Question

Ax²-ay-bx²+cy+by-cx²​

Answer 1

Ответ:

(a-b-c)*(x^2-y)

Объяснение:

x^2*(a-b-c)-y*(a-c-b)

Answer 2

Ответ:

$ax {}^{2} - ay - bx {}^{2} + cy + by - cx {}^{2} \\ \\ x {}^{2} \times (a - b - c) - ay + cy + by \\ \\ x {}^{2} \times (a - b - c) - y \times (a - c - b) \\ \\ (a - b - c) \times (x {}^{2} - y)$

Объяснение:

1. Вынести за скобки общий множитель х².

2. Вынести за скобки общий множитель -у.

3. Вынести за скобки общий множитель а-b-c.

Answer 3

The expression you've provided appears to be a polynomial expression in terms of variables x and y. It seems to be a quadratic polynomial in x. Let's simplify it:

Ax² - ay - bx² + cy + by - cx²

Now, we can group like terms:

(A - b - c)x² + (-a + c + b)y

So, the simplified form of the expression is:

(A - b - c)x² + (-a + c + b)y