FIRST STEP:

You should calculate the random "seed" as described in your Assignment $1^1$

After you enter this seed to the correct spot on the template code, you will obtain the estimated

profit of each working day.

Modify the code to obtain the optimum results of the following questions:

USING YOUR TEMPLATE FILE:

PART$1(70$ points$)$: What is the optimum maintenance calendar and the profitability with respect

to the following conditions:

Plan for $75$ number of planning periods $($days$).$ You should perform exactly $3$ maintenance during

the planning period, each of which will last for $4$ days. You need to make sure that there will be at

least $15$ days between each maintenance.

PART$2(15$ POINTS$)$: How does your total profitability change if you require at least $10$ days

between each maintenance $($all other parameters stay same as part $1)?$

PART$2(15$ POINTS$)$: How would your calendar look, if you had required again at least $10$ days

$($as part $2)$ between each maintenance, but this time you had focused on minimizing the maximums

of operational ramp up and down $($i$.$e$.$ focus on the smoothness of the operations$)$ as well as

maximizing the profit?

You should upload a summary$/$results file $($in word format$)+".$py$"$ file $($you can obtain by

downloading your Colab file in $".$py$"$ format$).$ In the summary we should be able to find the

maintenance calendar as well as profitability values of part $1$ and $2.$