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log(27)*x=1/3

log(27)*x=1/3 equation

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Numerical solution:

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The solution

You have entered [src]
log(27)*x = 1/3
$$x \log{\left(27 \right)} = \frac{1}{3}$$
Detail solution
Given the linear equation:
log(27)*x = 1/3

Expand brackets in the left part
log27x = 1/3

Divide both parts of the equation by log(27)
x = 1/3 / (log(27))

We get the answer: x = 1/(9*log(3))
The graph
Sum and product of roots [src]
sum
   1    
--------
9*log(3)
$$\frac{1}{9 \log{\left(3 \right)}}$$
=
   1    
--------
9*log(3)
$$\frac{1}{9 \log{\left(3 \right)}}$$
product
   1    
--------
9*log(3)
$$\frac{1}{9 \log{\left(3 \right)}}$$
=
   1    
--------
9*log(3)
$$\frac{1}{9 \log{\left(3 \right)}}$$
1/(9*log(3))
Rapid solution [src]
        1    
x1 = --------
     9*log(3)
$$x_{1} = \frac{1}{9 \log{\left(3 \right)}}$$
x1 = 1/(9*log(3))
Numerical answer [src]
x1 = 0.101137691847426
x1 = 0.101137691847426
The graph
log(27)*x=1/3 equation