\(\frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\sqrt{1}}{t} \cdot \frac{\sqrt{a + t}}{\frac{1}{z}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*}\)
- Started with
\[\frac{x}{x + y \cdot e^{2.0 \cdot \left(\frac{z \cdot \sqrt{t + a}}{t} - \left(b - c\right) \cdot \left(\left(a + \frac{5.0}{6.0}\right) - \frac{2.0}{t \cdot 3.0}\right)\right)}}\]
3.8
- Applied simplify to get
\[\color{red}{\frac{x}{x + y \cdot e^{2.0 \cdot \left(\frac{z \cdot \sqrt{t + a}}{t} - \left(b - c\right) \cdot \left(\left(a + \frac{5.0}{6.0}\right) - \frac{2.0}{t \cdot 3.0}\right)\right)}}} \leadsto \color{blue}{\frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\sqrt{a + t}}{\frac{t}{z}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*}}\]
2.8
- Using strategy
rm 2.8
- Applied div-inv to get
\[\frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\sqrt{a + t}}{\color{red}{\frac{t}{z}}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*} \leadsto \frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\sqrt{a + t}}{\color{blue}{t \cdot \frac{1}{z}}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*}\]
2.8
- Applied *-un-lft-identity to get
\[\frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\sqrt{\color{red}{a + t}}}{t \cdot \frac{1}{z}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*} \leadsto \frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\sqrt{\color{blue}{1 \cdot \left(a + t\right)}}}{t \cdot \frac{1}{z}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*}\]
2.8
- Applied sqrt-prod to get
\[\frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\color{red}{\sqrt{1 \cdot \left(a + t\right)}}}{t \cdot \frac{1}{z}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*} \leadsto \frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\frac{\color{blue}{\sqrt{1} \cdot \sqrt{a + t}}}{t \cdot \frac{1}{z}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*}\]
2.8
- Applied times-frac to get
\[\frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\color{red}{\frac{\sqrt{1} \cdot \sqrt{a + t}}{t \cdot \frac{1}{z}}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*} \leadsto \frac{x}{(\left({\left(e^{2.0}\right)}^{\left(\color{blue}{\frac{\sqrt{1}}{t} \cdot \frac{\sqrt{a + t}}{\frac{1}{z}}} - \left(\left(\frac{5.0}{6.0} + a\right) - \frac{2.0}{3.0 \cdot t}\right) \cdot \left(b - c\right)\right)}\right) * y + x)_*}\]
3.8
