Question

X^4 - (x^2 - 1)(x² + 1) = 1;​

Answer 1

это решениеееееее решения неееет

Answer 2

To solve the equation X^4 - (X^2 - 1)(X^2 + 1) = 1, we can start by expanding the equation and simplifying it:

X^4 - (X^2 - 1)(X^2 + 1) = 1

Expanding the second term using the difference of squares:

X^4 - (X^4 - 1) = 1

Simplifying further:

X^4 - X^4 + 1 = 1

1 = 1

This equation simplifies to 1 = 1, which is always true. Therefore, the original equation is an identity, meaning that it holds true for all values of X.