Multiply. $$ -2 x^{3}\left(-x^{3}\right) $$ Simplify your answer as much as possible.

Question

UpStudy AI · Accepted Answer

Certainly! Let's multiply and simplify the expression step by step.

**Given Expression:**
$$
-2x^{3} \cdot (-x^{3})
$$

**Step 1: Multiply the Coefficients**
$$
-2 \times (-1) = 2
$$
Multiplying two negative numbers results in a positive number.

**Step 2: Multiply the Variables with Exponents**
$$
x^{3} \times x^{3} = x^{3+3} = x^{6}
$$
When multiplying like bases, you add the exponents.

**Step 3: Combine the Results**
$$
2 \times x^{6} = 2x^{6}
$$

**Final Simplified Expression:**
$$
2x^{6}
$$

So, the simplified form of $$-2x^{3} \cdot (-x^{3})$$ is **$$2x^{6}$$**.
The simplified answer is $$2x^{6}$$.

Multiply. \[ -2 x^{3}\left(-x^{3}\right) \] Simplify your answer as much as possible.