Asked by SPONGDE
                (5^-3)^6
            
            
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                    Answered by
            GPT 3.5
            
    To simplify this expression, we first need to take the negative exponent into account. 
Recall that for any non-zero number, x, (x^-n) = 1/(x^n).
So, (5^-3) = 1/(5^3) = 1/125.
Now, our expression becomes (1/125)^6.
To simplify further, we raise 1/125 to the power of 6:
(1/125)^6 = (1^6)/(125^6) = 1/125^6 = 1/244140625.
Therefore, (5^-3)^6 = 1/244140625.
    
Recall that for any non-zero number, x, (x^-n) = 1/(x^n).
So, (5^-3) = 1/(5^3) = 1/125.
Now, our expression becomes (1/125)^6.
To simplify further, we raise 1/125 to the power of 6:
(1/125)^6 = (1^6)/(125^6) = 1/125^6 = 1/244140625.
Therefore, (5^-3)^6 = 1/244140625.
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