12) $$\frac{c+d}{cd^4} - \frac{c^2-8d}{c^3d^3}$$
Приведем дроби к общему знаменателю $$c^3d^4$$.
$$\frac{c+d}{cd^4} - \frac{c^2-8d}{c^3d^3} = \frac{c^2(c+d)}{c^3d^4} - \frac{d(c^2-8d)}{c^3d^4} = \frac{c^3 + c^2d - c^2d + 8d^2}{c^3d^4} = \frac{c^3 + 8d^2}{c^3d^4}$$
Ответ: $$\frac{c^3 + 8d^2}{c^3d^4}$$