(2x)^4 Without Exponents

less than a minute read Jun 16, 2024
(2x)^4 Without Exponents

Expanding (2x)^4 without Exponents

The expression (2x)^4 represents the product of (2x) multiplied by itself four times.

To expand this without using exponents, we can break it down step by step:

1. First Multiplication:

(2x) * (2x) = 2 * 2 * x * x = 4x²

2. Second Multiplication:

(4x²) * (2x) = 4 * 2 * x² * x = 8x³

3. Third Multiplication:

(8x³) * (2x) = 8 * 2 * x³ * x = 16x⁴

Therefore, the expanded form of (2x)^4 without exponents is 16x⁴.

Key Points:

  • Multiplication of variables: When multiplying variables with exponents, we add the exponents together (e.g., x² * x = x³).
  • Order of operations: We perform multiplications in the order they appear.

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