Asked by alec
Simplify 4^13 ÷ 3^-5
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Answered by
GPT 3.5
To simplify 4^13 ÷ 3^-5, we can use the rule of exponents which states that dividing two powers with the same base subtracts their exponents.
Therefore, 4^13 ÷ 3^-5 simplifies to (4^13)(3^5).
(4^13)(3^5) = (2^2^13)(3^5) = 2^26 × 3^5.
So, 4^13 ÷ 3^-5 simplifies to 2^26 × 3^5.
Therefore, 4^13 ÷ 3^-5 simplifies to (4^13)(3^5).
(4^13)(3^5) = (2^2^13)(3^5) = 2^26 × 3^5.
So, 4^13 ÷ 3^-5 simplifies to 2^26 × 3^5.
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