Question

48xy(xy^2+5/7x)(5/7x-xy^2)

Answer 1

Пошаговое объяснение:

ну както так, удачи, наеюсь помог)

Answer 2

To simplify the expression, let's first factor out the common terms:

48xy(xy^2 + 5/7x)(5/7x - xy^2)

Step 1: Factor out common terms. Common terms in the expression are 'xy,' and the remaining expressions inside the parentheses are (xy^2 + 5/7x) and (5/7x - xy^2).

48xy * (xy^2 + 5/7x) * (5/7x - xy^2)

Step 2: Factor the expressions inside the parentheses. For (xy^2 + 5/7x), the common factor is 'x,' so we can rewrite it as:

x * (y^2 + 5/7)

For (5/7x - xy^2), the common factor is '-xy^2,' so we can rewrite it as:

-xy^2 * (5/7 - x)

Now, putting it all together:

48xy * x * (y^2 + 5/7) * (-xy^2) * (5/7 - x)

Step 3: Rearrange the factors for a simpler form.

48xy * (-xy^2) * x * (y^2 + 5/7) * (5/7 - x)

Step 4: Simplify further if possible.

Since we have two negative terms multiplied together (-xy^2 and 5/7 - x), we can multiply them and keep the negative sign:

48xy * x * (y^2 + 5/7) * (-xy^2) * (5/7 - x) = -48x^2y^3 * (y^2 + 5/7) * (x - 5/7)

So the simplified expression is: -48x^2y^3 * (y^2 + 5/7) * (x - 5/7)