Question

Use properties of natural logarithms and fundamental trigonometric identities to show that the pair of expressions is equivalent. $$ln |1+ cos \theta| - 2 ln |sin \theta|$$ and $$- ln |1-cos \theta|$$ Rewrite the second term in the first expression using the power rule of logarithms. $$ln |1+ cos \theta| - 2 ln |sin \theta| = ln |1+ cos \theta| - ln$$

Name: use properties of natural logarithms and fundamental trigonometric identities to show that the pair of expressions is equivalent ln 1 cos theta 2 ln sin theta and ln 1 cos theta rewrite the 75508
Uploaded: 2020-08-04T23:30:46-08:00
Duration: 1 min 35 s
Channel: Ankit Gupta
Description: use properties of natural logarithms and fundamental trigonometric identities to show that the pair of expressions is equivalent ln 1 cos theta 2 ln sin theta and ln 1 cos theta rewrite the 75508

          Use properties of natural logarithms and fundamental trigonometric identities to show that the pair of expressions
is equivalent.
$$ln |1+ cos \theta| - 2 ln |sin \theta|$$ and $$- ln |1-cos \theta|$$
Rewrite the second term in the first expression using the power rule of logarithms.
$$ln |1+ cos \theta| - 2 ln |sin \theta| = ln |1+ cos \theta| - ln$$