Rewrite $\ln | \sin \theta | - \ln | \cos \theta |$ as a single logarithm and then simplify the result.
A) $\ln | \cos \theta |$
B) $\ln | \csc \theta |$
C) $\ln | \sec \theta |$
D) $\ln | \tan \theta |$
E) $\ln | \sin \theta |$

Question

Rewrite $\ln | \sin \theta | - \ln | \cos \theta |$ as a single logarithm and then simplify the result. ​
A)​ $\ln | \cos \theta |$
B)​ $\ln | \csc \theta |$
C)​ $\ln | \sec \theta |$
D)​ $\ln | \tan \theta |$
E)​ $\ln | \sin \theta |$

Quizplus · Accepted Answer

The given expression can be rewritten as:
log(TB4590) + log(11ea99db_b4a7_1e34_94ac_999aefed636a) 
Using the property of logarithms, we can simplify this as: 
log(TB4590 * 11ea99db_b4a7_1e34_94ac_999aefed636a) 
which is equal to: 
log(11ea99db_b4a7_4548_94ac_79114079b60b_TB4590_11) 
Therefore, the correct choice is D.

Rewrite ln⁡∣sin⁡θ∣−ln⁡∣cos⁡θ∣\ln | \sin \theta | - \ln | \cos \theta |ln∣sinθ∣−ln∣cosθ∣

Rewrite $\ln | \sin \theta | - \ln | \cos \theta |$