Question

Представте выражение в виде разности квадратов двух многочленов:

Answer 1

$a^4+4=(a^2+2)^2-4a^2=(a^2+2-2a)(a^2+2+2a)$

Answer 2

a^4+4=(a^2)^2+2^2=(a^2-2)*(a^2+2)

Answer 3

Finding the Expression in the Form of Difference of Squares

To find the expression in the form of the difference of squares of two polynomials, we need to factorize the given expression. The difference of squares formula states that for any two numbers or expressions, a and b, the expression a^2 - b^2 can be factored as (a - b)(a + b).

Let's apply this formula to the given expression.

The given expression is not provided in the question, so I cannot provide a specific answer. However, I can guide you on how to apply the difference of squares formula to any given expression.

1. Identify the terms that can be squared. Let's call them a and b. 2. Rewrite the expression as a^2 - b^2. 3. Factorize the expression using the difference of squares formula: (a - b)(a + b).

Please provide the specific expression you would like to factorize, and I'll be happy to help you further.