Respuesta :

DeanR
[tex]z = \log y[/tex]

[tex]y = 10^ z[/tex]

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[tex]z = \ln y[/tex]

[tex]y = e^ z[/tex]


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The real question:

[tex]\log y= 4(1/x) - 14[/tex]

Assuming that's a base 10 log, we do 10 to both sides:

[tex]10^{\log y}= 10^{4/x - 14}[/tex]

[tex]y = 10^{4/x - 14}[/tex]

We might keep going.

[tex]y = \dfrac{ \sqrt[x]{10000}}{10^{14}}[/tex]
lg y = 4*(1/x) - 14
lg y = 4/x - 14
lg y = log₁₀y

y = 10^(4/x-14)   ( ^ means to the power )