Rewrite the expression as the sum and/or difference of logarithms, without using exponents. Simplify if possible.
-$\log _ { a } 8 x ^ { 3 } y z ^ { 5 }$
A) $\log _ { a } 8 - 3 \log _ { a } x - \log _ { a } y - 5 \log _ { a } z$
B) $8 + \log _ { a } y + \log _ { a } z ^ { 5 }$
C) $\log _ { a } 8 + 3 \log _ { a } x + \log _ { a } y + 5 \log _ { a } z$
D) $15 \log _ { a } 8 x y z$

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The Answer of Rewrite the expression as the sum and/or difference of logarithms, without using exponents. Simplify if possible.
-$\log _ { a } 8 x ^ { 3 } y z ^ { 5 }$
A) $\log _ { a } 8 - 3 \log _ { a } x - \log _ { a } y - 5 \log _ { a } z$
B) $8 + \log _ { a } y + \log _ { a } z ^ { 5 }$
C) $\log _ { a } 8 + 3 \log _ { a } x + \log _ { a } y + 5 \log _ { a } z$
D) $15 \log _ { a } 8 x y z$

Rewrite the Expression as the Sum And/or Difference of Logarithms log⁡a8x3yz5\log _ { a } 8 x ^ { 3 } y z ^ { 5 }loga​8x3yz5

Rewrite the Expression as the Sum And/or Difference of Logarithms $\log _ { a } 8 x ^ { 3 } y z ^ { 5 }$