Question

(5x ^ 2y - 8xy - 3x) :(5x)

Answer 1

Ответ:

$\frac{5xy - 8 y - 3}{5}$

Объяснение:

$(5 {x}^{2} y - 8xy - 3x) \div (5x) = \frac{5 {x}^{2}y - 8xy - 3x }{5x} = \frac{x \times (5xy - 8y - 3)}{5x} = \frac{5xy - 8y - 3}{5}$

Answer 2

To simplify the expression (5x^2y - 8xy - 3x) / (5x), you can divide each term in the numerator by 5x. This will result in:

(5x^2y - 8xy - 3x) / (5x) = (5x^2y / 5x) - (8xy / 5x) - (3x / 5x)

Now, simplify each term:

(5x^2y / 5x) = x*y (8xy / 5x) = (8/5)*y (3x / 5x) = (3/5)

So, the simplified expression is:

x*y - (8/5)*y - (3/5)