It seems you have written an expression with multiplication: \(4x \times x \times x^2\). Let's simplify it.

When multiplying terms with the same base (in this case, \(x\)), you add their exponents. Here's how it works:

\[
4x \times x \times x^2 = 4 \times x^{1+1+2} = 4x^4
\]

So, the simplified expression is:

\[
4x^4
\]

Would you like more details, or do you have any questions?

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1. What are the rules for multiplying powers with the same base?
2. How do coefficients affect the simplification process in algebraic expressions?
3. What is the difference between multiplying and adding exponents?
4. How can you simplify an expression with multiple variables?
5. What are some applications of simplifying expressions like this one in real-life problems?

**Tip:** Always double-check the coefficients and exponents when simplifying algebraic expressions.

Learn to simplify the expression 4x * x * x² by applying the laws of exponents. This solution explains multiplying terms with the same base and adding exponents, arriving at a simplified result of 4x^4. Ideal for students in Grades 6-8 studying basic algebraic expressions and exponent rules.

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