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solve exactly: 5^(x+4) = 1/125 x= ?
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1/125 is the same as 5^(-3)
So x + 4 = -3
Solve for x.
x=-7
That's right.
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Do you see why 1/125 = 5^(-3)
isnt that the same as 5^1/3
No, fractional exponents gets into taking roots.
A negative exponent means that you take 1/ So if you have x^(-n) that equals 1/x^n \[x^{-n} = \frac{1}{x^n}\]
\[\frac{1}{125} = \frac{1}{5^3} = 5^{-3}\]
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that is right thank you
You're welcome.
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