Solve the logarithmic equation algebraically.Approximate the result to three decimal places. $2 \log _ { 3 } ( 0.5 x ) = 5$
A) $2 \left( 3 ^ { 5 / 2 } \right) \approx 33.177$
B) $2 \left( 3 ^ { 5 / 2 } \right) \approx 30.177$
C) $2 \left( 3 ^ { 5 / 2 } \right) \approx 31.177$
D) $2 \left( 3 ^ { 5 / 2 } \right) \approx 29.177$
E) $2 \left( 3 ^ { 5 / 2 } \right) \approx 32.177$

Question

Solve the logarithmic equation algebraically.Approximate the result to three decimal places.  $2 \log _ { 3 } ( 0.5 x ) = 5$ 
A) $2 \left( 3 ^ { 5 / 2 } \right) \approx 33.177$
B) $2 \left( 3 ^ { 5 / 2 } \right) \approx 30.177$
C) $2 \left( 3 ^ { 5 / 2 } \right) \approx 31.177$
D) $2 \left( 3 ^ { 5 / 2 } \right) \approx 29.177$
E) $2 \left( 3 ^ { 5 / 2 } \right) \approx 32.177$

Quizplus · Accepted Answer

The Answer of Solve the logarithmic equation algebraically.Approximate the result to three decimal places.  $2 \log _ { 3 } ( 0.5 x ) = 5$ 
A) $2 \left( 3 ^ { 5 / 2 } \right) \approx 33.177$
B) $2 \left( 3 ^ { 5 / 2 } \right) \approx 30.177$
C) $2 \left( 3 ^ { 5 / 2 } \right) \approx 31.177$
D) $2 \left( 3 ^ { 5 / 2 } \right) \approx 29.177$
E) $2 \left( 3 ^ { 5 / 2 } \right) \approx 32.177$

Solve the Logarithmic Equation Algebraically 2log⁡3(0.5x)=52 \log _ { 3 } ( 0.5 x ) = 52log3​(0.5x)=5

Solve the Logarithmic Equation Algebraically $2 \log _ { 3 } ( 0.5 x ) = 5$