(4x^4)^2 Without Exponents

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

Expanding (4x^4)^2 Without Exponents

The expression (4x^4)^2 represents the square of the quantity 4x^4. To expand this without exponents, we need to understand the meaning of squaring something.

Squaring a quantity means multiplying it by itself.

Therefore, (4x^4)^2 can be expanded as:

(4x^4)^2 = (4x^4) * (4x^4)

Now, let's multiply the terms individually:

  • 4 * 4 = 16
  • x^4 * x^4 = x^8 (When multiplying exponents with the same base, we add the powers)

Combining these results, we get:

(4x^4)^2 = 16x^8

Therefore, the expanded form of (4x^4)^2 without exponents is 16x^8.

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