Express as a single logarithm and, if possible, simplify.
-$\ln ( 6 \sec \theta ) + \ln ( 2 \cos \theta )$
A) $\ln ( 12 \cot \theta )$
B) $\ln ( 3 )$
C) $\ln ( 6 \sec \theta + 2 \cos \theta )$
D) $\ln ( 12 )$

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The Answer of Express as a single logarithm and, if possible, simplify.
-$\ln ( 6 \sec \theta ) + \ln ( 2 \cos \theta )$
A) $\ln ( 12 \cot \theta )$
B) $\ln ( 3 )$
C) $\ln ( 6 \sec \theta + 2 \cos \theta )$
D) $\ln ( 12 )$

Express as a Single Logarithm And, If Possible, Simplify ln⁡(6sec⁡θ)+ln⁡(2cos⁡θ)\ln ( 6 \sec \theta ) + \ln ( 2 \cos \theta )ln(6secθ)+ln(2cosθ)

Express as a Single Logarithm And, If Possible, Simplify $\ln ( 6 \sec \theta ) + \ln ( 2 \cos \theta )$