Solve for $x$
\[
\ln (5 x-6)=\ln 5
\]
\[
x=
\]

Answer

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Answer

The solution to the equation is $\boxed{\frac{11}{5}}$

Steps

Step 1 ：The natural logarithm function is a one-to-one function, which means that if $\ln a = \ln b$, then $a = b$. So, we can set the arguments of the two logarithms equal to each other and solve for $x$.

Step 2 ：$5x - 6 = 5$

Step 3 ：Solving for $x$, we get $x = \frac{11}{5}$

Step 4 ：The solution to the equation is $\boxed{\frac{11}{5}}$

Solve for $x$\[\ln (5 x-6)=\ln 5\]\[x=\]

Answer

Popular Problems

Solve for $x$
\[
\ln (5 x-6)=\ln 5
\]
\[
x=
\]