Simplify each expression. Write your answer as power. 9. $$ \frac{(1.32)^{12}}{(1.32)^{2}} $$ 10. $$ \left(1.32^{3}\right)^{2} $$

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9. $$ (1.32)^{10} $$ 10. $$ (1.32)^{6} $$ To simplify the given expressions, we can use the properties of exponents. 9. For the expression $$ \frac{(1.32)^{12}}{(1.32)^{2}} $$, we can use the property that states $$ \frac{a^m}{a^n} = a^{m-n} $$. $$ \frac{(1.32)^{12}}{(1.32)^{2}} = (1.32)^{12-2} = (1.32)^{10} $$ 10. For the expression $$ \left(1.32^{3}\right)^{2} $$, we can use the property that states $$ (a^m)^n = a^{m \cdot n} $$. $$ \left(1.32^{3}\right)^{2} = 1.32^{3 \cdot 2} = 1.32^{6} $$ So, the simplified answers are: 9. $$ (1.32)^{10} $$ 10. $$ (1.32)^{6} $$

Simplify each expression. Write your answer as power. 9. \( \frac{(1.32)^{12}}{(1.32)^{2}} \) 10. \( \left(1.32^{3}\right)^{2} \)

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Simplify each expression. Write your answer as power. 9. \( \frac{(1.32)^{12}}{(1.32)^{2}} \) 10. \( \left(1.32^{3}\right)^{2} \)

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