What is join-(2log_{10}(e))/(1-log_{10)(e)} ?

The solution to join-(2log_{10}(e))/(1-log_{10)(e)} is -(log_{10}(e^2))/(1-log_{10)(e)}

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join-(2log_{10}(e))/(1-log_{10)(e)}

join

- \frac{2 lo g _{10} ( e )}{1 - lo g _{10} ( e )}

- \frac{lo g _{10} ( e ^{2} )}{1 - lo g _{10} ( e )}

Decimal Notation

- 1.53540 \dots

Solution steps

- \frac{2 lo g _{10} ( e )}{1 - lo g _{10} ( e )}

Apply log rule:

a lo g_{c} (b) = lo g_{c} (b^{a})

2 lo g_{10} (e) = lo g_{10} (e^{2})

= - \frac{lo g _{10} ( e ^{2} )}{- lo g _{10} ( e ) + 1}

ln (x^{2} - 1) - 5 ln (x + 1)

lo g_{2} (\frac{9}{x + 7})

ln (\frac{x ^{8} cos ^{4} ( x )}{x - 4})

- a (ln ∣ a - l ∣ - ln ∣ a ∣) - l

\frac{1}{2} ln (\frac{386000}{530000})

What is join-(2log_{10}(e))/(1-log_{10)(e)} ?
The solution to join-(2log_{10}(e))/(1-log_{10)(e)} is -(log_{10}(e^2))/(1-log_{10)(e)}