Solve the equation. Write the solution set with the exact solutions. Also give approximate solutions to 4
decimal places if necessary.
-$$\log _ { 5 } ( 6 x - 14 ) = 1 + \log _ { 5 } ( x - 2 )$$
A) $\left\{ \frac { 17 } { 5 } \right\}$
B) $\{ - 24 \}$
C) $\{ 4 \}$
D) $\left\{ \frac { 4 } { 11 } \right\}$

Question

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The Answer of Solve the equation. Write the solution set with the exact solutions. Also give approximate solutions to 4
decimal places if necessary.
-$$\log _ { 5 } ( 6 x - 14 ) = 1 + \log _ { 5 } ( x - 2 )$$
A) $\left\{ \frac { 17 } { 5 } \right\}$
B) $\{ - 24 \}$
C) $\{ 4 \}$
D) $\left\{ \frac { 4 } { 11 } \right\}$

Solve the Equation log⁡5(6x−14)=1+log⁡5(x−2)\log _ { 5 } ( 6 x - 14 ) = 1 + \log _ { 5 } ( x - 2 )log5​(6x−14)=1+log5​(x−2)

Solve the Equation $\log _ { 5 } ( 6 x - 14 ) = 1 + \log _ { 5 } ( x - 2 )$