Answer:
The equation which can be solved by inverse property is: \(log_{2}x=log_{2} 6\).
Step-by-step explanation:
The inverse property of Logarithms:
\(log_{b}b^{x}=x\)
or
\(g(x)=b^{x} \ \text{and} \ \ f(x)=log_{b} x\)
From the provided option \(log_{2}x=log_{2} 6\) can be solved using the inverse property.
Consider the option 1. \(log_{2}x=log_{2} 6\)
Use the inverse property of logarithms:
\(2^{x}=2^{6}\)
\(x=6\)
Thus, \(log_{2}x=log_{2} 6\) can be solved by inverse property.
