:
Where:
- Width, measured in inches.
- Height, measured in inches.
- Length, measured in inches.
Polynomial functions in standard form are represented by the following form:
Where:
- Order of the polynomial, dimensionless.
- i-th Coefficient, dimensionless.
- Indepedent variable, dimensionless.
- Dependent variable, dimensionless.
If we get from figure that , and , then:
The polynomial function for the volume of the box () in terms of is
.