Sure, let's break this down step-by-step.
We are given the expression [tex]\(64 w^2 x t\)[/tex].
1. Identification of Variables and Constants:
- Here, [tex]\(64\)[/tex] is a constant.
- [tex]\(w\)[/tex] represents a variable.
- [tex]\(x\)[/tex] represents a variable.
- [tex]\(t\)[/tex] represents a variable.
2. Understanding the Expression:
- The term [tex]\(64 w^2 x t\)[/tex] is a product of the constant [tex]\(64\)[/tex] and the variables [tex]\(w\)[/tex], [tex]\(x\)[/tex], and [tex]\(t\)[/tex].
- The [tex]\(w^2\)[/tex] indicates that the variable [tex]\(w\)[/tex] is squared.
3. Structure of the Expression:
- We can rewrite the expression explicitly to see the multiplication involved: [tex]\( 64 \times w^2 \times x \times t \)[/tex].
4. Simplification:
- The expression is already in its simplest form because it is a product of a constant and variables, and no further simplification can be achieved without additional information about the values of [tex]\(w\)[/tex], [tex]\(x\)[/tex], and [tex]\(t\)[/tex].
Following these steps, the given expression [tex]\(64 w^2 x t\)[/tex] evaluates directly to:
[tex]\[ 64 w^2 x t \][/tex]
This is the final form of the expression given the information available.
