PART $1$: MAXIMISING A FUNCTION

Objective: Find the maximum value of $f(x,y,z),$ where

$f(x,y,z)=e^{sin(40z)}+sin(60cos(z))+e^{sin(50x)}$

$+sin(60e^y)+sin(70sin(x))+sin(sin(80y))$

$-sin(10(x+y))+\frac{x^2+y^2+z^2}{100}$

Constraints: The solution must be subject to the $($hard$)$ constraints:

$0x,y,z5,$ and $,x,y,$zinR

You should explain the approach taken, submitting all programming code that is used $-$

provide comments to code, or a description of the code, where appropriate to demonstrate

you understand the code used.

Equation in Python:

math. math. $sin(40**z)$ math. math. $cos(z)$ math. math. $sin(50**x)$

math. math $*exp(y)$ math. math $*sin(x)$ math math $*sin(80**y)$

math. $sin(10**(x+y))+\frac{x****2+y****2+z****2}{100}$

Whats the optimal solution?