Use the quotient property of logarithms to write the logarithm as a difference of logarithms. Then
simplify if possible.
-$\ln \left( \frac { e } { 18 } \right)$
A) $\ln ( e ) - \ln ( 18 )$
B) $\frac { \ln ( e ) } { \ln ( 18 ) }$
C) $1 - \ln ( 18 )$
D) $\frac { 1 } { \ln ( 18 ) }$

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The Answer of Use the quotient property of logarithms to write the logarithm as a difference of logarithms. Then
simplify if possible.
-$\ln \left( \frac { e } { 18 } \right)$
A) $\ln ( e ) - \ln ( 18 )$
B) $\frac { \ln ( e ) } { \ln ( 18 ) }$
C) $1 - \ln ( 18 )$
D) $\frac { 1 } { \ln ( 18 ) }$

Use the Quotient Property of Logarithms to Write the Logarithm ln⁡(e18)\ln \left( \frac { e } { 18 } \right)ln(18e​)

Use the Quotient Property of Logarithms to Write the Logarithm $\ln \left( \frac { e } { 18 } \right)$