Ответ:
- \(\frac{3a}{b}\cdot\frac{b}{6a}=\frac{3ab}{6ab}=\frac12\).
- \(-\frac{2x}{3y}\cdot\frac{y}{6x}=-\frac{2xy}{18xy}=-\frac19\).
- \(\frac{a^2b}{12c}\cdot\frac{4c}{ab^2}=\frac{4a^2bc}{12abc^2?}\) После сокращения общих множителей: \(\frac{a}{3b}\).
- \(\frac{18m^3}{5n^2}\cdot\frac{25n}{12m^2}=\frac{18\cdot25m^3n}{5\cdot12m^2n^2}=\frac{15m}{2n}\).
- \(6x\cdot\frac{a}{3x^2}=\frac{6ax}{3x^2}=\frac{2a}{x}\).
- \(\frac{7y^3}{z^2}\cdot z^3=7y^3z\).
Ответ: а) \(\frac12\); б) \(-\frac19\); в) \(\frac{a}{3b}\); г) \(\frac{15m}{2n}\); д) \(\frac{2a}{x}\); е) \(7y^3z\).
