$$ \left(-17 y^{5} u^{2}+8 y u\right) \div\left(-2 y^{5} u^{2}\right) $$ Simplify your answer as much as possible.

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Calculate or simplify the expression $$ (-17*y^5*u^2+8*y*u)/(-2*y^5*u^2) $$.
Simplify the expression by following steps:
- step0: Solution:
  $$\frac{\left(-17y^{5}u^{2}+8yu\right)}{\left(-2y^{5}u^{2}\right)}$$
- step1: Remove the parentheses:
  $$\frac{-17y^{5}u^{2}+8yu}{-2y^{5}u^{2}}$$
- step2: Rewrite the fraction:
  $$\frac{17y^{5}u^{2}-8yu}{2y^{5}u^{2}}$$
- step3: Factor:
  $$\frac{yu\left(17uy^{4}-8\right)}{2y^{5}u^{2}}$$
- step4: Reduce the fraction:
  $$\frac{17uy^{4}-8}{2y^{4}u}$$
The simplified form of the expression $$\left(-17 y^{5} u^{2}+8 y u\right) \div\left(-2 y^{5} u^{2}\right)$$ is $$\frac{17uy^{4}-8}{2y^{4}u}$$.
The simplified form is $$ \frac{17uy^{4} - 8}{2y^{4}u} $$.

Simplify your answer as much as possible.

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