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Why is function f(3*x)+5 unable to find maximum of f(x) for 3

I can’t find the maximum for this function : f(3*x)+5
from 8.9.2+ import *
y=3*x
f(y)+5

A:

You can’t find the maximum. You have the derivative of the function, which is not the case for f(x) itself.
This is how it works:
f(x) = f(3*x)

Since you can divide by 3 in the first step, you get
f(x) = (3*x) * f(3*x)

Same again with multiplying by 3
f(x) = 3*x * 3*x * f(3*x)

Now you can multiply by 3 and get
f(x) = (3*x) * (3*x) * f(3*x) = (3*x) * (3*x) * (3*x) * f(3*x)

and so on. You see the pattern?
f(x) is a polynomial with degree one. It will have a maximum for a single argument. And 3*x, the argument of f(x), is always 3 larger than the previous argument, since the polynomial is monotonically increasing.
In other words, the polynomial has a maximum at each point where x is equal to 3*x. And if you want to maximize the polynomial by changing the variable, you will have to change the variable as well, since the function is a constant:
x = 3 * 3 * 3 * 3 * 3 * 3 * 3…

So your function f(x) is a constant, and the derivative is always zero.

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