Hello! Can someone help me with this maths problem please?
This is not for school, I'm trying to maximize the damages my character can do in a videogame, for this there are 3 variables i can change.
I did some research and I think it's called an optimization problem with a cost function, but I never did something like this before.
The Problem:
How can I get the biggest output value with these 3 variables x, y and z ?
(2177.89 + 0.0895*(23442+15552*((x)/100)))
*(1 + (216.8+y)/100)
*(1 + (25/9 * (387.3+z) / (1787.3+z)))
There are some constraints :
I can increase x 15times, increase y 20times and increase z 5times, so my 40increases are used:
(2177.89 + 0.0895*(23442+15552*((15*4.955)/100)))
*(1 + (216.8+20*6.605)/100)
*(1 + (25/9 * (387.3+5*19.815) / (1787.3+5*19.815)))
This is not for school, I'm trying to maximize the damages my character can do in a videogame, for this there are 3 variables i can change.
I did some research and I think it's called an optimization problem with a cost function, but I never did something like this before.
The Problem:
How can I get the biggest output value with these 3 variables x, y and z ?
(2177.89 + 0.0895*(23442+15552*((x)/100)))
*(1 + (216.8+y)/100)
*(1 + (25/9 * (387.3+z) / (1787.3+z)))
There are some constraints :
- At first x, y and z are all equal to 0, but I can increase their value a total of 40 times, the increase is not the same for x, y and z
- For x it's +4.955
- For y it's +6.605
- For z it's +19.815
I can increase x 15times, increase y 20times and increase z 5times, so my 40increases are used:
(2177.89 + 0.0895*(23442+15552*((15*4.955)/100)))
*(1 + (216.8+20*6.605)/100)
*(1 + (25/9 * (387.3+5*19.815) / (1787.3+5*19.815)))
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