Change the exponential statement to an equivalent statement involving a logarithm. The equivalent loganithmic statement is \( x=15 \) \( e^{x}=\ln 15^{\circ} \). (Type an equation.)

To convert the exponential statement \( e^{x} = \ln 15^{\circ} \) into a logarithmic one, we start from the general principle of logarithms, which states that if \( a^{b} = c \), then \( b = \log_{a} c \). In this case, we have: \( x = \log_{e}(\ln 15^{\circ}) \) So, the equivalent logarithmic statement is: \( x = \ln(\ln 15^{\circ}) \)