Use the properties of logarithms to expand $\ln \left( \frac { x ^ { 2 } - 25 } { x ^ { 10 } } \right) ^ { 9 }$ .
A) $9 [ \ln ( x + 5 ) - \ln ( x - 5 ) - 10 \ln x ]$
B) $9 [ \ln ( x + 5 ) + \ln ( x - 5 ) + 10 \ln x ]$
C) $9 [ \ln ( x + 5 ) - \ln ( x - 5 ) - \ln x ]$
D) $9 [ \ln ( x + 5 ) + \ln ( x - 5 ) + \ln x ]$
E) $9 [ \ln ( x + 5 ) + \ln ( x - 5 ) - 10 \ln x ]$

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The Answer of Use the properties of logarithms to expand $\ln \left( \frac { x ^ { 2 } - 25 } { x ^ { 10 } } \right) ^ { 9 }$ .
A) $9 [ \ln ( x + 5 ) - \ln ( x - 5 ) - 10 \ln x ]$
B) $9 [ \ln ( x + 5 ) + \ln ( x - 5 ) + 10 \ln x ]$
C) $9 [ \ln ( x + 5 ) - \ln ( x - 5 ) - \ln x ]$
D) $9 [ \ln ( x + 5 ) + \ln ( x - 5 ) + \ln x ]$
E) $9 [ \ln ( x + 5 ) + \ln ( x - 5 ) - 10 \ln x ]$

Use the Properties of Logarithms to Expand ln⁡(x2−25x10)9\ln \left( \frac { x ^ { 2 } - 25 } { x ^ { 10 } } \right) ^ { 9 }ln(x10x2−25​)9

Use the Properties of Logarithms to Expand $\ln \left( \frac { x ^ { 2 } - 25 } { x ^ { 10 } } \right) ^ { 9 }$