Выполните действия:
1) $\frac{x}{6} + \frac{y}{6}$;
2) $\frac{a}{3} - \frac{b}{3}$;
3) $\frac{m}{n} + \frac{4m}{n}$;
4) $\frac{6c}{d} - \frac{2c}{d}$;
5) $\frac{m + n}{6} - \frac{m - 2n}{6}$;
6) $\frac{2a - 3b}{6ab} + \frac{9b - 2a}{6ab}$;
7) $-\frac{5c + 4d}{cd} + \frac{4d + 9c}{cd}$;
8) $\frac{8m + 3}{10m^2} - \frac{2m + 3}{10m^2}$.
$\frac{x}{6} + \frac{y}{6} = \frac{x + y}{6}$
$\frac{a}{3} - \frac{b}{3} = \frac{a - b}{3}$
$\frac{m}{n} + \frac{4m}{n} = \frac{m + 4m}{n} = \frac{5m}{n}$
$\frac{6c}{d} - \frac{2c}{d} = \frac{6c - 2c}{d} = \frac{4c}{d}$
$\frac{m + n}{6} - \frac{m - 2n}{6} = \frac{m + n - (m - 2n)}{6} = \frac{m + n - m + 2n}{6} = \frac{3n}{6} = \frac{n}{2}$
$\frac{2a - 3b}{6ab} + \frac{9b - 2a}{6ab} = \frac{2a - 3b + 9b - 2a}{6ab} = \frac{6b}{6ab} = \frac{1}{a}$
$-\frac{5c + 4d}{cd} + \frac{4d + 9c}{cd} = \frac{-(5c + 4d) + 4d + 9c}{cd} = \frac{-5c - 4d + 4d + 9c}{cd} = \frac{4c}{cd} = \frac{4}{d}$
$\frac{8m + 3}{10m^2} - \frac{2m + 3}{10m^2} = \frac{8m + 3 - (2m + 3)}{10m^2} = \frac{8m + 3 - 2m - 3}{10m^2} = \frac{6m}{10m^2} = \frac{3}{5m}$
Пожауйста, оцените решение