Answer: The equation of the inverse function would be
\(N(a)=\dfrac{n+15}{3}\)
Step-by-step explanation:
Since we have given that
\(A(n)=3n-15\)
Let A(n) = y.
So, it becomes,
\(y=3n-15\\\\y+15=3n\\\\\dfrac{y+15}{3}=n\)
Now, replace y with n and n with N(a).
\(N(a)=\dfrac{n+15}{3}\)
Hence, the equation of the inverse function would be
\(N(a)=\dfrac{n+15}{3}\)