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Write the quotient in repeated multiplication form. Then write the quotient as a power 7⁹---7⁶The quotient as repeated multiplication is The quotient as a power is

User GreenGiant
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Given the indicinal expression;


(7^9)/(7^6)

According to law of indices, when the base of the values are the same and they are dividing each other, we will subtract the power as shown;


\text{Generally, }(a^m)/(a^n)=a^(m-n)

Simplifying the question now;


\begin{gathered} (7^9)/(7^6)=7^(9-6) \\ (7^9)/(7^6)=7^3 \\ \end{gathered}

The quotient as repeated multiplication will be;


7^3\text{ = 7}*7*7

The quotient expresses as a power is;


7^3

User William Keller
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