((3^-2)^2*5^2)^-3*(t^-3)^2/((3^-2)^2*5^2)^-2*1/(t^-4)^3
You asked:
Evaluate the expression: \(\frac{\frac{{\left( {{3}^{-2}}^{2} \cdot {5}^{2} \right)}^{-3} \cdot {{t}^{-3}}^{2}}{{\left( {{3}^{-2}}^{2} \cdot {5}^{2} \right)}^{-2}} \cdot 1}{{{t}^{-4}}^{3}}\)
MathBot Answer:
\[\frac{\frac{{\left( {{3}^{-2}}^{2} \cdot {5}^{2} \right)}^{-3} \cdot {{t}^{-3}}^{2}}{{\left( {{3}^{-2}}^{2} \cdot {5}^{2} \right)}^{-2}} \cdot 1}{{{t}^{-4}}^{3}} = \frac{81 t^{6}}{25}\]